Cited reference search
А. Н. Тихонов, А. А. Самарский, Уравнения математической физики , Наука, М., 1977, 736 с.
Paper is cited in:
Boundary value problems with data on opposite characteristics for a second-order mixed-hyperbolic equation Ж. А. БалкизовReports of AIAS , 2020, 20 :3 , 6–13
Modeling vibrations of a beam with one fixed and another free end using fractional integrodifferentiation С.Ш. Рехвиашвили, А. В. Псху, А. М. КидакоевReports of AIAS , 2020, 20 :3 , 19–23
On the equivalence of two representations of Green's function of first boundary value problem for fractional-order diffusion equation Ф. Г. ХуштоваReports of AIAS , 2020, 20 :2 , 12–15
Boundary value problems with data on opposite characteristics for a second-order mixed-hyperbolic equation Ж. А. БалкизовAdyghe Int. Sci. J. , 2023, 23 :1 , 11–19
On relation of feedback control problems with loaded differential equations К. Р. Айда-заде, В. М. АбдуллаевReports of AIAS , 2019, 19 :1 , 7–15
Suboptimal-in-probability control in the nonlinear stationary system А. Б. ОрловAvtomat. i Telemekh. , 2008:11 , 94–102
On wave solutions of the distributed economic system Ю. Н. МагницкийAvtomat. i Telemekh. , 2008:11 , 149–153
Nontraditional mathematical models of fluid filtration in porous media А. В. Ахметзянов, В. Н. КулибановAvtomat. i Telemekh. , 2004:8 , 3–13
Degeneration effects in distributed systems and their behavior as their parameters approach the point of degeneration Э. М. СолнечныйAvtomat. i Telemekh. , 2004:11 , 64–78
Mobile control of vibrations in systems with distributed parameters В. А. КубышкинAvtomat. i Telemekh. , 2011:10 , 117–128
On an approach to designing control of the distributed-parameter processes К. Р. Айда-заде, В. М. АбдуллаевAvtomat. i Telemekh. , 2012:9 , 3–19
Hydraulic resistance coefficient identification in pipelines К. Р. Айда-Заде, С. З. КулиевAvtomat. i Telemekh. , 2016:7 , 123–141
Optimizing placement of the control points at synthesis of the heating process control К. Р. Айда-заде, В. М. АбдуллаевAvtomat. i Telemekh. , 2017:9 , 49–66
Optimization of measurement points positioning in a border control synthesis problem for the process of heating a rod К. Р. Айда-заде, В. А. ГашимовAvtomat. i Telemekh. , 2018:9 , 122–142
Optimization of source locations and parameters for network structure objects К. Р. Айда-заде, Е. Р. АшрафоваAvtomat. i Telemekh. , 2021:7 , 107–132
The corner boundary layer in nonlinear singularly perturbed parabolic equations И. В. Денисов, Т. Ю. Денисова, А. В. РодионовChebyshevskii Sb. , 2012, 13 :3 , 28–46
Statistic structure generated by randomize density И. И. Баврин, В. И. Паньженский, О. Э. ЯремкоChebyshevskii Sb. , 2015, 16 :4 , 28–40
Scattering of sound waves by an cylinder with an radial non-uniform elastic coating in a planar waveguide Л. А. ТолоконниковChebyshevskii Sb. , 2019, 20 :1 , 272–283
Computer simulation of the stimulation of electromagnetic vibrations of an open plasma resonator Ю. В. Бобылев, Т. Г. Мещерякова, В. А. ПанинChebyshevskii Sb. , 2021, 22 :2 , 402–416
A criterion for the unique solvability of the spectral Poincare problem for a class of multidimensional hyperbolic equations С. А. АлдашевChebyshevskii Sb. , 2023, 24 :1 , 194–202
Generalized Laplace Transform Based on the Differentiation Operator With Piecewise Constant Coefficients А. И. Нижников, О. Э. Яремко, Н. Н. ЯремкоChebyshevskii Sb. , 2023, 24 :4 , 239–251
Control of the rod heating process in moving environment
with volume heat formation А. С. СушковChelyab. Fiz.-Mat. Zh. , 2019, 4 :4 , 427–438
Problem without initial conditions for equation with fractional derivatives and intermediate asymptotics В. А. Костин, Д. В. Костин, Х. АлкадиChelyab. Fiz.-Mat. Zh. , 2023, 8 :1 , 18–28
Boundary value problems with an integro-differential non-local condition for composite type differential equations of the fourth order А. И. Кожанов, Х. КенжебайChelyab. Fiz.-Mat. Zh. , 2023, 8 :4 , 516–527
Introduction to sublinear analysis И. В. ОрловCMFD , 2014, 53 , 64–132
On some problems of hemodynamics on graphs В. И. Безяев, Н. Х. СадековCMFD , 2016, 62 , 5–18
The transmutation method and boundary-value problems for singular elliptic equations В. В. Катрахов, С. М. СитникCMFD , 2018, 64 :2 , 211–426
Parallel simulations of electric fields in mass-spectrometer trap for increasing of ions masses measurements accuracy А. М. ПоповComp. nanotechnol. , 2017:3 , 7–13
Spatial and temporal characteristics of a four-wave radiation converter in a transparent medium based on electrostriction and Dufour effect Е. В. Воробьева, В. В. Ивахник, М. В. СавельевComputer Optics , 2014, 38 :2 , 223–228
Mathematical modeling of bending of a circular plate using $S$ -splines А. Н. Федосова, Д. А. СилаевComputer Research and Modeling , 2015, 7 :5 , 977–988
Local estimations of Monte Carlo method with the object spectral
representation in the solution of global illumination В. П. Будак, В. С. Желтов, Т. К. КалакуцкийComputer Research and Modeling , 2012, 4 :1 , 75–84
Correctness of task family with nonclassical boundary conditions А. Ю. МокинComputer Research and Modeling , 2009, 1 :2 , 139–146
Application of gradient optimization methods to solve the Cauchy problem for the Helmholtz equation Н. В. Плетнев, П. Е. Двуреченский, А. В. ГасниковComputer Research and Modeling , 2022, 14 :2 , 417–444
On the correct solvability of the Dirichlet boundary value problem for the generalized Helmholtz equation in a strip В. А. Костин, Д. В. Костин, А. В. КостинDokl. RAN. Math. Inf. Proc. Upr. , 2021, 499 , 31–34
A high-accuracy algorithm for solving problems of electrostatics in a nonhomogeneous spatially periodic dielectric medium Ю. А. Криксин, В. Ф. ТишкинDokl. RAN. Math. Inf. Proc. Upr. , 2022, 507 , 40–45
Application of direct and inverse Laplace transforms for geothermal heat recovery tasks М. Г. АлишаевDaghestan Electronic Mathematical Reports , 2016:5 , 1–12
First order necessary optimal conditions in Gursat-Darboux stochastic systems Р. О. МасталиевDal'nevost. Mat. Zh. , 2021, 21 :1 , 89–104
Self-adjoint quadratic operator pencils and elliptic problems А. Г. Костюченко, А. А. ШкаликовFunktsional. Anal. i Prilozhen. , 1983, 17 :2 , 38–61
Mathematical modeling of bending of a circular plate with the use of $S$ -splines А. Н. Федосова, Д. А. СилаевFundam. Prikl. Mat. , 2014, 19 :3 , 171–185
Market with Markov jump volatility II: Algorithm of derivative fair price calculation А. В. БорисовInform. Primen. , 2023, 17 :3 , 18–24
A uniqueness theorem for Sturm–Liouville equations with a spectral parameter rationally contained in the boundary condition А. Е. Эткин, Г. П. ЭткинаBulletin of Irkutsk State University. Series Mathematics , 2011, 4 :3 , 158–170
Identity of Optimality Conditions for Elastic Vibrations in Different Auxiliary Interpretations of Wave Problem Н. В. Курганова, Е. А. Лутковская, В. А. ТерлецкийBulletin of Irkutsk State University. Series Mathematics , 2014, 8 , 115–124
Multidimensional Exact Solutions of a Class of Elliptic Systems А. А. Косов, Э. И. СеменовBulletin of Irkutsk State University. Series Mathematics , 2014, 9 , 49–60
On construction of heat wave for nonlinear heat equation in symmetrical case А. Л. Казаков, П. А. Кузнецов, А. А. ЛемпертBulletin of Irkutsk State University. Series Mathematics , 2015, 11 , 39–53
The identification of external force dynamics in the modeling of vibration А. И. Дрегля, Н. А. СидоровBulletin of Irkutsk State University. Series Mathematics , 2017, 19 , 105–112
Skeleton decomposition of linear operators in the theory of nonregular systems of partial differential equations Н. А. Сидоров, Д. Н. СидоровBulletin of Irkutsk State University. Series Mathematics , 2017, 20 , 75–95
Control of periodic systems spectrum by disturbances with minimal rank Д. А. СивковIzv. IMI UdGU , 2005:3 , 3–94
The initial value problem for the quasi-linear partial integro-differential equation of higher order with a degenerate kernel Т. К. ЮлдашевIzv. IMI UdGU , 2018, 52 , 116–130
On a weak (algebraic) extremum principle for a second-order parabolic system Л. А. Камынин, Б. Н. ХимченкоIzv. RAN. Ser. Mat. , 1997, 61 :5 , 35–62
A priori estimates for the solution of the first boundary-value problem for a class of second-order parabolic systems Л. И. Камынин, Б. Н. ХимченкоIzv. RAN. Ser. Mat. , 2001, 65 :4 , 67–88
Spectral properties of solutions of the Tricomi problem for equations of mixed type with two lines of degeneracy, and their applications К. Б. Сабитов, А. А. КарамоваIzv. RAN. Ser. Mat. , 2001, 65 :4 , 133–150
Asymptotic expansions of eigenvalues and eigenfunctions of an elliptic operator in a domain with many “light” concentrated masses situated on the boundary. Two-dimensional case Г. А. ЧечкинIzv. RAN. Ser. Mat. , 2005, 69 :4 , 161–204
The optimality principle for discrete and differential inclusions of parabolic type with distributed parameters, and duality Э. Н. Махмудов, Б. Н. ПшеничныйIzv. RAN. Ser. Mat. , 1993, 57 :2 , 91–112
An estimate of solutions of parabolic problems without an initial condition Ю. П. КрасовскийIzv. Akad. Nauk SSSR Ser. Mat. , 1991, 55 :2 , 439–443
Asymptotics of the solution of the Dirichlet problem for the Laplace and Helmholtz equations in the exterior of a slender cylinder М. В. ФедорюкIzv. Akad. Nauk SSSR Ser. Mat. , 1981, 45 :1 , 167–186
On correct solvability of a boundary value problem in an infinite slab for linear equations with constant coefficients В. М. БорокIzv. Akad. Nauk SSSR Ser. Mat. , 1971, 35 :4 , 922–939
On the massiveness of exceptional sets of the maximum modulus principle В. И. ДанченкоIzv. RAN. Ser. Mat. , 2010, 74 :4 , 63–74
A method for solution of a mixed boundary value problem for a hyperbolic type equation using the operators $\mathbb{AT}_{\lambda,j}$ А. Ю. ТрынинIzv. RAN. Ser. Mat. , 2023, 87 :6 , 121–149
On the Cauchy problem for a one-dimensional loaded parabolic equation of a special form И. В. Фроленков, М. А. ЯроваяItogi Nauki i Tekhniki. Sovrem. Mat. Pril. Temat. Obz. , 2018, 156 , 58–72
Boundary displacement control for the oscillation process with boundary conditions of damping type for a time less than critical Е. И. Моисеев, А. А. Холомеева, А. А. ФроловItogi Nauki i Tekhniki. Sovrem. Mat. Pril. Temat. Obz. , 2019, 160 , 74–84
Variable piecewise interpolation solution of the transport equation Я. Е. Ромм, Г. А. ДжанунцItogi Nauki i Tekhniki. Sovrem. Mat. Pril. Temat. Obz. , 2019, 166 , 77–86
On some problems for partial differential equations with a small parameter in the principal part И. В. ЗахароваItogi Nauki i Tekhniki. Sovrem. Mat. Pril. Temat. Obz. , 2020, 183 , 61–72
Boundary-value problem with shift for a third-order parabolic-hyperbolic equation Ж. А. БалкизовItogi Nauki i Tekhniki. Sovrem. Mat. Pril. Temat. Obz. , 2021, 198 , 33–40
Generalized d'Alembert formula for the telegraph equation И. С. ЛомовItogi Nauki i Tekhniki. Sovrem. Mat. Pril. Temat. Obz. , 2021, 199 , 66–79
On the inverse scattering problem for a class of Sturm–Liouville operators Х. Р. Мамедов, У. ДемирбилекItogi Nauki i Tekhniki. Sovrem. Mat. Pril. Temat. Obz. , 2021, 200 , 81–86
On the solution of a nonstationary problem of heat and mass transfer in a multilayer medium by the method of integral representations Д. В. Туртин, М. А. Степович, В. В. Калманович, Е. В. СерегинаItogi Nauki i Tekhniki. Sovrem. Mat. Pril. Temat. Obz. , 2022, 204 , 66–73
On the exact solution of a certain system of hyperbolic differential equations Е. Ю. ГражданцеваItogi Nauki i Tekhniki. Sovrem. Mat. Pril. Temat. Obz. , 2023, 224 , 35–42
On main equation for inverse Sturm–Liouville operator with discontinuous coefficient D. Karahan, Х. Р. Мамедов, И. Ф. ГашимовItogi Nauki i Tekhniki. Sovrem. Mat. Pril. Temat. Obz. , 2023, 225 , 73–86
Construction of regularized asymptotics for the solution of a singularly perturbed mixed problem on the half-axis for the inhomogeneous Schrödinger-type equation with the potential $V(x)=x$ А. Г. Елисеев, П. В. КириченкоItogi Nauki i Tekhniki. Sovrem. Mat. Pril. Temat. Obz. , 2024, 231 , 27–43
Generalized Riemann formulas for the solution of the first mixed problem for the general telegraph equation with variable coefficients in the first quadrant Ф. Е. ЛомовцевItogi Nauki i Tekhniki. Sovrem. Mat. Pril. Temat. Obz. , 2024, 232 , 50–69
On the solvability of an integral equation associated with the fractional loaded heat conduction problem М. Т. Космакова, А. Н. ХамзееваItogi Nauki i Tekhniki. Sovrem. Mat. Pril. Temat. Obz. , 2024, 233 , 27–36
On some systems of partial differential equations with a small parameter in the principal part И. В. Захарова, М. В. ФалалеевItogi Nauki i Tekhniki. Sovrem. Mat. Pril. Temat. Obz. , 2024, 234 , 50–58
Plane electromagnetic wave diffraction: problem definition А. В. Березин, А. С. Воронцов, И. Д. Воропаев, М. Б. Марков, Д. Н. СадовничийKeldysh Institute preprints , 2013 , 015, 18 pp.
On some approach to direct numerical simulation of two-phase flows В. М. Головизнин, Н. А. Зайцев, В. В. Кабанов, В. Г. Лысов, Ю. Г. РыковKeldysh Institute preprints , 2012 , 073, 36 pp.
The code for effective 3D modeling of electormagnetic waves' evolution in actual electrodynamics problems А. В. Закиров, В. Д. ЛевченкоKeldysh Institute preprints , 2009 , 028, 20 pp.
A mathematical model of human cochlea В. П. Варин, А. Г. ПетровKeldysh Institute preprints , 2008 , 096, 26 pp.
Local grid refinement technique for problems with small circular internal boundaries Д. А. Митрушкин, Ю. П. ПоповKeldysh Institute preprints , 2014 , 025, 32 pp.
Assess the impact of hyperbolization for the heat equation Е. Е. Мышецкая, В. Ф. ТишкинKeldysh Institute preprints , 2015 , 016, 12 pp.
Heat radiation transfer in the Earth atmosphere М. Н. Герцев, А. В. Шильков, Е. Н. АристоваKeldysh Institute preprints , 2016 , 042, 28 pp.
Finite element method for transient heat equation in 3D with consideration of phase transitions М. П. Галанин, Н. Н. Прошунин, А. С. Родин, Д. Л. СорокинKeldysh Institute preprints , 2016 , 066, 27 pp.
Numerical study of ternary alloy crystallization in the cylindrical ampule О. В. Щерица, А. О. Гусев, О. С. МажороваKeldysh Institute preprints , 2016 , 125, 31 pp.
Numerical study of the crystallization of pure material from solution with impurity А. О. Гусев, О. В. Щерица, О. С. МажороваKeldysh Institute preprints , 2017 , 024, 22 pp.
Numerical and analytical study of the electron heating by plasma waves А. В. Бобылев, В. Ю. Быченков, И. Ф. ПотапенкоKeldysh Institute preprints , 2017 , 076, 24 pp.
Development and application of numerical methods for solving tasks in unlimited regions based on the third Green formula М. П. Галанин, Д. Л. СорокинKeldysh Institute preprints , 2018 , 246, 24 pp.
Evaluation of the solutions of Gaussian impulse propagation and diffraction on a corner $2\pi/n$ П. А. БахваловKeldysh Institute preprints , 2020 , 003, 36 pp.
Modelling of quasi-stationary electromagnetic fields in railguns without casing М. П. Галанин, Д. Л. СорокинKeldysh Institute preprints , 2020 , 043, 16 pp.
On one method of numerical modeling of a two-phase fluid system in a fractured-porous reservoir Ю. О. Бобренева, П. И. Рагимли, В. О. Подрыга, С. С. Бажитова, А. Э. Бакир, А. К. Абу-НабKeldysh Institute preprints , 2021 , 038, 20 pp.
Analytical solution of mixed problems for one-dimensional ionization equations in the case of constant velocities of atoms and ions М. Б. Гавриков, А. А. ТаюрскийKeldysh Institute preprints , 2023 , 030, 36 pp.
Exponential Euler and backward Euler methods for nonlinear heat conduction problems М. А. Бочев, В. Т. ЖуковKeldysh Institute preprints , 2023 , 069, 16 pp.
The boundary value problem for the one-dimensional fractional differential equations advection-diffusion Л. М. Исаева, Р. М. ЭдиловаMeždunar. nauč.-issled. žurn. , 2015 :1 , 8–11
Study equations of hyperbolic type second-order intercept and laden with additional conditions Х. С. Хидиров, М. А. КулобиевMeždunar. nauč.-issled. žurn. , 2016 :6 , 111–113
The mathematical expectation of a solution of the stochastic differential equation with uniformly distributed random coefficient М. М. БоровиковаMeždunar. nauč.-issled. žurn. , 2015 :3 , 4–6
Skin effect in a cylindrical circular conductor with a rectangular pulse shape А. А. ТихомировMeždunar. nauč.-issled. žurn. , 2021 :6 , 29–35
Structure of mixed problem solution for wave equation on compact geometrical graph in nonzero initial velocity case О. В. Коровина, В. Л. ПрядиевIzv. Saratov Univ. Math. Mech. Inform. , 2009, 9 :3 , 37–46
A certain approach to solving of some one-dimensional contact problems М. А. Осипенко, Ю. И. НяшинIzv. Saratov Univ. Math. Mech. Inform. , 2011, 11 :1 , 77–84
The second boundary problem for the system hyperbolic type second order for large $T$ С. В. ЛексинаIzv. Saratov Univ. Math. Mech. Inform. , 2011, 11 :4 , 94–99
The heat conductivity in the infinite solid of the convection in a cylindrical cavity М. А. Осипенко, О. И. Дударь, Е. С. ДударьIzv. Saratov Univ. Math. Mech. Inform. , 2012, 12 :1 , 89–93
The correctness of the Dirichlet problem in the cylindric domain for equation Laplase С. А. АлдашевIzv. Saratov Univ. Math. Mech. Inform. , 2012, 12 :3 , 3–7
Well-posedness of the Dirichlet problem in a cylindrical domain for multidimensional elliptic-parabolic equation С. А. АлдашевIzv. Saratov Univ. Math. Mech. Inform. , 2014, 14 :1 , 5–10
Well-posedness of the Dirichlet problem for a class of multidimensional elliptic-parabolic equations С. А. АлдашевIzv. Saratov Univ. Math. Mech. Inform. , 2016, 16 :2 , 125–132
Well-posedness of the Dirichlet problem for one class of degenerate multi-dimensional hyperbolic-parabolic equations С. А. АлдашевIzv. Saratov Univ. Math. Mech. Inform. , 2017, 17 :3 , 244–254
Criterion for a generalized solution in the class $L_p$ for the wave equation to be in the class $W^l_p$ И. С. МокроусовIzv. Saratov Univ. Math. Mech. Inform. , 2018, 18 :3 , 297–304
Nonlocal boundary-value problems in the cylindrical domain for the multidimensional Laplace equation С. А. АлдашевIzv. Saratov Univ. Math. Mech. Inform. , 2019, 19 :1 , 16–23
Representation of Green's functions of the wave equation on a segment in finite terms К. Ю. МалышевIzv. Saratov Univ. Math. Mech. Inform. , 2022, 22 :4 , 430–446
Integral equations for photonic crystal fibers М. В. Давидович, Ю. В. СтефюкIzv. Sarat. Univ. Physics , 2009, 9 :1 , 2–17
Study of stochastic Andronov – Hopf bifurcation in the oscillator by a numerical method А. А. Купцова, В. В. Семёнов, А. С. ЛистовIzv. Sarat. Univ. Physics , 2014, 14 :2 , 59–64
Two approaches to the solution of the scalar problem of diffraction on the plane two-periodic lattice from bodies of revolution located in the liquid layer С. А. МаненковIzv. Sarat. Univ. Physics , 2018, 18 :1 , 46–63
Mathematical model of drags and immersion liquids diffusion in human ocular tissues М. М. Стольниц, А. Н. Башкатов, Э. А. Генина, В. В. ТучинIzv. Sarat. Univ. Physics , 2008, 8 :1 , 15–20
Mathematical modeling of heat transfer in a moving medium taking into account the relaxation of heat flux and bulk energy sources П. П. Волосевич, Е. И. Леванов, Е. В. СеверинаIzv. Vyssh. Uchebn. Zaved. Mat. , 2005:1 , 31–39
The problem of the conjugation of solutions of a nonstationary heat equation in three-dimensional domains with nonsmooth boundaries И. Т. ДенисюкIzv. Vyssh. Uchebn. Zaved. Mat. , 2005:11 , 25–30
Uniqueness of a solution of the problem $T$ for an equation of mixed type with conjugation of the normal derivative with the fractional derivative В. Ф. Волкодавов, Ю. А. ИлюшинаIzv. Vyssh. Uchebn. Zaved. Mat. , 2003:9 , 6–9
A boundary value problem for a domain with a moving boundary Ю. Т. СильченкоIzv. Vyssh. Uchebn. Zaved. Mat. , 1998:3 , 44–46
On an analytic approach to the solution of a one-dimensional heat transfer problem with free boundaries Р. Г. ЗайнуллинIzv. Vyssh. Uchebn. Zaved. Mat. , 2008:2 , 24–31
Solution of the Dirichlet problem for the Helmholtz equation in domains with a rough boundary Е. К. ЛипачевIzv. Vyssh. Uchebn. Zaved. Mat. , 2006:9 , 43–49
Transformation operators and their application to the solution of problems of the structure of wave and temperature fields in a piecewise-homogeneous half-space Т. В. ЕлисееваIzv. Vyssh. Uchebn. Zaved. Mat. , 2006:9 , 79–82
The Dirichlet problem for a mixed-type equation of the second kind in a rectangular domain К. Б. Сабитов, А. Х. СулеймановаIzv. Vyssh. Uchebn. Zaved. Mat. , 2007:4 , 45–53
Characteristic boundary problems for the Liouville equation В. И. Жегалов, А. А. КунгурцевIzv. Vyssh. Uchebn. Zaved. Mat. , 2008:11 , 40–47
The Neumann problem for a mixed-type equation in a rectangular domain А. А. БахристоваIzv. Vyssh. Uchebn. Zaved. Mat. , 2009:11 , 12–19
Some extremal problems for algebraic polynomials in loaded spaces Б. П. ОсиленкерIzv. Vyssh. Uchebn. Zaved. Mat. , 2010:2 , 53–65
On positiveness of a solution to inhomogeneous mixed type equation of higher order К. Б. СабитовIzv. Vyssh. Uchebn. Zaved. Mat. , 2016:3 , 65–71
Optimal two-sided boundary control of heat transmission in a rod. Hyperbolic model Р. К. Романовский, Ю. А. МедведевIzv. Vyssh. Uchebn. Zaved. Mat. , 2016:6 , 54–60
A problem with dynamic nonlocal condition for pseudohyperbolic equation Л. С. ПулькинаIzv. Vyssh. Uchebn. Zaved. Mat. , 2016:9 , 42–50
On extension of Laplace field Ж. А. МардоновIzv. Vyssh. Uchebn. Zaved. Mat. , 2019:11 , 39–45
Dirichlet problem for a singular integro-functional-differential equation of the composite type А. Н. Зарубин, Е. В. ЧаплыгинаIzv. Vyssh. Uchebn. Zaved. Mat. , 2020:10 , 24–32
On a mathematical problem in the theory of Goldstone bosons И. П. ДенисоваIzv. Vyssh. Uchebn. Zaved. Mat. , 2020:11 , 81–86
Formula of Kirchhoff type for mixed problem Д. С. Аниконов, Д. С. КоноваловаIzv. Vyssh. Uchebn. Zaved. Mat. , 2021:6 , 3–10
Initial-boundary value problems for equation of oscillation of a rectangular plate К. Б. СабитовIzv. Vyssh. Uchebn. Zaved. Mat. , 2021:10 , 60–70
Plate oscillations with mixed boundary conditions К. Б. СабитовIzv. Vyssh. Uchebn. Zaved. Mat. , 2023:3 , 63–77
Inverse source problem for the equation of forced vibrations of a beam У. Д. ДурдиевIzv. Vyssh. Uchebn. Zaved. Mat. , 2023:8 , 10–22
On one method for solving a mixed boundary value problem for a parabolic type equation using operators $\mathbb{AT}_{\lambda,j}$ А. Ю. ТрынинIzv. Vyssh. Uchebn. Zaved. Mat. , 2024:2 , 59–80
Coefficient inverse problem for an equation of mixed parabolic-hyperbolic type with a non-characteristic line of type change Д. К. ДурдиевIzv. Vyssh. Uchebn. Zaved. Mat. , 2024:3 , 38–49
On the studying the spectrum of differential operators' family whose potentials converge to the Dirac delta function С. И. МитрохинUniversity proceedings. Volga region. Physical and mathematical sciences , 2021:1 , 20–38
On substantiation of a numerical method to solve nonlinear eigenvalue problems arising in electromagnetics М. А. МоскалеваUniversity proceedings. Volga region. Physical and mathematical sciences , 2018:4 , 39–49
Muller boundary integral equations in the spectral theory of dielectric waveguides А. О. Спиридонов, Е. М. Карчевский, А. И. НосичUniversity proceedings. Volga region. Physical and mathematical sciences , 2015:1 , 24–36
Paradox of description for motion of a hydrodynamic discontinuity in a potential and incompressible flow М. Л. Зайцев, В. Б. АккерманUniversity proceedings. Volga region. Physical and mathematical sciences , 2023:3 , 11–30
Some analytical solutions to the Neumann problem on a disk for the Helmholtz equation М. Ю. Медведик, И. А. РодионоваUniversity proceedings. Volga region. Physical and mathematical sciences , 2011:1 , 31–39
Approximate methods of global harmonic spherical analysis of potential fields И. В. Бойков, М. В. КравченкоUniversity proceedings. Volga region. Physical and mathematical sciences , 2010:4 , 101–110
The Сauchy problem for loaded equation of parabolic type М. Б. АбазоковNews of the Kabardin-Balkar scientific center of RAS , 2017:61 , 5–9
Review of basic equations and problems of the transfer processes theory Ф. Х. УвижеваNews of the Kabardin-Balkar scientific center of RAS , 2017:61 , 54–59
A model of ontogenesis of regional education space Р. В. Гурфова, И. В. Ашинова, Х. В. Машуков, А. А. ШиритовNews of the Kabardino-Balkarian Scientific Center of the Russian Academy of Sciences , 2020:6 , 242–255
About creation of some classes of equations
of mathematical physics
the solution of which possesses the set properties Х. Х. Калажоков, А. Х. КалажоковNews of the Kabardin-Balkar scientific center of RAS , 2015:3 , 25–32
About one mathematical model of cryodestruction
of a biological tissue with logarithmic function
of the sources of heat Б. К. БуздовNews of the Kabardin-Balkar scientific center of RAS , 2011:1 , 273–276
Theoretical modeling of pulsing blood
movement inside blood vessel system М. К. ЖекамуховNews of the Kabardin-Balkar scientific center of RAS , 2010:6 , 5–14
Solving boundary problems for third-order equations
with multiple characteristics in unbounded domain Ю. П. АпаковNews of the Kabardin-Balkar scientific center of RAS , 2008:2 , 147–151
Local and non-local boundary problems
for mixed third order equation with string’s
oscillation operator in hyperbolical part Ж. А. БалкизовNews of the Kabardin-Balkar scientific center of RAS , 2008:4 , 65–74
Analogue of Bitsadze-Samarskiy problem
for the loaded equation of the third order
with multiple characteristics А. Х. КодзоковNews of the Kabardin-Balkar scientific center of RAS , 2008:5 , 106–114
Метод описания стационарного фронта реакции в двухмерном потоке М. Л. Зайцев, В. Б. АккерманPis'ma v Zh. Èksper. Teoret. Fiz. , 2010, 92 :11 , 813–816
Time-dependent resonant tunneling in a double-barrier diode structure М. В. ДавидовичPis'ma v Zh. Èksper. Teoret. Fiz. , 2019, 110 :7 , 465–473
Spin diffusion and oscillations of the magnetization at high-frequency spin injection Н. Г. БебенинPis'ma v Zh. Èksper. Teoret. Fiz. , 2023, 118 :5 , 338–340
On an Analogue of the Cauchy–Hadamard Formula for Harmonic Function in a Ball Ольга В. ХодосJ. Sib. Fed. Univ. Math. Phys. , 2009, 2 :4 , 517–520
The evaluation of convergence radius for series by harmonic polynomials in $\mathbb R^3$ Ольга В. ХодосJ. Sib. Fed. Univ. Math. Phys. , 2010, 3 :3 , 407–410
Solution of stationary conjugation problem heat exchange in the ultimate cylinders Евгений П. МагденкоJ. Sib. Fed. Univ. Math. Phys. , 2011, 4 :4 , 519–526
An identification problem of source function in the Burgers-type equation Юрий Я. Белов, Кирилл В. КоршунJ. Sib. Fed. Univ. Math. Phys. , 2012, 5 :4 , 497–506
The estimates of solutions of adjoint heat problem in spherical area Виктор К. Андреев, Илона А. РезниковаJ. Sib. Fed. Univ. Math. Phys. , 2012, 5 :4 , 485–496
Mathematical foundations of general relativity. Part 1 М. О. КатанаевLekts. Kursy NOC , 2017, 28 , 3–311
Математические основы общей теории относительности. Часть 2 М. О. КатанаевLekts. Kursy NOC , 2018, 29 , 3–365
An Individual-Based Model to Simulate Genetic Processes in Populations of Species Inhabiting One-Dimensional Area Ю. С. Букин, А. Л. ГорбылевMat. Biolog. Bioinform. , 2014, 9 :2 , 438–452
Non-equilibrium two phase filtration Г. Т. Булгакова, Т. А. Файзуллин, А. В. ЖиберMatem. Mod. , 2006, 18 :10 , 19–38
About the approximate solution of a boundary value problem for an
inhomogeneous biharmonic equation И. А. Алейников, Е. В. ВласоваMatem. Mod. , 2004, 16 :8 , 94–98
Streamline of a plate with small periodic irregularities В. Г. Данилов, К. Ю. РоссинскийMatem. Mod. , 2003, 15 :11 , 91–109
On some models of sorption systems with feedback А. Б. Евсеев, А. В. ЛукшинMatem. Mod. , 2003, 15 :5 , 17–26
Particle method. Incompressible fluid С. В. БогомоловMatem. Mod. , 2003, 15 :1 , 46–58
The new model ideas in the problem of thermal shock Э. М. Карташов, Л. М. ОжерелковаMatem. Mod. , 2002, 14 :2 , 95–108
The numerical solution of the Fokker–Planck equation for modeling of particle distribution in solar magnetic traps С. П. Горбиков, В. Ф. МельниковMatem. Mod. , 2007, 19 :2 , 112–122
Models of mass transfer and population with saturation mechanism Г. Я. СкрябовMatem. Mod. , 2007, 19 :4 , 27–36
A mathematical model of an integrated circuit structure И. А. КонниковMatem. Mod. , 2007, 19 :4 , 37–44
Analytic solution of single-phase Stefan problem Э. М. Карташов, Г. С. КротовMatem. Mod. , 2008, 20 :3 , 77–86
Dynamic and heating of plasma subject to heat flux relaxation П. П. Волосевич, Н. В. Змитренко, Е. И. Леванов, Е. В. СеверинаMatem. Mod. , 2008, 20 :4 , 57–68
Numerical solution of a problem of freezing ground В. И. Васильев, В. В. ПоповMatem. Mod. , 2008, 20 :7 , 119–128
Universal Monte-Carlo algorithm for extracting electrical capacitancies А. Н. Кузнецов, А. С. СипинMatem. Mod. , 2009, 21 :3 , 41–52
Mathematical model of a heat transfer in fractal structure medium В. Д. БейбалаевMatem. Mod. , 2009, 21 :5 , 55–62
Study of magnetohydrodynamic processes taking into account hyperbolicity effects in heat transfer П. П. Волосевич, И. И. Галигузова, В. А. Гасилов, А. Ю. Круковский, Е. И. Леванов, В. А. МарченкоMatem. Mod. , 2009, 21 :7 , 3–19
Model of convection in a rotating spherical layer Г. М. Водинчар, Б. М. ШевцовMatem. Mod. , 2009, 21 :7 , 121–128
Optimal synthesis of the measurement computer-aided transformers for interval models of the gauges with distributed parameters Д. М. Новицкий, Ю. П. Пытьев, Б. И. ВолковMatem. Mod. , 2010, 22 :1 , 17–31
Мodeling of the surface-reaction diffusion and numerical solution В. С. ЗверевMatem. Mod. , 2010, 22 :7 , 82–92
The monotonic bicompact schemes for a linear transfer equation Б. В. Рогов, М. Н. МихайловскаяMatem. Mod. , 2011, 23 :6 , 98–110
Technology of predicting acoustic disturbances in flow far field П. А. Бахвалов, Т. К. Козубская, Е. Д. Корнилина, А. В. Морозов, М. В. ЯкобовскийMatem. Mod. , 2011, 23 :11 , 33–47
High-accuracy finite-difference boundary conditions for two-dimensional aeroacoustic problems Л. В. ДородницынMatem. Mod. , 2011, 23 :11 , 131–154
Method for determining projection of the arrhythmogenic focus on a heart surface based on solution of the inverse electrocardiography problem А. М. Денисов, Е. В. Захаров, А. В. КалининMatem. Mod. , 2012, 24 :4 , 22–30
Mathematical modelling of temperature distribution Д. А. Крылов, Н. И. Сидняев, А. А. ФедотовMatem. Mod. , 2013, 25 :7 , 3–27
Plane electromagnetic wave diffraction А. В. Березин, А. С. Воронцов, М. Б. Марков, Д. Н. СадовничийMatem. Mod. , 2014, 26 :5 , 33–47
Flat electromagnetic wave diffraction by an arbitrary infinite prism Р. Н. Родионов, М. Н. Стриханов, А. А. ТищенкоMatem. Mod. , 2014, 26 :6 , 71–84
Mathematical model of melody perception А. В. ГласкоMatem. Mod. , 2014, 26 :9 , 65–82
Self-similar decay of the momentumless turbulent wake in a passive stratified medium О. В. Капцов, А. В. Фомина, Г. Г. Черных, А. В. ШмидтMatem. Mod. , 2015, 27 :1 , 84–98
Modeling of blood glucose dynamics with account of systemic loop topology А. Г. Борзов, А. В. Древаль, С. И. МухинMatem. Mod. , 2015, 27 :2 , 3–24
Calculation of mutual capacitances for system of conductors in dielectric media using “walk on hemispheres” А. Н. КузнецовMatem. Mod. , 2015, 27 :3 , 86–95
Numerical models of the penetration of a turbulent layer in stably stratified fluid О. Ф. Васильев, Т. Э. Овчинникова, Г. Г. ЧерныхMatem. Mod. , 2015, 27 :5 , 52–64
Identification of the hydraulic resistance coefficient for a pipeline section under unsteady flow regime С. З. КулиевMatem. Mod. , 2015, 27 :8 , 47–62
Modeling of a magnetic field of sources localised within a sphere and beyond В. В. АксеновMatem. Mod. , 2015, 27 :8 , 111–126
An advanced method of characteristics В. А. Котельников, М. В. КотельниковMatem. Mod. , 2017, 29 :5 , 85–95
4$^{\mathrm{th}}$ order difference scheme for the differential equation with variable coefficients В. А. Гордин, Е. А. ЦымбаловMatem. Mod. , 2017, 29 :7 , 3–14
Technology of prediction acoustic disturbances in flow far field in rotating framework П. А. Бахвалов, В. Г. Бобков, Т. К. КозубскаяMatem. Mod. , 2017, 29 :7 , 94–108
Computer modelling of the long multilayer-insulated high-hressure subsea gas pipeline В. П. Мешалкин, А. М. ЧионовMatem. Mod. , 2017, 29 :8 , 110–122
Convergence of linearized sequence tasks to the nonlinear sediment transport task solution А. И. Сухинов, В. В. СидорякинаMatem. Mod. , 2017, 29 :11 , 19–39
Compact difference scheme for the differential equation with piecewise-constant coefficient В. А. Гордин, Е. А. ЦымбаловMatem. Mod. , 2017, 29 :12 , 16–28
On solution of an inverse non-stationary scattering problem in a two-dimentional homogeneous layered medium by means of $\tau-p$ Radon transform А. В. БаевMatem. Mod. , 2018, 30 :3 , 101–117
The explicit splitting scheme for Maxwell's equations И. В. Мингалев, О. В. Мингалев, О. И. Ахметов, З. В. СувороваMatem. Mod. , 2018, 30 :12 , 17–38
Numerical modelling of dynamics of cylindrical turbulent patch in longitudinal shear flow А. В. Фомина, Г. Г. ЧерныхMatem. Mod. , 2019, 31 :2 , 112–128
Some exact solutions of the problem of liquid flow in the contracting or expanding vessel А. С. Мозохина, С. И. МухинMatem. Mod. , 2019, 31 :3 , 124–140
Nonlinear features of a fluid flow in the elastic pipeline А. Н. ВолобуевMatem. Mod. , 2019, 31 :6 , 43–54
Study of different approximations for solving heat transfer А. А. ШестаковMatem. Mod. , 2020, 32 :7 , 77–97
Modeling of the stationary electromagnetic field based on the Maxwell equations М. Б. Марков, С. В. ПаротькинMatem. Mod. , 2020, 32 :7 , 113–126
Modeling wave processes by the particle dynamics method Д. Я. Суханов, А. Е. КузововаMatem. Mod. , 2020, 32 :10 , 119–134
Modeling of piezoconductivity process of two-phase fluid system in fractured-porous reservoir Ю. О. БобренёваMatem. Mod. , 2022, 34 :1 , 33–46
Modeling of the stages of verification of the suitability of a short section of a gas pipeline tooperation И. К. Хужаев, С. С. Ахмаджонов, М. К. МахкамовMatem. Mod. , 2022, 34 :5 , 27–45
The 2D model of the coaxial cable line radiational electromagnetic inducing А. В. СысенкоMatem. Mod. , 2022, 34 :6 , 37–52
On one class of exact solutions of the Navie–Stokes system of equations for an incompressible fluid В. А. Галкин, А. О. ДубовикMatem. Mod. , 2023, 35 :8 , 3–13
Краевая задача для смешанного гиперболо-параболического уравнения третьего порядка З. М. Белхароева, А. В. ДзарахоховMatem. Mod. Kraev. Zadachi , 2004, 3 , 26–33
Теорема единственности решения смешанной задачи для сингулярного дифференциального оператора типа Чебышева первого рода в частных производных методом Чернятина А. Н. Типко, П. С. ГлазатоваMatem. Mod. Kraev. Zadachi , 2004, 3 , 213–215
Метод расчета дифференциальных параметров электромагнитных измерительных преобразователей Ю. И. ЛютахинMatem. Mod. Kraev. Zadachi , 2005, 2 , 171–173
Совместное математическое моделирование физических полей в электролитах М. М. Махмутов, Ф. З. Хисаметдинов, Я. Я. МансуровMatem. Mod. Kraev. Zadachi , 2005, 2 , 173–176
Для уравнения смешанного типа единственность решения краевой задачи с сопряжением производной по нормали с дробной производной В. Ф. Волкодавов, О. В. ФадееваMatem. Mod. Kraev. Zadachi , 2005, 3 , 52–55
Об одной нелокальной задаче для уравнения теплопроводности О. Ю. ДанилкинаMatem. Mod. Kraev. Zadachi , 2005, 3 , 81–83
Обратная задача для уравнения колебаний струны с интегральным условием переопределения Н. В. ЦарьковаMatem. Mod. Kraev. Zadachi , 2006, 3 , 221–223
Об одной нелокальной задаче для уравнения колебаний струны Н. В. БейлинаMatem. Mod. Kraev. Zadachi , 2007, 3 , 32–35
Граничное управление одномерной гиперболической системой уравнений теплопроводности О. Г. Жукова, Р. К. РомановскийMatem. Mod. Kraev. Zadachi , 2007, 3 , 89–91
Краевая задача для уравнения диффузии континуального порядка Б. И. ЭфендиевMatem. Mod. Kraev. Zadachi , 2007, 3 , 190–192
Армирование плоских конструкций по изогональным траекториям Ю. В. Немировский, Н. А. ФёдороваMatem. Mod. Kraev. Zadachi , 2009, 1 , 159–163
Об одной граничной обратной задаче для эллиптических уравнений Р. А. АлиевMatem. Mod. Kraev. Zadachi , 2009, 3 , 18–21
Об одном семействе решений уравнения Колмогорова, Петровского, Пискунова, Фишера А. К. ВолосоваMatem. Mod. Kraev. Zadachi , 2009, 3 , 88–97
Нелокальная задача с дробной производной для телеграфного уравнения З. А. НахушеваMatem. Mod. Kraev. Zadachi , 2009, 3 , 172–175
Применение модифицированного метода граничных элементов для решения волнового уравнения В. П. Федотов, А. А. КонтеевMatem. Mod. Kraev. Zadachi , 2009, 3 , 227–229
Задача Стефана в дробном исчислении Р. П. Мейланов, М. Р. ШабановаMatem. Mod. Kraev. Zadachi , 2010, 3 , 192–198
Application of linear algebra for transforming
2-nd order PDEs to canonical forms А. А. Бободжанов, В. Ф. СафоновMath. Ed. , 2018:1 , 38–46
The Poisson problem in a domain with a cut Ю. Н. Субботин, Н. И. ЧерныхMat. Tr. , 2011, 14 :2 , 189–205
Sturm–Liouville problems in weighted spaces in domains with nonsmooth edges. II Н. Тарханов, А. А. ШлапуновMat. Tr. , 2015, 18 :2 , 133–204
Stability of a supersonic flow past a wedge with adjoint weak neutrally stable shock wave А. М. Блохин, Д. Л. ТкачевMat. Tr. , 2016, 19 :2 , 3–41
Estimation of Solutions of Boundary-Value Problems in Domains with Concentrated Masses Located Periodically along the Boundary: Case of Light Masses Г. А. ЧечкинMat. Zametki , 2004, 76 :6 , 928–944
Measure of Ordering in Statistical Systems А. В. ГласкоMat. Zametki , 2003, 74 :3 , 350–361
On a Property of Zeros of the Bessel Function $J_0(\mu)$ Г. Н. БерестовскийMat. Zametki , 2004, 75 :2 , 302
A Sturm–Liouville problem with physical and spectral parameters in boundary conditions Ж. Бен Амара, А. А. ШкаликовMat. Zametki , 1999, 66 :2 , 163–172
Heat Distribution in an Infinite Rod С. В. ЗахаровMat. Zametki , 2006, 80 :3 , 379–385
An Extremal Problem for Algebraic Polynomials in the Symmetric Discrete Gegenbauer–Sobolev Space Б. П. ОсиленкерMat. Zametki , 2007, 82 :3 , 411–425
Additivity of the Space of Densities of Simple-Layer Potentials with a Finite Dirichlet Integral and Integrability of Normal Derivatives of Harmonic $W_2^1$ -Functions on Lipschitz Surfaces В. И. АстаховMat. Zametki , 2011, 90 :5 , 659–664
Boundary-Value Problem with Nonlocal Integral Condition for Mixed-Type Equations with Degeneracy on the Transition Line Ю. К. СабитоваMat. Zametki , 2015, 98 :3 , 393–406
Solutions of Fixed Sign of Higher-Order Inhomogeneous Equations of Mixed Elliptic-Hyperbolic Type К. Б. СабитовMat. Zametki , 2016, 100 :3 , 433–440
First Boundary-Value Problem in the Half-Strip for a Parabolic-Type Equation with Bessel Operator and Riemann–Liouville Derivative Ф. Г. ХуштоваMat. Zametki , 2016, 99 :6 , 921–928
The Second Boundary-Value Problem in a Half-Strip for a Parabolic-Type Equation with Bessel Operator and Riemann–Liouville Partial Derivative Ф. Г. ХуштоваMat. Zametki , 2018, 103 :3 , 460–470
On Multilayer Films on the Boundary of a Half-Space С. Е. ХолодовскийMat. Zametki , 2016, 99 :3 , 421–427
Finding Solution Subspaces of the Laplace and Heat Equations
Isometric to Spaces of Real Functions,
and Some of Their Applications Д. Н. Бушев, Ю. И. ХаркевичMat. Zametki , 2018, 103 :6 , 803–817
Solvability of a Mixed Problem with Nonlinear Boundary Condition for a One-Dimensional Semilinear Wave Equation С. С. Харибегашвили, О. М. ДжохадзеMat. Zametki , 2020, 108 :1 , 137–152
Andronov–Hopf Bifurcation in Logistic Delay Equations with Diffusion and Rapidly Oscillating Coefficients С. А. Кащенко, Д. О. ЛогиновMat. Zametki , 2020, 108 :1 , 47–63
On Potential Functions Associated with Eigenfunctions of the Discrete Sturm–Liouville Operator Б. П. ОсиленкерMat. Zametki , 2020, 108 :6 , 868–881
Third Boundary-Value Problem in the Half-Strip for the $B$ -Parabolic Equation Ф. Г. ХуштоваMat. Zametki , 2021, 109 :2 , 290–301
On the Approximation of Solutions to the Heat Equation in the Lebesgue Class $L^2$ by More Regular Solutions А. А. ШлапуновMat. Zametki , 2022, 111 :5 , 778–794
Mixed Problem for a General 1D Wave Equation with Characteristic Second Derivatives in a Nonstationary Boundary Mode Ф. Е. Ломовцев, К. А. СпесивцеваMat. Zametki , 2021, 110 :3 , 345–357
Spectral Asymptotics of Solutions of a $2\times 2$ System of First-Order Ordinary Differential Equations А. П. Косарев, А. А. ШкаликовMat. Zametki , 2021, 110 :6 , 939–943
Asymptotics of the Solution of an Initial–Boundary Value Problem for the One-Dimensional Klein–Gordon Equation on the Half-Line Е. С. СмирноваMat. Zametki , 2023, 114 :4 , 602–614
Fluid flow in reservoirs subjected to hydraulic fracturing in transient well operation В. Ш. Шагапов, Р. А. Башмаков, Н. О. ФокееваPrikl. Mekh. Tekh. Fiz. , 2022, 63 :3 , 117–127
Elastic Liquid Filtration to a Wellbore Through a Perpendicular Crack Formed during Hydraulic Fracturing В. Ш. Шагапов, З. М. Нагаева, Е. П. АносоваPrikl. Mekh. Tekh. Fiz. , 2022, 63 :4 , 105–115
On the theory of local sounding of hydraulic fractures using pulsed pressure waves В. Ш. Шагапов, Э. В. Галиакбарова, З. Р. ХакимоваPrikl. Mekh. Tekh. Fiz. , 2021, 62 :4 , 46–56
Smoothed particle hydrodynamics method used for numerical simulation of impact between an aluminum particle and a titanium obstacle С. П. Киселев, В. П. Киселев, Е. В. ВорожцовPrikl. Mekh. Tekh. Fiz. , 2022, 63 :6 , 150–165
Quasi-singular control in Goursat–Darboux stochastic systems К. Б. Мансимов, Р. О. МасталиевProgram Systems: Theory and Applications , 2021, 12 :2 , 3–17
Use of mobile control methods for optimization of temperature regimes for plazmotron electrodes В. А. Кубышкин, В. И. ФинягинаProbl. Upr. , 2009, 5 , 53–60
Mobile heating source simulation and control system using MATLAB software tools В. А. Кубышкин, B. C. СуховеровProbl. Upr. , 2008, 2 , 64–69
On an optimality of the singular with respect to components controls in the Goursat–Dourboux systems Ш. Ш. ЮсубовProbl. Upr. , 2014, 5 , 2–6
Effective time of thermal effect of ultrashort laser pulses on dielectrics В. П. Вейко, Е. А. Шахно, Е. Б. ЯковлевKvantovaya Elektronika , 2014, 44 :4 , 322–324
Effect of laser radiation wavelength and reepithelization process on optical quality of eye cornea after laser correction of vision М. С. Китай, А. В. Семчишен, В. А. СемчишенKvantovaya Elektronika , 2015, 45 :10 , 927–932
Generation of giant spatially localised Gaussian wave packets in active fibres with saturable inertial nonlinearity В. М. Журавлев, И. О. Золотовский, П. П. Миронов, М. С. Явтушенко, В. РастоджиKvantovaya Elektronika , 2017, 47 :6 , 539–546
Energy density in a collapsing electromagnetic wave И. А. Артюков, А. В. Виноградов, Н. В. Дьячков, Р. М. ФещенкоKvantovaya Elektronika , 2018, 48 :11 , 1073–1075
Energy density and spectrum of single-cycle and sub-cycle electromagnetic pulses И. А. Артюков, А. В. Виноградов, Н. В. Дьячков, Р. М. ФещенкоKvantovaya Elektronika , 2020, 50 :2 , 187–194
Unipolar light: existence, generation, propagation, and impact on microobjects Р. М. Архипов, М. В. Архипов, Н. Н. РозановKvantovaya Elektronika , 2020, 50 :9 , 801–815
Factorization theory for single-valued analytic functions on compact Riemann surfaces with boundary С. Я. ХавинсонUspekhi Mat. Nauk , 1989, 44 :4 , 155–189
On the canonical forms of third-order partial differential equations Т. Д. Джураев, Я. ПопёлекUspekhi Mat. Nauk , 1989, 44 :4 , 237–238
Boundary equations with projections В. С. РябенькийUspekhi Mat. Nauk , 1985, 40 :2 , 121–149
Some problems of the qualitative theory of non-linear degenerate second-order parabolic equations А. С. КалашниковUspekhi Mat. Nauk , 1987, 42 :2 , 135–176
On the Stefan problem И. И. ДанилюкUspekhi Mat. Nauk , 1985, 40 :5 , 133–185
Fourier integral operators and the canonical operator В. Е. Назайкинский, В. Г. Ошмян, Б. Ю. Стернин, В. Е. ШаталовUspekhi Mat. Nauk , 1981, 36 :2 , 81–140
The algebra of pseudodifferential operators with analytic symbols and its applications to mathematical physics Ю. А. ДубинскийUspekhi Mat. Nauk , 1982, 37 :5 , 97–137
On the short wave asymptotic behaviour of solutions of stationary problems and the asymptotic behaviour as $t\to\infty$ of solutions of non-stationary problems Б. Р. ВайнбергUspekhi Mat. Nauk , 1975, 30 :2 , 3–55
Group analysis of ordinary differential equations and the invariance principle in mathematical physics (for the 150th anniversary of Sophus Lie) Н. Х. ИбрагимовUspekhi Mat. Nauk , 1992, 47 :4 , 83–144
The method of intrinsic boundary conditions in the theory of difference boundary value problems В. С. РябенькийUspekhi Mat. Nauk , 1971, 26 :3 , 105–160
Principles of radiation, limit absorption and limit amplitude in the general theory of partial differential equations Б. Р. ВайнбергUspekhi Mat. Nauk , 1966, 21 :3 , 115–194
Spectral theory of automorphic functions, the Selberg zeta-function, and some problems of analytic number theory and mathematical physics А. Б. ВенковUspekhi Mat. Nauk , 1979, 34 :3 , 69–135
Short-wave limit of the scattering amplitude in an inhomogeneous medium Е. Л. ЛакштановUspekhi Mat. Nauk , 2007, 62 :4 , 163–164
About some solutions of the equation moving continuous medium with spacial thermodynamics М. В. Нещадим, А. П. ЧупахинSib. Èlektron. Mat. Izv. , 2011, 8 , 317–332
Direct and inverse problems of reservoir bottom sounding А. В. Белоносова, В. С. БелоносовSib. Èlektron. Mat. Izv. , 2013, 10 , 10–15
Numerical solution of the direct problem of reservoir bottom sounding А. С. Шарабарина, А. В. Белоносова, А. С. Белоносов, С. П. ВиноградовSib. Èlektron. Mat. Izv. , 2013, 10 , 59–73
On convergence of series of homogeneous harmonic polynomials in $\mathbb R^n$ А. М. Кытманов, О. В. ХодосSib. Èlektron. Mat. Izv. , 2013, 10 , 649–655
Numerical modeling of the growth of an ice cover in a reservoir А. Ф. Воеводин, Т. Б. ГранкинаSib. Zh. Ind. Mat. , 2006, 9 :1 , 47–54
On a method for solving the three-dimensional wave equation А. С. Якимов, А. Г. КатаевSib. Zh. Ind. Mat. , 2006, 9 :1 , 147–160
On exact solutions for the semiempirical equation of turbulent diffusion and the second-order closure methods А. И. Бородулин, Б. М. ДесятковSib. Zh. Ind. Mat. , 2005, 8 :3 , 18–23
Solution of a one-dimensional single-phase hyperbolic Stefan problem by the method of boundary integral equations Р. К. Романовский, Е. Н. СтратилатоваSib. Zh. Ind. Mat. , 2004, 7 :3 , 119–131
Calculation of the first moments of the random concentration of the river pollution matter И. Е. ПолосковSib. Zh. Ind. Mat. , 2004, 7 :2 , 103–110
Граничное управление процессом теплопереноса в двумерном материале. Гиперболическая модель Р. К. Романовский, О. Г. ЖуковаSib. Zh. Ind. Mat. , 2008, 11 :3 , 119–125
The Radiation of Small Amplitude Waves on the Free Surface by a Pulse Source Inside a Conical Horn В. С. ЮрковскийSib. Zh. Ind. Mat. , 2009, 12 :3 , 141–150
Mathematical modeling of icethermal regime of fresh and saline water basins А. Ф. Воеводин, Т. Б. ГранкинаSib. Zh. Ind. Mat. , 2012, 15 :2 , 56–63
Differential properties of a generalized solution to a hyperbolic system of first-order differential equations Д. С. Аниконов, С. Г. Казанцев, Д. С. КоноваловаSib. Zh. Ind. Mat. , 2013, 16 :2 , 26–39
Analysis of a model of a co-current packed-bed column with periodic inlet conditions Т. А. АкрамовSib. Zh. Ind. Mat. , 2013, 16 :3 , 16–27
An inverse problem of location type for a hyperbolic system Д. С. Аниконов, С. Г. Казанцев, Д. С. КоноваловаSib. Zh. Ind. Mat. , 2013, 16 :4 , 3–20
Numerical simulation of alloy solidification under intensive conjugate heat transfer В. В. Марширов, Л. Е. МаршироваSib. Zh. Ind. Mat. , 2013, 16 :4 , 111–120
Numerical study of mathematical models of MEMS resonators of different types С. И. Фадеев, Э. Г. Косцов, Д. О. ПимановSib. Zh. Ind. Mat. , 2014, 17 :4 , 120–135
Constructing solutions to systems of nonlinear equations for magnetic insulation modelling А. А. Косов, Э. И. Семенов, А. В. СиницынSib. Zh. Ind. Mat. , 2015, 18 :1 , 69–83
An approach to the determination of the hydraulic resistance coefficient for a pipeline section under an unsteady flow regime С. З. КулиевSib. Zh. Ind. Mat. , 2015, 18 :1 , 84–94
Calculation of transient fluid flow regimes in pipeline networks К. Р. Айда-заде, Е. Р. АшрафоваSib. Zh. Ind. Mat. , 2015, 18 :2 , 12–23
Inverse problems of anomalous diffusion theory: the artificial neural network approach А. Н. Бондаренко, Т. В. Бугуева, В. А. ДедокSib. Zh. Ind. Mat. , 2016, 19 :3 , 3–14
Regularization of the solution of the Cauchy problem: the quasi-reversibility method В. Г. Романов, Т. В. Бугуева, В. А. ДедокSib. Zh. Ind. Mat. , 2018, 21 :4 , 96–109
The Miles Theorem and the first boundary value problem for the Taylor–Goldstein equation А. А. Гаврильева, Ю. Г. Губарев, М. П. ЛебедевSib. Zh. Ind. Mat. , 2019, 22 :3 , 24–38
Numerical study of nonlinear oscillations in a clock frequency MEMS-generator
С. И. ФадеевSib. Zh. Ind. Mat. , 2020, 23 :2 , 133–147
Inverse problem for an equation of mixed parabolic-hyperbolic type with a Bessel operator
Д. К. Дурдиев, Ш. Б. МеражоваSib. Zh. Ind. Mat. , 2022, 25 :3 , 14–24
Nonlocal inverse problem for determining the unknown coefficient in the beam vibration equation У. Д. Дурдиев, З. Р. БозоровSib. Zh. Ind. Mat. , 2023, 26 :2 , 60–73
About an initial boundary problem for a degenerate higher even order partial differential equation
А. К. Уринов, М. С. АзизовSib. Zh. Ind. Mat. , 2023, 26 :2 , 155–170
Calculation of currents on the surface of a superconducting axially symmetric body screening an external coaxial magnetic field А. О. Савченко, О. Я. СавченкоSib. Zh. Vychisl. Mat. , 2007, 10 :3 , 317–324
A high order numerical method for the integral Volterra equations with weak singularity А. О. СавченкоSib. Zh. Vychisl. Mat. , 2003, 6 :2 , 181–195
Generalization of the Runge–Kutta methods and their application tointegration of initial-boundary value problems of mathematical physics Ю. В. Немировский, А. П. ЯнковскийSib. Zh. Vychisl. Mat. , 2005, 8 :1 , 57–76
Estimation of derivatives of solutions to boundary value problems by Monte Carlo methods Б. В. МеньщиковSib. Zh. Vychisl. Mat. , 2002, 5 :2 , 175–187
Features of description of physical processes in fractal spaces О. Н. ХатунцеваSib. Zh. Vychisl. Mat. , 2010, 13 :1 , 101–109
The wells problem for a stationary equation of diffusion Ю. М. ЛаевскийSib. Zh. Vychisl. Mat. , 2010, 13 :2 , 123–142
Calculation of charges screening an external coaxial electric field on the surface of a conducting axial symmetric body А. О. Савченко, О. Я. СавченкоSib. Zh. Vychisl. Mat. , 2012, 15 :3 , 321–327
A network version of the non-standard trigonometric basis and its advantages with respect to a similar polynomial basis В. В. СмеловSib. Zh. Vychisl. Mat. , 2014, 17 :4 , 399–409
On an approach to modeling wells К. В. Воронин, А. В. Григорьев, Ю. М. ЛаевскийSib. Zh. Vychisl. Mat. , 2017, 20 :2 , 145–155
Numerical solution to a three-dimensional coefficient inverse problem for the wave equation with integral data in a cylindrical domain А. Б. Бакушинский, А. С. ЛеоновSib. Zh. Vychisl. Mat. , 2019, 22 :4 , 381–397
Best constants in a class of polymultiplicative inequalities for derivatives А. А. ИльинMat. Sb. , 1998, 189 :9 , 61–84
On certain one- and two-dimensional hypersingular integral equations А. Ю. Анфиногенов, И. К. Лифанов, П. И. ЛифановMat. Sb. , 2001, 192 :8 , 3–46
Asymptotic behaviour of solutions of a singular elliptic system
in a rectangle А. Р. ДанилинMat. Sb. , 2003, 194 :1 , 31–60
Introduction to the theory of $(\nu_1,\dots,\nu_{r-1})$ -transforms М. И. КлючанцевMat. Sb. (N.S.) , 1987, 174 :2 , 167–181
On the dependence of properties of solutions of parabolic equations in unbounded domains on the behavior of the coefficients at infinity А. С. КалашниковMat. Sb. (N.S.) , 1984, 167 :3 , 398–409
Approximation of solutions of elliptic problems in domains with noncompact boundaries by solutions of exterior or interior problems М. Я. СпиридоновMat. Sb. (N.S.) , 1984, 167 :4 , 547–557
Green's matrices of boundary value problems for Petrovskii parabolic systems of general form. I С. Д. ИвасишенMat. Sb. (N.S.) , 1981, 156 :1 , 110–166
On removable singular points of elliptic systems of second order differential equations in the plane Н. Е. ТовмасянMat. Sb. (N.S.) , 1979, 150 :1 , 22–31
On a method of solving equations with simple characteristics Б. Ю. Стернин, В. Е. ШаталовMat. Sb. (N.S.) , 1981, 158 :1 , 29–71
On two models of the steady state motion of charged particles in a vacuum diode Ю. И. МокинMat. Sb. (N.S.) , 1978, 148 :2 , 234–264
Methods of constructing approximate self-similar solutions of nonlinear heat equations. II В. А. Галактионов, А. А. СамарскийMat. Sb. (N.S.) , 1982, 160 :4 , 435–455
The angular boundary layer in mixed singularly perturbed problems for hyperbolic equations В. Ф. БутузовMat. Sb. (N.S.) , 1977, 146 :3 , 460–485
Stability of a supersonic flow about a wedge with weak shock wave А. М. Блохин, Д. Л. ТкачёвMat. Sb. , 2009, 200 :2 , 3–30
On multipliers for Fourier series in Sobolev orthogonal polynomials Б. П. ОсиленкерMat. Sb. , 2022, 213 :8 , 44–82
On stability of solutions to one class of nonlinear difference systems А. Ю. Александров, А. П. ЖабкоSibirsk. Mat. Zh. , 2003, 44 :6 , 1217–1225
On a problem of Ulam П. В. ЧерниковSibirsk. Mat. Zh. , 2003, 44 :6 , 1385–1399
On the properties of solutions to the Goursat–Darboux problem with boundary and distributed controls Н. И. ПогодаевSibirsk. Mat. Zh. , 2007, 48 :5 , 1116–1133
Preservation of stability under discretization of systems of ordinary differential equations А. Ю. Александров, А. П. ЖабкоSibirsk. Mat. Zh. , 2010, 51 :3 , 481–497
A method for studying singular integral equations Д. С. АниконовSibirsk. Mat. Zh. , 2010, 51 :5 , 961–973
On linear summability methods of fourier series in polynomials orthogonal in a discrete Sobolev space Б. П. ОсиленкерSibirsk. Mat. Zh. , 2015, 56 :2 , 420–435
On one homogeneous problem for the heat equation in an infinite angular domain М. М. Амангалиева, М. Т. Дженалиев, М. Т. Космакова, М. И. РамазановSibirsk. Mat. Zh. , 2015, 56 :6 , 1234–1248
Construction of Carleman formulas by using mixed problems with parameter-dependent boundary conditions А. Н. Полковников, А. А. ШлапуновSibirsk. Mat. Zh. , 2017, 58 :4 , 870–884
Regularization of a solution to the Cauchy problem with data on a timelike plane В. Г. РомановSibirsk. Mat. Zh. , 2018, 59 :4 , 879–890
Local solvability of the problem of the van der Waals gas flow around an infinite plane wedge in the case of a weak shock wave А. М. Блохин, Д. Л. Ткачев, А. В. ЕгитовSibirsk. Mat. Zh. , 2018, 59 :6 , 1214–1239
Approximations on classes of Poisson integrals by Fourier–Chebyshev rational integral operators П. Г. Поцейко, Е. А. РовбаSibirsk. Mat. Zh. , 2021, 62 :2 , 362–386
The de la Vallée Poussin sums of Fourier–Chebyshev rational integral operators and approximations to Poisson integrals on the segment П. Г. Поцейко, Е. А. РовбаSibirsk. Mat. Zh. , 2023, 64 :1 , 162–183
The stable analytical solution for the wave fields in the sphere А. Г. ФатьяновMathematical notes of NEFU , 2016, 23 :3 , 91–103
A problem with an integral condition in the hyperbolic part for a characteristically loaded hyperbolic-parabolic equation К. У. ХубиевMathematical notes of NEFU , 2016, 23 :4 , 91–98
Boundary control for a pseudo-parabolic equation З. К. ФаязоваMathematical notes of NEFU , 2018, 25 :2 , 40–47
Сritical density and integrals of liminal dislocation equation С. Н. Нагорных, Е. В. НагорныхZhurnal SVMO , 2016, 18 :4 , 41–45
The ill-posed problem for the heat transfer equation with involution А. А. СарсенбиZhurnal SVMO , 2019, 21 :1 , 48–59
On the connection between solutions of initial boundary-value problems for a some class of integro-differential PDE and a linear hyperbolic equation П. Н. Бураго, А. И. ЭгамовZhurnal SVMO , 2019, 21 :4 , 413–429
On the solvability of a mixed problem for a fractional partial differential equation with delayed time argument and Laplace operators with nonlocal boundary conditions in Sobolev classes М. М. БабаевZhurnal SVMO , 2020, 22 :1 , 13–23
The Dirichlet problem for rectangle and new identities for elliptic integrals and functions Е. С. Алексеева, А. Э. РассадинZhurnal SVMO , 2020, 22 :2 , 145–154
Numerical simulation of selective laser melting by the SPH method А. Н. Быков, М. Н. Вишнякова, Ю. Н. Дерюгин, А. Б. Емельянов, А. А. Лазарев, С. Н. Полищук, К. В. ЧеренковаZhurnal SVMO , 2022, 24 :4 , 419–435
Solution of the mixed problem for the biwave equation by the method of characteristics В. И. Корзюк, Е. С. Чеб, Ле Тхи ТхуTr. Inst. Mat. , 2010, 18 :2 , 36–54
Solution of the first mixed problem for the wave equation by the method of characteristics В. И. Корзюк, Е. С. Чеб, М. С. ШирмаTr. Inst. Mat. , 2009, 17 :2 , 23–34
Necessary optimality conditions for the one class stochastic optimal control problems К. Б. Мансимов, Р. О. МасталиевTr. Inst. Mat. , 2018, 26 :1 , 79–87
Sequential and parallel domain decomposition methods for a singularly perturbed parabolic convection-diffusion equation И. В. Целищева, Г. И. ШишкинTrudy Inst. Mat. i Mekh. UrO RAN , 2008, 14 :1 , 202–220
Modified boundary element method for problems about oscillations of flat membranes В. П. Федотов, А. А. КонтеевTrudy Inst. Mat. i Mekh. UrO RAN , 2009, 15 :2 , 211–221
Harmonic wavelets in boundary value problems for harmonic and biharmonic functions Ю. Н. Субботин, Н. И. ЧерныхTrudy Inst. Mat. i Mekh. UrO RAN , 2010, 16 :4 , 281–296
Inverse problem for a hyperbolic equation with a nonlocal boundary condition containing a delay argument А. М. ДенисовTrudy Inst. Mat. i Mekh. UrO RAN , 2012, 18 :1 , 139–146
On the application of the regularization method to the construction of a classical solution of Poisson's equation Э. М. Мухамадиев, Г. Э. Гришанина, А. А. ГришанинTrudy Inst. Mat. i Mekh. UrO RAN , 2015, 21 :4 , 196–211
Asymptotic calculation of the heat distribution on a plane С. В. ЗахаровTrudy Inst. Mat. i Mekh. UrO RAN , 2016, 22 :1 , 93–99
On the property of equal ratios in the problem of boundary vector control of elastic vibrations described by Fredholm integro-differential equations А. К. Керимбеков, Э. Ф. АбдылдаеваTrudy Inst. Mat. i Mekh. UrO RAN , 2016, 22 :2 , 163–176
Construction of models in the form of stochastic Cauchy problems В. А. БовкунTrudy Inst. Mat. i Mekh. UrO RAN , 2016, 22 :4 , 94–101
Modified Bernstein function and a uniform approximation of some rational fractions by polynomials А. Г. Бабенко, Ю. В. КрякинTrudy Inst. Mat. i Mekh. UrO RAN , 2017, 23 :3 , 43–57
Solvability issues for a class of convolution type nonlinear integral equations in $\mathbb {R}^n$ Х. А. Хачатрян, А. С. Петросян, М. О. АветисянTrudy Inst. Mat. i Mekh. UrO RAN , 2018, 24 :3 , 247–262
A control problem for a rod heating process with unknown temperature at the right end and unknown density of the heat source В. И. Ухоботов, И. В. ИзместьевTrudy Inst. Mat. i Mekh. UrO RAN , 2019, 25 :1 , 297–305
A Numerical Method for Boundary Value Problems for a Homogeneous Equation with the Squared Laplace Operator with the Use of Interpolating Wavelets Ю. Н. Субботин, Н. И. ЧерныхTrudy Inst. Mat. i Mekh. UrO RAN , 2019, 25 :2 , 198–204
On the uniqueness of the solution to the inverse boundary value problem for the heat equation on a finite time interval В. П. ТананаTrudy Inst. Mat. i Mekh. UrO RAN , 2024, 30 :1 , 223–236
Criterion of Solvability for Boundary Value Problems for the Laplace and Poisson Equations on Special Triangles and a Rectangle in Algebraic Polynomials Е. А. ВолковTrudy Mat. Inst. Steklova , 1999, 227 , 122–136
Threshold optimization in observability inequality for the wave equation with homogeneous Robin-type boundary condition М. М. Потапов, А. А. ДряженковTrudy Mat. Inst. Steklova , 2012, 277 , 215–229
Problems with nonlinear boundary conditions for a hyperbolic equation Л. С. ПулькинаTrudy Mat. Inst. Steklova , 2012, 278 , 208–216
Universal boundary value problem for equations of mathematical physics И. В. Волович, В. Ж. СакбаевTrudy Mat. Inst. Steklova , 2014, 285 , 64–88
Canonical analysis and quantization of three dimensional topologically massive gravity И. Л. Бухбиндер, В. А. Крыхтин, С. Л. ЛяховичTMF , 1994, 100 :3 , 444–457
Conformal invariance of scalar bosons in Weinberg–Salam type theories В. М. Николаенко, К. П. Станюкович, Г. Н. ШикинTMF , 1981, 46 :3 , 394–401
Eigenfunctions of the Hartree–Fock equation that are not spherically symmetric М. В. Карасёв, Ю. В. ОсиповTMF , 1982, 52 :2 , 263–269
Relativistic string with massive ends Б. М. Барбашов, В. В. НестеренкоTMF , 1977, 31 :3 , 291–299
Explicit representation of the Green's function for the three-dimensional exterior Helmholtz equation Ж. П. Круш, Е. Л. ЛакштановTMF , 2008, 157 :2 , 163–174
Phenomenon of dynamical chaos in high-temperature spin systems of solids В. Л. Боднева, А. А. ЛундинTMF , 2014, 179 :2 , 267–288
One approach to solving the basic equation of magnetostatics in the case of nonhomogeneous magnets В. В. Дякин, О. В. Кудряшова, В. Я. РаевскийTMF , 2016, 187 :1 , 88–103
Exhaustive study of the noise-induced phase transition in a stochastic model of self-catalyzed reactions Т. М. Фам, Ю. П. ВирченкоTMF , 2016, 188 :2 , 318–336
To the problem of the recovery of nonlinearities in equations of mathematical physics А. С. Демидов, А. С. Кочуров, А. Ю. ПоповTr. Semim. im. I. G. Petrovskogo , 2009, 27 , 74–123
Diffuse vaporization (sublimation) of a large aerosol particle under precipitous changes in the ambient temperature Е. Р. Щукин, Н. В. Малай, З. Л. Шулиманова, Л. А. УвароваTVT , 2015, 53 :4 , 561–568
The thermal field of an oil layer for phase transformations within a limited temperature range А. И. Филиппов, К. К. Нанди, Р. Г. Фаттахов, Т. А. ИшмуратовTVT , 2012, 50 :2 , 285–292
Heat and mass transfer in thermal protection composite materials upon high temperature loading В. Ф. Формалев, С. А. Колесник, Е. Л. Кузнецова, Л. Н. РабинскийTVT , 2016, 54 :3 , 415–422
Relaxation of Rayleigh and Lorentz gases in shock waves О. В. СкребковTVT , 2018, 56 :1 , 79–85
Nonstationary heat transfer in anisotropic half-space under the conditions of heat exchange with the environment having a specified temperature В. Ф. Формалев, С. А. Колесник, Е. Л. КузнецоваTVT , 2016, 54 :6 , 876–882
On thermal solitons with wave heat transfer in restricted areas В. Ф. Формалев, С. А. КолесникTVT , 2019, 57 :4 , 543–547
Modeling and calculation of electroactive component concentration in electrolysis process А. Н. Кошев, В. В. КузинаUBS , 2011, 33 , 233–253
Modeling of the temperature regime of the strip and roll in the stands of the hot rolling mill with interval parameters М. Р. Дабас, П. В. СараевUBS , 2024, 107 , 107–120
On solvability of one class high-order nonlinear integro-differential equations with Hammerstein type noncompact integral operator Х. А. ХачатрянUfimsk. Mat. Zh. , 2011, 3 :1 , 103–112
Study of differential operator with summable potential and discontinuous weight function С. И. МитрохинUfimsk. Mat. Zh. , 2017, 9 :4 , 74–86
Difference schemes for partial differential equations of fractional order А. К. Баззаев, И. Д. ЦопановUfimsk. Mat. Zh. , 2019, 11 :2 , 19–35
Nonlocal problems with displacement for matching two second order hyperbolic equations Ж. А. БалкизовUfimsk. Mat. Zh. , 2023, 15 :2 , 9–19
Asymptotics for solutions of problem on optimally distributed control in convex domain with small parameter at one of higher derivatives А. Р. ДанилинUfimsk. Mat. Zh. , 2023, 15 :2 , 42–54
Chaotic advection in the ocean К. В. Кошель, С. В. ПранцUFN , 2006, 176 :11 , 1177–1206
Spontaneous and stimulated emission induced by an electron, electron bunch, and electron beam in a plasma М. В. Кузелев, А. А. РухадзеUFN , 2008, 178 :10 , 1025–1055
Waves in inhomogeneous plasmas and liquid and gas flows. Analogies between electro- and gas-dynamic phenomena М. В. Кузелев, А. А. РухадзеUFN , 2018, 188 :8 , 831–848
On the observation problem of controlled vibrations of membrane В. Р. Барсегян, В. В. АйрапетянProceedings of the YSU, Physical and Mathematical Sciences , 1997:2 , 21–26
The Mixing of Groundwaters of Different Compositions in Cracked-Porous Media Э. В. Скворцов, Е. А. Костерина, Д. Р. АхметшинаUchenye Zapiski Kazanskogo Universiteta. Seriya Fiziko-Matematicheskie Nauki , 2012, 154 :3 , 91–96
Solution of the basic boundary value problems for a degenerate elliptic equation by the method of potentials Р. М. Асхатов, Р. Н. АбайдуллинUchenye Zapiski Kazanskogo Universiteta. Seriya Fiziko-Matematicheskie Nauki , 2015, 157 :1 , 5–14
Variational approaches to optimal control design for elastic body motions В. В. Саурин, Г. В. КостинUchenye Zapiski Kazanskogo Universiteta. Seriya Fiziko-Matematicheskie Nauki , 2015, 157 :3 , 122–136
Numerical and analytical study of processes described by the nonlinear heat equation А. Л. Казаков, Л. Ф. СпевакUchenye Zapiski Kazanskogo Universiteta. Seriya Fiziko-Matematicheskie Nauki , 2015, 157 :4 , 42–48
On the theory of the known inverse problems for the heat transfer equation К. Б. Сабитов, А. Р. ЗайнулловUchenye Zapiski Kazanskogo Universiteta. Seriya Fiziko-Matematicheskie Nauki , 2019, 161 :2 , 274–291
Asymptotic properties of the problem on eigenvibrations of the bar with attached load А. А. Самсонов, С. И. Соловьёв, Д. М. КоростелеваUchenye Zapiski Kazanskogo Universiteta. Seriya Fiziko-Matematicheskie Nauki , 2020, 162 :1 , 52–65
Evolution of acoustic pulses in damaged underground pipelines В. Ш. Шагапов, Э. В. Галиакбарова, З. Р. ХакимоваUchenye Zapiski Kazanskogo Universiteta. Seriya Fiziko-Matematicheskie Nauki , 2021, 163 :1 , 48–58
A priori and a posteriori estimates for solving one evolutionary inverse problem В. К. Андреев, И. В. СтепановаUchenye Zapiski Kazanskogo Universiteta. Seriya Fiziko-Matematicheskie Nauki , 2024, 166 :1 , 5–21
Tricomi problem and integral equations Н. Б. ПлещинскийUchenye Zapiski Kazanskogo Universiteta. Seriya Fiziko-Matematicheskie Nauki , 2024, 166 :1 , 74–91
Heat-mass exchange modelling at infra-red drying of sulfonol in the foamed condition Э. П. Дяченко, В. В. Ермолаев, Т. Г. Васильева, Н. П. ВасинаVestn. Astrakhan State Technical Univ. Ser. Management, Computer Sciences and Informatics , 2010:2 , 95–99
Analysis of minimum time before stabilization of oscillatory process under different modes Д. А. АсадоваVestn. Astrakhan State Technical Univ. Ser. Management, Computer Sciences and Informatics , 2019:4 , 7–17
Numerical calculation of nonstationary fractional differential equation in problems of modeling toxic substances distribution in ground waters А. А. Афанасьева, Т. Н. Швецова-Шиловская, Д. Е. Иванов, Д. И. Назаренко, Е. В. КазарезоваVestn. Astrakhan State Technical Univ. Ser. Management, Computer Sciences and Informatics , 2019:4 , 70–80
Устойчивость равновесного положения цилиндрического ротора, поддерживаемого тонким слоем жидкости В. А. Зорин, К. А. Рязанов, А. Г. ХомутецкийVestnik Chelyabinsk. Gos. Univ. , 1991:1 , 71–82
About model of loaded partial hyperbolic-parabolic differential equation of second order К. У. ХубиевVestnik KRAUNC. Fiz.-Mat. Nauki , 2015:2 , 27–38
A modified boundary element method for solving vibration of plates В. П. ФедотовVestnik KRAUNC. Fiz.-Mat. Nauki , 2011:2 , 18–32
Basic systems for the geomagnetic field Г. М. Водинчар, Л. К. КрутьеваVestnik KRAUNC. Fiz.-Mat. Nauki , 2010:1 , 24–30
A boundary value problem with displacement for a model equation of a parabolic-hyperbolic type of the third order Ж. А. БалкизовVestnik KRAUNC. Fiz.-Mat. Nauki , 2018:3 , 19–26
The boundary value problem for third order equation of parabolic–hyperbolic type Р. Х. МакаоваVestnik KRAUNC. Fiz.-Mat. Nauki , 2019, 28 :3 , 26–31
Initial-boundary value problem for hyperbolic equations with an arbitrary order elliptic operator Р. Р. Ашуров, А. Т. МухиддиноваVestnik KRAUNC. Fiz.-Mat. Nauki , 2020, 30 :1 , 8–19
Compartmental model of economic and social educational ecosystem of the territory З. А. Нахушева, И. В. АшиноваVestnik KRAUNC. Fiz.-Mat. Nauki , 2020, 33 :4 , 78–85
The keldysh problem for a mixed-type three-dimensional equation with three singular coefficients К. Т. КаримовVestnik KRAUNC. Fiz.-Mat. Nauki , 2021, 34 :1 , 29–46
Internal boundary value problems with displacement for the mixed-wave equation Ж. А. Балкизов, В. А. ВодаховаVestnik KRAUNC. Fiz.-Mat. Nauki , 2021, 36 :3 , 8–14
A boundary value problem for a third-order mixed hyperbolic-parabolic equation В. А. Елеев, З. М. БелхароеваVladikavkaz. Mat. Zh. , 2002, 4 :2 , 23–30
On two boundary value problems for mixed equations with perpendicular lines of type change В. А. Елеев, В. Н. ЛесевVladikavkaz. Mat. Zh. , 2001, 3 :4 , 9–22
The well-posedness of the Dirichlet and Poincare problems in a cylindric domain for the multi-dimensional Chapligin equation С. А. АлдашевVladikavkaz. Mat. Zh. , 2013, 15 :2 , 3–10
The locally-one-dimensional scheme for the equation of heat conductivity with the concentrated thermal capacity М. Х. Шхануков-Лафишев, M. M. Лафишева, Ф. М. Нахушева, А. Б. МамбетоваVladikavkaz. Mat. Zh. , 2013, 15 :4 , 58–64
Correctness of Dirichlet problem for degenerating multi-dimensional hyperbolic-parabolic equations С. А. АлдашевVladikavkaz. Mat. Zh. , 2014, 16 :4 , 3–8
Finite-difference method for solving of a nonlocal boundary value problem for a loaded thermal conductivity equation of the fractional order М. Х. Бештоков, З. В. Бештокова, М. З. ХудаловVladikavkaz. Mat. Zh. , 2020, 22 :4 , 45–57
Boundary value problem with displacement for a third-order parabolic-hyperbolic equation Ж. А. Балкизов, А. Г. Езаова, Л. В. КанукоеваVladikavkaz. Mat. Zh. , 2021, 23 :2 , 5–18
Formula for solving a mixed problem for a hyperbolic equation Д. С. Аниконов, Д. С. КоноваловаVladikavkaz. Mat. Zh. , 2023, 25 :2 , 5–13
On a class of solutions of Laplace's two-dimensional equation on a three-dimensional manifold С. О. ГладковVladikavkaz. Mat. Zh. , 2024, 26 :2 , 39–46
Temperature field in a finite cylinder under the action of periodically varying temperature on its surface В. А. Голубев, В. Н. КузнецовVestnik Moskov. Univ. Ser. 1. Mat. Mekh. , 2014:4 , 61–63
Motion of a melting particle О. О. ИвановVestnik Moskov. Univ. Ser. 1. Mat. Mekh. , 2018:6 , 74–78
A solution to heat equation with exacerbation and stopped heat wave В. Л. Натяганов, Ю. Д. СкобенниковаVestnik Moskov. Univ. Ser. 1. Mat. Mekh. , 2022:5 , 61–63
Quasi-self-similar solutions to some parabolic problems in the theory of viscoplastic flows В. А. Банько, Д. В. ГеоргиевскийVestnik Moskov. Univ. Ser. 1. Mat. Mekh. , 2023:4 , 39–45
On One-Dimensional Boundary Value Problems with Explosive Coefficients and a Specific Net Basis Oriented towards their Solution В. В. СмеловVestn. Novosib. Gos. Univ., Ser. Mat. Mekh. Inform. , 2014, 14 :3 , 95–106
The well-posed of the local boundary value problem in cylindrical domain for multisize hyperbolic equations with wave operator С. А. АлдашевVestn. Novosib. Gos. Univ., Ser. Mat. Mekh. Inform. , 2015, 15 :4 , 3–11
Solution of boundary value problems in cylinders with a two-layer film inclusion С. Е. ХолодовскийSib. J. Pure and Appl. Math. , 2016, 16 :3 , 98–102
Cauchy problem for a differential equation with piecewise smooth characteristics Д. С. Аниконов, Д. С. КоноваловаSib. J. Pure and Appl. Math. , 2018, 18 :3 , 3–19
Heat conduction problem analytical solution at time dependent heat transfer coefficients Е. В. Стефанюк, В. А. КудиновVestn. Samar. Gos. Tekhn. Univ., Ser. Fiz.-Mat. Nauki [J. Samara State Tech. Univ., Ser. Phys. Math. Sci.] , 2008, 2() , 171–184
On self-similar solution of an equation of the third order with multiple characteristics Т. Д. Джураев, Ю. П. АпаковVestn. Samar. Gos. Tekhn. Univ., Ser. Fiz.-Mat. Nauki [J. Samara State Tech. Univ., Ser. Phys. Math. Sci.] , 2007, 2() , 18–26
Tricomi problem analogue for loaded equation of hyperbolic-parabolic type with variable coefficients К. У. ХубиевVestn. Samar. Gos. Tekhn. Univ., Ser. Fiz.-Mat. Nauki [J. Samara State Tech. Univ., Ser. Phys. Math. Sci.] , 2007, 2() , 155–158
Approach to solution of hyperbolic type equations by method of boundary elements В. П. Федотов, А. А. КонтеевVestn. Samar. Gos. Tekhn. Univ., Ser. Fiz.-Mat. Nauki [J. Samara State Tech. Univ., Ser. Phys. Math. Sci.] , 2008, 1() , 72–78
Initial Value Problems for System of Wave Equations С. В. ЛексинаVestn. Samar. Gos. Tekhn. Univ., Ser. Fiz.-Mat. Nauki [J. Samara State Tech. Univ., Ser. Phys. Math. Sci.] , 2009, 1() , 280–282
On some conjugation problems of parabolic and hyperbolic equations with integro-differential conditions on the separating boundary В. А. Елеев, А. Х. БалкизоваVestn. Samar. Gos. Tekhn. Univ., Ser. Fiz.-Mat. Nauki [J. Samara State Tech. Univ., Ser. Phys. Math. Sci.] , 2011, 3() , 8–25
Application of the generalized integral Laplace transform to solving differential equations С. М. ЗаикинаVestn. Samar. Gos. Tekhn. Univ., Ser. Fiz.-Mat. Nauki [J. Samara State Tech. Univ., Ser. Phys. Math. Sci.] , 2011, 4() , 165–168
Analytical model of vertical oil-water displacement with the account of viscous, capillary and gravity forces Г. Т. Булгакова, Н. Р. КондратьеваVestn. Samar. Gos. Tekhn. Univ., Ser. Fiz.-Mat. Nauki [J. Samara State Tech. Univ., Ser. Phys. Math. Sci.] , 2012, 1() , 208–213
The analogue of D'Alembert formula for hyperbolic differential equation of the third order with nonmultiple characteristics Ю. О. ЯковлеваVestn. Samar. Gos. Tekhn. Univ., Ser. Fiz.-Mat. Nauki [J. Samara State Tech. Univ., Ser. Phys. Math. Sci.] , 2012, 1() , 247–250
The well-posedness of the local boundary value problem in a cylindric domain for the multi-dimensional wave equation С. А. АлдашевVestn. Samar. Gos. Tekhn. Univ., Ser. Fiz.-Mat. Nauki [J. Samara State Tech. Univ., Ser. Phys. Math. Sci.] , 2012, 4() , 48–55
Cauchy problem for the hyperbolic system with mixed derivative Е. А. КозловаVestn. Samar. Gos. Tekhn. Univ., Ser. Fiz.-Mat. Nauki [J. Samara State Tech. Univ., Ser. Phys. Math. Sci.] , 2012, 4() , 218–221
A criterion for the unique solvability of the Dirichlet spectral problem in a cylindrical domain for multidimensional hyperbolic equations with wave operator С. А. АлдашевVestn. Samar. Gos. Tekhn. Univ., Ser. Fiz.-Mat. Nauki [J. Samara State Tech. Univ., Ser. Phys. Math. Sci.] , 2014, 3() , 21–30
Cauchy Problem For the System Of the General Hyperbolic Differential Equations
Of the Forth Order With Nonmultiple Characteristics А. А. Андреев, Ю. О. ЯковлеваVestn. Samar. Gos. Tekhn. Univ., Ser. Fiz.-Mat. Nauki [J. Samara State Tech. Univ., Ser. Phys. Math. Sci.] , 2014, 4() , 7–15
Fluctuations of a beam with clamped ends К. Б. СабитовVestn. Samar. Gos. Tekhn. Univ., Ser. Fiz.-Mat. Nauki [J. Samara State Tech. Univ., Ser. Phys. Math. Sci.] , 2015 :2 , 311–324
Method of additional boundary conditions in the problem of heat transfer
for non-Newtonian fluid moving in laminar mode in circular pipe А. П. ЯнковскийVestn. Samar. Gos. Tekhn. Univ., Ser. Fiz.-Mat. Nauki [J. Samara State Tech. Univ., Ser. Phys. Math. Sci.] , 2015 :3 , 578–600
An inverse problem for two-dimensional equations of finding the thermal conductivity of the initial distribution А. Р. ЗайнулловVestn. Samar. Gos. Tekhn. Univ., Ser. Fiz.-Mat. Nauki [J. Samara State Tech. Univ., Ser. Phys. Math. Sci.] , 2015 :4 , 667–679
A problem on longitudinal vibration of a bar with elastic fixing А. Б. БейлинVestn. Samar. Gos. Tekhn. Univ., Ser. Fiz.-Mat. Nauki [J. Samara State Tech. Univ., Ser. Phys. Math. Sci.] , 2016 :2 , 249–258
A problem with nonlocal integral condition of the second kind for one-dimensional hyperbolic equation Л. С. Пулькина, А. Е. СавенковаVestn. Samar. Gos. Tekhn. Univ., Ser. Fiz.-Mat. Nauki [J. Samara State Tech. Univ., Ser. Phys. Math. Sci.] , 2016 :2 , 276–289
The Cauchy problem for a general hyperbolic differential equation of the $n$ -th order
with the nonmultiple characteristics А. А. Андреев, Ю. О. ЯковлеваVestn. Samar. Gos. Tekhn. Univ., Ser. Fiz.-Mat. Nauki [J. Samara State Tech. Univ., Ser. Phys. Math. Sci.] , 2016 :2 , 241–248
Integro-differential equations the second boundary value problem of linear elasticity theory.
Message 1. Homogeneous isotropic body В. В. СтружановVestn. Samar. Gos. Tekhn. Univ., Ser. Fiz.-Mat. Nauki [J. Samara State Tech. Univ., Ser. Phys. Math. Sci.] , 2017 :3 , 496–506
The Cauchy problem for a system of the hyperbolic differential equations of the $n$ -th order with the nonmultiple characteristics А. А. Андреев, Ю. О. ЯковлеваVestn. Samar. Gos. Tekhn. Univ., Ser. Fiz.-Mat. Nauki [J. Samara State Tech. Univ., Ser. Phys. Math. Sci.] , 2017 :4 , 752–759
Exact analytical solution for the stationary two-dimensional heat conduction problem with a heat source И. В. Кудинов, О. Ю. Курганова, В. К. ТкачевVestn. Samar. Gos. Tekhn. Univ., Ser. Fiz.-Mat. Nauki [J. Samara State Tech. Univ., Ser. Phys. Math. Sci.] , 2019 :1 , 195–203
A problem with dynamical boundary condition for a one-dimensional hyperbolic equation А. Б. Бейлин, Л. С. ПулькинаVestn. Samar. Gos. Tekhn. Univ., Ser. Fiz.-Mat. Nauki [J. Samara State Tech. Univ., Ser. Phys. Math. Sci.] , 2020 :3 , 407–423
Well-posedness of a mixed type problem for the multidimensional hyperbolic-parabolic equation С. А. АлдашевVestn. Samar. Gos. Tekhn. Univ., Ser. Fiz.-Mat. Nauki [J. Samara State Tech. Univ., Ser. Phys. Math. Sci.] , 2020 :3 , 574–582
The first boundary value problem in a rectangular domain for a differential equation with the Bessel operator and the Riemann–Liouville partial derivative Ф. Г. ХуштоваVestn. Samar. Gos. Tekhn. Univ., Ser. Fiz.-Mat. Nauki [J. Samara State Tech. Univ., Ser. Phys. Math. Sci.] , 2021 :2 , 241–256
Initial-boundary value problem for the equation of forced vibrations of a cantilever beam К. Б. Сабитов, О. В. ФадееваVestn. Samar. Gos. Tekhn. Univ., Ser. Fiz.-Mat. Nauki [J. Samara State Tech. Univ., Ser. Phys. Math. Sci.] , 2021 :1 , 51–66
Convergence of approximate solutions by heat kernel for transport-diffusion equation in a half-plane М. Аоуаоуда, А. Аяди, Х. Фужита ЯшимаVestn. Samar. Gos. Tekhn. Univ., Ser. Fiz.-Mat. Nauki [J. Samara State Tech. Univ., Ser. Phys. Math. Sci.] , 2022 :2 , 222–258
An initial boundary value problem for a partial differential equation of higher even order with a Bessel operator А. К. Уринов, М. С. АзизовVestn. Samar. Gos. Tekhn. Univ., Ser. Fiz.-Mat. Nauki [J. Samara State Tech. Univ., Ser. Phys. Math. Sci.] , 2022 :2 , 273–292
Vibrations of plate with boundary “hinged attachment” conditions К. Б. СабитовVestn. Samar. Gos. Tekhn. Univ., Ser. Fiz.-Mat. Nauki [J. Samara State Tech. Univ., Ser. Phys. Math. Sci.] , 2022 :4 , 650–671
On the solvability of an initial boundary problem for a high even order degenerate equation А. К. Уринов, Д. Д. ОриповVestn. Samar. Gos. Tekhn. Univ., Ser. Fiz.-Mat. Nauki [J. Samara State Tech. Univ., Ser. Phys. Math. Sci.] , 2023 :4 , 621–644
A modified Cauchy problem for an inhomogeneous equation of degenerate hyperbolic type of the second kind А. К. Уринов, А. Б. ОкбоевVestn. Samar. Gos. Tekhn. Univ., Ser. Fiz.-Mat. Nauki [J. Samara State Tech. Univ., Ser. Phys. Math. Sci.] , 2024 :1 , 45–58
Inverse problem for an equation of mixed parabolic-hyperbolic type with a characteristic line of change Д. К. ДурдиевVestn. Samar. Gos. Tekhn. Univ., Ser. Fiz.-Mat. Nauki [J. Samara State Tech. Univ., Ser. Phys. Math. Sci.] , 2023 :4 , 607–620
Two initial-boundary value problems with nonlineal boundary conditions for one-dimension hyperbolic equation Л. С. Пулькина, М. В. СтригунVestnik Samarskogo Gosudarstvennogo Universiteta. Estestvenno-Nauchnaya Seriya , 2011:2 , 46–56
On a certain problem for a wave equation С. А. БейлинVestnik Samarskogo Gosudarstvennogo Universiteta. Estestvenno-Nauchnaya Seriya , 2011:5 , 12–17
On certain initial-boundary value problems with nonlineal boundary conditions for hyperbolic equation Н. В. БейлинаVestnik Samarskogo Gosudarstvennogo Universiteta. Estestvenno-Nauchnaya Seriya , 2012:9 , 22–30
To the theory of pressure decrease of steam adjoining to a liquid in the closed volume В. Ш. Шагапов, Ю. А. ЮмагуловаVestnik Samarskogo Gosudarstvennogo Universiteta. Estestvenno-Nauchnaya Seriya , 2012:9 , 98–105
Fourier vector transformation with discontinuous coefficients in the theory of elasticity А. А. Малышев, О. Э. ЯремкоVestnik Samarskogo Gosudarstvennogo Universiteta. Estestvenno-Nauchnaya Seriya , 2011:8 , 50–58
The task of the boundary control in conditions of the second boundary value for the matrix wave equation С. В. ЛексинаVestnik Samarskogo Gosudarstvennogo Universiteta. Estestvenno-Nauchnaya Seriya , 2009:4 , 20–29
Task on longitudinal vibrations of a rod with dynamic boundary conditions А. Б. Бейлин, Л. С. ПулькинаVestnik Samarskogo Gosudarstvennogo Universiteta. Estestvenno-Nauchnaya Seriya , 2014:3 , 9–19
Stabilization of generalized solution of the third boundary problem for a parabolic equation О. П. ФилатовVestnik Samarskogo Gosudarstvennogo Universiteta. Estestvenno-Nauchnaya Seriya , 2014:3 , 93–96
Necessary non-local conditions for a diffusion-wave equation М. О. МамчуевVestnik Samarskogo Gosudarstvennogo Universiteta. Estestvenno-Nauchnaya Seriya , 2014:7 , 45–59
Well-posedness of Poincare problem in the cylindrical domain for a class of multi-dimensional elliptic equations С. А. АлдашевVestnik Samarskogo Gosudarstvennogo Universiteta. Estestvenno-Nauchnaya Seriya , 2014:10 , 17–25
Nonlocal problem with integral condition for a fourth order equation Н. В. БейлинаVestnik Samarskogo Gosudarstvennogo Universiteta. Estestvenno-Nauchnaya Seriya , 2014:10 , 26–37
Problem on vibration of a bar with nonlinear second-order boundary damping А. Б. Бейлин, Л. С. ПулькинаVestnik Samarskogo Gosudarstvennogo Universiteta. Estestvenno-Nauchnaya Seriya , 2015:3 , 9–20
On one problem with dynamic nonlocal condition for a hyperbolic equation А. Е. СавенковаVestnik Samarskogo Gosudarstvennogo Universiteta. Estestvenno-Nauchnaya Seriya , 2015:3 , 44–52
Models for measuring the liquid level in the tank of rocket carrier Н. И. Клюев, О. П. ФилатовVestnik Samarskogo Gosudarstvennogo Universiteta. Estestvenno-Nauchnaya Seriya , 2015:3 , 88–96
Correctness of the local boundary value problem in a cylindrical domain for one class of multidimensional elliptic equations С. А. АлдашевVestnik SamU. Estestvenno-Nauchnaya Ser. , 2016:1 , 7–17
A problem with second kind integral conditions for hyperbolic equation Л. С. Пулькина, А. Е. СавенковаVestnik SamU. Estestvenno-Nauchnaya Ser. , 2016:1 , 33–45
Inverse problems for the heat equation А. Р. ЗайнулловVestnik Samarskogo Gosudarstvennogo Universiteta. Estestvenno-Nauchnaya Seriya , 2015:6 , 62–75
Problem with time-dependent boundary conditions for hyperbolic equation А. В. ДюжеваVestnik SamU. Estestvenno-Nauchnaya Ser. , 2017:1 , 7–14
Problem with dynamic boundary conditions for a hyperbolic equation В. А. Киричек, Л. С. ПулькинаVestnik SamU. Estestvenno-Nauchnaya Ser. , 2017:1 , 21–27
The correctness of the Dirichlet problem in a cylindrical domain for degenerate multidimensional elliptic-parabolic equations С. А. АлдашевVestnik SamU. Estestvenno-Nauchnaya Ser. , 2017:3 , 7–11
Nonlocal problem with dynamical boundary conditions for hyperbolic equation А. В. ДюжеваVestnik SamU. Estestvenno-Nauchnaya Ser. , 2017:3 , 18–25
Problem with nonlocal boundary condition for a hyperbolic equation В. А. КиричекVestnik SamU. Estestvenno-Nauchnaya Ser. , 2017:3 , 26–33
A problem on longitudinal vibration in a short bar with dynamical boundary conditions А. Б. Бейлин, Л. С. ПулькинаVestnik SamU. Estestvenno-Nauchnaya Ser. , 2017:4 , 7–18
The correctness of a Dirichlet type problem in a cylindrical domain for the multidimensional Lavrentiev–Bitsadze equation С. А. АлдашевVestnik SamU. Estestvenno-Nauchnaya Ser. , 2018, 24 :1 , 7–13
The Cauchy problem for the hyperbolic differential equation of the third order Ю. О. ЯковлеваVestnik SamU. Estestvenno-Nauchnaya Ser. , 2018, 24 :3 , 30–34
The correctness of a Dirichlet type problem for the degenerate multidimensional hyperbolic-elliptic equations С. А. АлдашевVestnik SamU. Estestvenno-Nauchnaya Ser. , 2019, 25 :1 , 7–20
A problem with an integral condition of the first kind for an equation of the fourth order А. В. ДюжеваVestnik SamU. Estestvenno-Nauchnaya Ser. , 2019, 25 :1 , 21–31
The solution of Cauchy problem for the hyperbolic differential equations of the fourth order by the Riman method Ю. О. Яковлева, А. В. ТарасенкоVestnik SamU. Estestvenno-Nauchnaya Ser. , 2019, 25 :3 , 33–38
On smoothness of solution of one nonlocal problem for hyperbolic equation В. А. КиричекVestnik SamU. Estestvenno-Nauchnaya Ser. , 2020, 26 :2 , 15–22
Tricomi problem for multidimensional mixed hyperbolic-parabolic equation С. А. АлдашевVestnik SamU. Estestvenno-Nauchnaya Ser. , 2020, 26 :4 , 7–14
Well-posedness of the main mixed problem for the multidimensional lavrentiev — bitsadze equation С. А. АлдашевVestnik SamU. Estestvenno-Nauchnaya Ser. , 2021, 27 :3 , 7–13
Moving object classification using bayesian networks А. А. СултанбековVestnik S.-Petersburg Univ. Ser. 10. Prikl. Mat. Inform. Prots. Upr. , 2012:1 , 109–118
Mathematical models of single population Е. А. Горбунова, Е. П. КолпакVestnik S.-Petersburg Univ. Ser. 10. Prikl. Mat. Inform. Prots. Upr. , 2012:4 , 18–30
Numerical integration of a biharmonic equation in square field В. И. Ряжских, М. И. Слюсарев, М. И. ПоповVestnik S.-Petersburg Univ. Ser. 10. Prikl. Mat. Inform. Prots. Upr. , 2013:1 , 52–62
Mathematical models of thyroid follicle functioning Ю. Е. Балыкина, Е. П. КолпакVestnik S.-Petersburg Univ. Ser. 10. Prikl. Mat. Inform. Prots. Upr. , 2013:3 , 20–31
Mathematical models of malignant tumour И. В. Жукова, Е. П. КолпакVestnik S.-Petersburg Univ. Ser. 10. Prikl. Mat. Inform. Prots. Upr. , 2014:3 , 5–18
On the asymptotic stability of solutions of nonstationary difference systems with homogeneous right-hand sides М. В. ВолошинVestnik S.-Petersburg Univ. Ser. 10. Prikl. Mat. Inform. Prots. Upr. , 2015:2 , 150–165
An optimization algorithm for emission current density calculation В. В. АлцыбеевVestnik S.-Petersburg Univ. Ser. 10. Prikl. Mat. Inform. Prots. Upr. , 2015:4 , 56–71
Optimal boundary control of string oscillations by displacement at two ends with specified values of deflection function at intermediate moments of time В. Р. БарсегянVestnik S.-Petersburg Univ. Ser. 10. Prikl. Mat. Inform. Prots. Upr. , 2022, 18 :3 , 410–424
On the wave equation with the hysteresis type condition Н. И. Восковская, М. Б. Зверева, М. И. КаменскийTambov University Reports. Series: Natural and Technical Sciences , 2018, 23 :122 , 235–242
Finite volume schemes for the electrical impedance tomography problem Е. С. Шерина, А. В. СтарченкоVestn. Tomsk. Gos. Univ. Mat. Mekh. , 2014:3 , 25–38
Solving axisymmetric potential problems using the indirect boundary element method М. А. Пономарева, Е. А. Собко, В. А. ЯкутенокVestn. Tomsk. Gos. Univ. Mat. Mekh. , 2015:5 , 84–96
Analytical solution of the problem of small forced oscillations of the ideal fluid А. В. Мерзляков, З. О. МатыеваVestn. Tomsk. Gos. Univ. Mat. Mekh. , 2017:48 , 70–81
Boundary problems in a special domain for an equation of mixed type И. Т. ТожибоевVestn. Tomsk. Gos. Univ. Mat. Mekh. , 2018:56 , 17–28
Free oscillations of an ideal fluid in a rectangular vessel with a horizontal permeable membrane А. В. Мерзляков, Е. А. КрюковаVestn. Tomsk. Gos. Univ. Mat. Mekh. , 2019:60 , 107–118
Numerical solution of the initial boundary value problem with vacuum boundary conditions for the magnetic field induction equation in a ball И. В. Бычин, А. В. Гореликов, А. В. РяховскийVestn. Tomsk. Gos. Univ. Mat. Mekh. , 2020:64 , 15–30
Uniqueness of recovery of the Sturm-Liouville operator with a spectral parameter quadratically entering the boundary condition Л. И. Маммадова, И. М. НабиевVestn. Tomsk. Gos. Univ. Mat. Mekh. , 2022:79 , 14–24
An axisymmetric model of the ring pattern formation in free-surface two-layered creeping flow В. В. ПакVestn. Udmurtsk. Univ. Mat. Mekh. Komp. Nauki , 2009:2 , 63–74
Exact solution of optimization task generated by simplest wave equation Н. В. РодионоваVestn. Udmurtsk. Univ. Mat. Mekh. Komp. Nauki , 2014:1 , 141–152
On one mathematical model in elastic stability theory А. С. ЗаповVestn. Udmurtsk. Univ. Mat. Mekh. Komp. Nauki , 2019, 29 :1 , 29–39
Keldysh problem for a three-dimensional equation of mixed type with three singular coefficients in a semi-infinite parallelepiped К. Т. КаримовVestn. Udmurtsk. Univ. Mat. Mekh. Komp. Nauki , 2020, 30 :1 , 31–48
Approximate method for solving the problem of conformal mapping of an arbitrary polygon to a unit circle И. С. Полянский, К. О. ЛогиновVestn. Udmurtsk. Univ. Mat. Mekh. Komp. Nauki , 2022, 32 :1 , 107–129
On the solvability of nonlocal initial-boundary value problems for a partial differential equation of high even order А. К. Уринов, М. С. АзизовVestn. Udmurtsk. Univ. Mat. Mekh. Komp. Nauki , 2022, 32 :2 , 240–255
Mathematical model of electromagnetic drying with boundary conditions of mass transfer on the basis of Dalton's law of evaporation А. М. Афанасьев, Б. Н. СипливыйVestnik Volgogradskogo gosudarstvennogo universiteta. Seriya 1. Mathematica. Physica , 2014:6 , 69–80
Another method for finding particular solutions of equations of mathematical physics М. Л. Зайцев, В. Б. АккерманVestnik Volgogradskogo gosudarstvennogo universiteta. Seriya 1. Mathematica. Physica , 2016:6 , 119–127
Numerical solution of initial boundary value problems for the heat equation by the method of integral equations А. М. Афанасьев, А. Ю. Глухов, Б. Н. СипливыйVestnik Volgogradskogo gosudarstvennogo universiteta. Seriya 1. Mathematica. Physica , 2017:2 , 65–74
Reduction of overdetermined differential equations of mathematical physics М. Л. Зайцев, В. Б. АккерманMathematical Physics and Computer Simulation , 2017, 20 :4 , 43–67
Transformation of systems of partial differential equations to systems of quasilinear and linear differential equations. Their reduction and unification М. Л. Зайцев, В. Б. АккерманMathematical Physics and Computer Simulation , 2018, 21 :1 , 18–33
The criterion of unique solvability of the Dirichlet spectral problem in the cylindrical domain for a class of multi-dimensional hyperbolic-elliptic equations С. А. АлдашевMathematical Physics and Computer Simulation , 2018, 21 :4 , 5–17
Approximate solution of inverse boundary problem for the heat exchange by A. N. Tikhonov’s regularization method В. Ф. Мирасов, А. И. СидиковаVestn. Yuzhno-Ural. Gos. Un-ta. Ser. Matem. Mekh. Fiz. , 2014, 6 :2 , 5–11
Contact problem for two strings with variable tensions М. А. ОсипенкоVestn. Yuzhno-Ural. Gos. Un-ta. Ser. Matem. Mekh. Fiz. , 2014, 6 :3 , 66–71
About the boundary value problem of Dirichlet type in the classes of quasiharmonic functions in a circle К. М. РасуловVestn. Yuzhno-Ural. Gos. Un-ta. Ser. Matem. Mekh. Fiz. , 2011:5 , 62–67
Hypothesis on unification of solution of the Cauchy problem for overdetermined systems of differential equations М. Л. Зайцев, В. Б. АккерманVestn. Yuzhno-Ural. Gos. Un-ta. Ser. Matem. Mekh. Fiz. , 2019, 11 :4 , 12–25
Algorithm for finding explicit solutions of overdetermined systems of differential equations М. Л. Зайцев, В. Б. АккерманVestn. Yuzhno-Ural. Gos. Un-ta. Ser. Matem. Mekh. Fiz. , 2020, 12 :4 , 5–18
Asymptotics of the solution of the first boundary value problem for a singularly perturbed differential equation in partial derivatives of the second order of parabolic type К. Г. Кожобеков, А. А. Шооруков, Д. А. ТурсуновVestn. Yuzhno-Ural. Gos. Un-ta. Ser. Matem. Mekh. Fiz. , 2022, 14 :1 , 27–34
On the identification of solutions to Riccati equation and the other polynomial systems of differential equations М. Л. Зайцев, В. Б. АккерманVestn. Yuzhno-Ural. Gos. Un-ta. Ser. Matem. Mekh. Fiz. , 2022, 14 :3 , 23–27
Dynamics of interaction of Bloch type domain walls in a two-dimensional nonlinear sigma model Ф. Ш. ШокировVestnik YuUrGU. Ser. Mat. Model. Progr. , 2017, 10 :4 , 132–144
Modelling of electric fields in axisymmetric systems for cathode protection of underground structures Т. М. ShamsutdinovaVestnik YuUrGU. Ser. Mat. Model. Progr. , 2019, 12 :3 , 161–169
Automation of the application of data distribution with overlapping in distributed memory Л. Р. Гервич, Б. Я. ШтейнбергVestnik YuUrGU. Ser. Mat. Model. Progr. , 2023, 16 :1 , 59–68
Numerical method for solving an inverse problem for nonlinear parabolic equation with unknown initial conditions Н. M. ЯпароваVestn. YuUrGU. Ser. Vych. Matem. Inform. , 2016, 5 :2 , 43–58
Implementation of iteration methods for solution of linear equation systems in problems of mathematical physics on reconfigurable computer systems И. И. Левин, А. И. Дордопуло, А. В. ПелипецVestn. YuUrGU. Ser. Vych. Matem. Inform. , 2016, 5 :4 , 5–18
On exact solutions of one-dimensional two phase free boundary problems for parabolic equations Г. И. БижановаZap. Nauchn. Sem. POMI , 2004, 318 , 42–59
About heat wave in a semi-infinite rod with a boundary condition periodically changing in time В. Д. ЛукьяновZap. Nauchn. Sem. POMI , 2020, 493 , 218–231
On expansions over harmonic polynomial products in ${\mathbb R}^3$ А. Ф. ВакуленкоZap. Nauchn. Sem. POMI , 2021, 506 , 36–42
On the probabilistic representation of the resolvent of the two-dimensional Schrödinger operator А. К. НиколаевZap. Nauchn. Sem. POMI , 2023, 526 , 140–158
Quadrature formulas for periodic functions and their application to the boundary element method А. Г. ПетровZh. Vychisl. Mat. Mat. Fiz. , 2008, 48 :8 , 1344–1361
Finite-difference method for the Navier–Stokes equations in a variable domain with curved boundaries А. Б. УсовZh. Vychisl. Mat. Mat. Fiz. , 2008, 48 :3 , 491–504
Calculating the coefficients of a discrete elliptic equation from spectral data С. И. СердюковаZh. Vychisl. Mat. Mat. Fiz. , 2007, 47 :5 , 867–881
Some remarks on works concerning the summation of series with inverse powers of zeros of first-kind Bessel functions М. К. КеримовZh. Vychisl. Mat. Mat. Fiz. , 2007, 47 :2 , 186–188
Some estimates for the error in mixed Fourier–Bessel expansions of functions of two variables В. А. Абилов, М. К. КеримовZh. Vychisl. Mat. Mat. Fiz. , 2006, 46 :9 , 1545–1565
Mathematical simulation of laser induced melting and evaporation of multilayer materials О. Н. Королёва, В. И. МажукинZh. Vychisl. Mat. Mat. Fiz. , 2006, 46 :5 , 887–901
Monotone iterative method for solving an inverse problem of sorption dynamics А. М. ДенисовZh. Vychisl. Mat. Mat. Fiz. , 2005, 45 :12 , 2197–2202
Approximate determination of the impulse responses of a system of telegraph equations В. Г. КурбатовZh. Vychisl. Mat. Mat. Fiz. , 2005, 45 :9 , 1691–1719
Numerical analysis of the problem of heating of the multilayer heat shield of a descending space vehicle with allowance for ablation in external and internal heat shield layers А. А. ИванковZh. Vychisl. Mat. Mat. Fiz. , 2005, 45 :7 , 1279–1288
Optimal control of the melting process and solidification of a substance А. Ф. Албу, В. И. Зубов, В. А. ИнякинZh. Vychisl. Mat. Mat. Fiz. , 2004, 44 :8 , 1364–1379
The method of integro-differential equations and continued fractions in the problem of parametric excitation of waves С. М. Зеньковская, В. И. ЮдовичZh. Vychisl. Mat. Mat. Fiz. , 2004, 44 :4 , 731–745
Asymptotic of a solution to the initial-boundary value problem for a generalized Burger's equation В. А. ТупчиевZh. Vychisl. Mat. Mat. Fiz. , 2004, 44 :1 , 152–165
The Fredholm property and the well-posedness of the inverse source problem with integral overdetermination А. И. Прилепко, Д. С. ТкаченкоZh. Vychisl. Mat. Mat. Fiz. , 2003, 43 :9 , 1392–1401
On some inverse problem for a three-dimensional wave equation А. Б. Бакушинский, А. И. Козлов, М. Ю. КокуринZh. Vychisl. Mat. Mat. Fiz. , 2003, 43 :8 , 1201–1209
On the justification of the finite superelement method М. П. Галанин, Е. Б. СавенковZh. Vychisl. Mat. Mat. Fiz. , 2003, 43 :5 , 713–729
Properties of solutions of a parabolic equation and the uniqueness of the solution of the inverse source problem with integral overdetermination А. И. Прилепко, Д. С. ТкаченкоZh. Vychisl. Mat. Mat. Fiz. , 2003, 43 :4 , 562–570
Three-dimensional numerical modeling of the inverse problem of thermal convection А. Т. Исмаил-заде, А. И. Короткий, Б. М. Наймарк, И. А. ЦепелевZh. Vychisl. Mat. Mat. Fiz. , 2003, 43 :4 , 614–626
A three-dimensional problem of gas lubrication theory and its solution by method of matched asymptotic expansions Л. И. Турчак, В. П. ШидловскийZh. Vychisl. Mat. Mat. Fiz. , 2002, 42 :12 , 1875–1880
Finite-difference scheme for singularly perturbed boundary value problems associated with solutions to spherically symmetric elliptic equations И. Р. Рафатов, С. Н. СклярZh. Vychisl. Mat. Mat. Fiz. , 2002, 42 :9 , 1383–1393
On the theory of necessary optimality conditions for a problem with distributed parameters К. Б. МансимовZh. Vychisl. Mat. Mat. Fiz. , 2001, 41 :10 , 1505–1520
The corner boundary layer in nonlinear singularly perturbed elliptic equations И. В. ДенисовZh. Vychisl. Mat. Mat. Fiz. , 2001, 41 :3 , 390–406
A method for approximate solution in $C^2$ of a hyperbolic equation with Lipschitz nonlinearity А. Ю. ЩегловZh. Vychisl. Mat. Mat. Fiz. , 2001, 41 :3 , 420–435
Construction of asymptotics for the solution of a singularly perturbed parabolic problem with nonsmooth boundary functions М. В. БутузоваZh. Vychisl. Mat. Mat. Fiz. , 2000, 40 :8 , 1176–1191
Optimal control of the process of melting А. Ф. Албу, В. И. Горбунов, В. И. ЗубовZh. Vychisl. Mat. Mat. Fiz. , 2000, 40 :4 , 517–531
Stochastic solution of quasilinear hyperbolic equations based on inversion of the differential operator В. А. СиренекZh. Vychisl. Mat. Mat. Fiz. , 2000, 40 :3 , 416–427
A numerical solution to some three-parameter spectral problems Т. В. ЛевитинаZh. Vychisl. Mat. Mat. Fiz. , 1999, 39 :11 , 1787–1801
The problem of finding the dominant term of the corner part of the asymptotics of the solution to a singularly perturbed elliptic equation with a nonlinearity И. В. ДенисовZh. Vychisl. Mat. Mat. Fiz. , 1999, 39 :5 , 779–791
Singularly perturbed boundary value problems with locally perturbed initial conditions: Equations with convective terms Г. И. ШишкинZh. Vychisl. Mat. Mat. Fiz. , 1999, 39 :2 , 262–279
The two-dimensional Sobolev inequality in the case of an arbitrary grid Н. В. КоптеваZh. Vychisl. Mat. Mat. Fiz. , 1998, 38 :4 , 596–599
The method of boundary integral equations for a model of electric current in superconductors М. М. Хапаев (мл.)Zh. Vychisl. Mat. Mat. Fiz. , 1998, 38 :1 , 115–121
Boundary conditions for Maxwell equations with arbitrary time dependence М. В. УревZh. Vychisl. Mat. Mat. Fiz. , 1997, 37 :12 , 1489–1497
An integral representation of solutions to the Klein–Gordon equation А. М. Хапаев, А. А. ЦыганковZh. Vychisl. Mat. Mat. Fiz. , 1997, 37 :8 , 975–978
Calculation of the minimal embedding dimension of a chaotic attractor on the basis of local topological analysis of phase trajectories В. Ф. Дайлюденко, А. М. КротZh. Vychisl. Mat. Mat. Fiz. , 1997, 37 :3 , 315–324
An estimate of the residual term in the asymptotic form of the solution of a boundary-value problem И. В. ДенисовZh. Vychisl. Mat. Mat. Fiz. , 1996, 36 :12 , 64–67
A boundary-value problem for a quasilinear singularly perturbed parabolic equation in a rectangle И. В. ДенисовZh. Vychisl. Mat. Mat. Fiz. , 1996, 36 :10 , 56–72
The two-scale model and other method for the approximate solution of the
problem of diffraction by rough surfaces М. А. Гильман, А. Г. Михеев, Т. Л. ТкаченкоZh. Vychisl. Mat. Mat. Fiz. , 1996, 36 :10 , 129–145
Asymptotic behavior of the solution of the heat equation with a nonlinear heat source in a thin rod В. Ф. Бутузов, Е. А. ДеркуноваZh. Vychisl. Mat. Mat. Fiz. , 1996, 36 :6 , 68–85
On the uniqueness of the solution of an inverse problem of nonequilibrium sorption dynamics Н. В. МузылёвZh. Vychisl. Mat. Mat. Fiz. , 1996, 36 :6 , 123–137
Grid approximation of parabolic equations with singular initial conditions Г. И. ШишкинZh. Vychisl. Mat. Mat. Fiz. , 1996, 36 :3 , 73–92
A numerical method for solving the Dirichlet problem with nonlocal boundary conditions Р. З. Даутов, Н. Н. СаримовZh. Vychisl. Mat. Mat. Fiz. , 1995, 35 :9 , 1356–1373
On a numerical-analytic investigation of problems of the diffraction of a plane sound wave by ideal prolate spheroids and triaxial ellipsoids А. А. Абрамов, А. Л. Дышко, Н. Б. Конюхова, Т. В. ЛевитинаZh. Vychisl. Mat. Mat. Fiz. , 1995, 35 :9 , 1374–1400
A numerical investigation of forced axisymmetric electric oscillations of an ideally conducting prolate spheroid А. Л. Дышко, Н. Б. КонюховаZh. Vychisl. Mat. Mat. Fiz. , 1995, 35 :5 , 753–771
Computation of rapidly oscillating eigenfunctions of a continuous
spectrum and their improper integrals Н. Б. Конюхова, С. Е. Масалович, И. Б. СтаровероваZh. Vychisl. Mat. Mat. Fiz. , 1995, 35 :3 , 360–379
The Wiener–Hopf equations and the mathematical theory of diffraction В. Б. ВасильевZh. Vychisl. Mat. Mat. Fiz. , 1994, 34 :12 , 1902–1909
The use of the singular perturbations method to calculate the electromagnetic-wave-scattering operator in open periodic waveguide structures А. А. Быков, В. Ю. Попов, А. Г. СвешниковZh. Vychisl. Mat. Mat. Fiz. , 1994, 34 :7 , 1038–1052
A scheme of increased order of accuracy in the case of cylindrical and spherical symmetry Райм. Ю. ЧегисZh. Vychisl. Mat. Mat. Fiz. , 1994, 34 :3 , 384–394
Conditions of stability and approximation in the optimal control of hyperbolic systems А. З. ИшмухаметовZh. Vychisl. Mat. Mat. Fiz. , 1994, 34 :1 , 12–28
A stable non-negative numerical method for calculating the flow of a liquid in an open channel С. С. Маханов, А. Ю. СемёновZh. Vychisl. Mat. Mat. Fiz. , 1994, 34 :1 , 104–116
The asymptotic solution of a singularly perturbed parabolic equation with piecewise-smooth boundary condition А. В. НестеровZh. Vychisl. Mat. Mat. Fiz. , 1993, 33 :12 , 1806–1814
Bounds of solutions of some nonlinear non-monotone problems for the heat
conduction equations Б. Г. АксёновZh. Vychisl. Mat. Mat. Fiz. , 1993, 33 :6 , 884–895
The flow of a stratified liquid around point obstacles М. Б. ТверскойZh. Vychisl. Mat. Mat. Fiz. , 1992, 32 :11 , 1825–1829
A method for the approximate solution of an inverse problem for the heat-conduction equation А. Ю. ЩегловZh. Vychisl. Mat. Mat. Fiz. , 1992, 32 :6 , 904–916
Approximate solution of the modified Dirichlet problem П. Н. ВабищевичZh. Vychisl. Mat. Mat. Fiz. , 1991, 31 :11 , 1655–1669
Stability estimate in the Skorokhod metric for the dynamical seismic exploration problem С. Л. ЛогуновZh. Vychisl. Mat. Mat. Fiz. , 1991, 31 :8 , 1211–1222
An exact solution of the relativistic Klein–Gordon wave equation В. А. Володин, А. М. ХапаевZh. Vychisl. Mat. Mat. Fiz. , 1991, 31 :6 , 877–886
The $\lambda^{(n)}$ -transformation and digital signal processing algorithms in the algebra of formal polynomials Р. П. ТарасовZh. Vychisl. Mat. Mat. Fiz. , 1991, 31 :4 , 505–521
Application of the incomplete Galerkin method for solving problems of the diffraction of electromagnetic waves by a nonhomogeneous cylinder А. А. Быков, А. Г. Свешников, М. К. ТрубецковZh. Vychisl. Mat. Mat. Fiz. , 1990, 30 :6 , 894–909
A method for solving kinetic equations of Fokker–Planck type for a plasma В. Н. НовиковZh. Vychisl. Mat. Mat. Fiz. , 1990, 30 :6 , 920–932
Comparison of two-numerical methods for solving the problem of the diffraction of an $E$ -polarized plane wave by an ideally conducting periodic surface В. А. Корнеев, А. Г. Михеев, Е. Ю. Работнова, А. С. ШамаевZh. Vychisl. Mat. Mat. Fiz. , 1990, 30 :5 , 697–704
Asymptotic representation of the solution of the problem of the propagation of acoustic waves in a non-uniform compressible relaxing medium В. В. Варламов, А. В. НестеровZh. Vychisl. Mat. Mat. Fiz. , 1990, 30 :5 , 705–715
Asymptotic behavior of the solution to a linear mathematical model of a train of serially connected sorption columns Л. Н. Бондаренко, П. Ф. ЖукZh. Vychisl. Mat. Mat. Fiz. , 2002, 42 :3 , 410–416
Sharp estimates for the convergence rate of Fourier series in terms of orthogonal polynomials in $L_2((a,b),p(x))$ В. А. Абилов, Ф. В. Абилова, М. К. КеримовZh. Vychisl. Mat. Mat. Fiz. , 2009, 49 :6 , 966–980
Formulation and well-posedness of the Cauchy problem for a diffusion equation with discontinuous degenerating coefficients Л. В. Коробенко, В. Ж. СакбаевZh. Vychisl. Mat. Mat. Fiz. , 2009, 49 :6 , 1085–1102
On estimates for the Fourier-Bessel integral transform in the space $L_2(\mathbb R_+)$ В. А. Абилов, Ф. В. Абилова, М. К. КеримовZh. Vychisl. Mat. Mat. Fiz. , 2009, 49 :7 , 1158–1166
Partial radiation conditions and hypersingular integral operators А. Л. ДелицынZh. Vychisl. Mat. Mat. Fiz. , 2009, 49 :9 , 1652–1658
A hydrodynamic model of human cochlea В. П. Варин, А. Г. ПетровZh. Vychisl. Mat. Mat. Fiz. , 2009, 49 :9 , 1708–1723
A conservative difference scheme for a singularly perturbed elliptic reaction-diffusion equation: approximation of solutions and derivatives Г. И. Шишкин, Л. П. ШишкинаZh. Vychisl. Mat. Mat. Fiz. , 2010, 50 :4 , 665–678
Dimension reduction in fluid dynamics equations В. Б. Аккерман, М. Л. ЗайцевZh. Vychisl. Mat. Mat. Fiz. , 2011, 51 :8 , 1518–1530
Estimates for the Fourier–Bessel transforms of multivariate functions В. А. Абилов, М. К. КеримовZh. Vychisl. Mat. Mat. Fiz. , 2012, 52 :6 , 980–989
Control optimization in a hyperbolic linear system А. И. ТятюшкинZh. Vychisl. Mat. Mat. Fiz. , 2012, 52 :1 , 8–23
Potential-based numerical solution of Dirichlet problems for the Helmholtz equation А. А. Каширин, С. И. СмагинZh. Vychisl. Mat. Mat. Fiz. , 2012, 52 :8 , 1492–1505
The study of mixed problems for hyperbolic systems of conjugation of different orders Э. А. ГасымовZh. Vychisl. Mat. Mat. Fiz. , 2012, 52 :8 , 1472–1481
Locally one-dimensional scheme for the heat equation of fractional order with concentrated heat capacity А. К. Баззаев, А. Б. Мамбетова, М. Х. Шхануков-ЛафишевZh. Vychisl. Mat. Mat. Fiz. , 2012, 52 :9 , 1656–1665
Осесимметричное проводящее тело в соосном электрическом поле А. О. Савченко, О. Я. СавченкоZh. Vychisl. Mat. Mat. Fiz. , 2013, 53 :4 , 675–684
Method of fast expansions for solving nonlinear differential equations А. Д. ЧернышовZh. Vychisl. Mat. Mat. Fiz. , 2014, 54 :1 , 13–24
Inverse problem for a quasilinear system of partial differential equations with a nonlocal boundary condition А. М. ДенисовZh. Vychisl. Mat. Mat. Fiz. , 2014, 54 :10 , 1571–1579
Effective solution of the problem of motion of an infinite string with an attached point mass С. Е. ХолодовскийZh. Vychisl. Mat. Mat. Fiz. , 2015, 55 :1 , 105–112
Application of Krein’s series to calculation of sums containing zeros of the Bessel functions Е. В. Сумин, В. Б. ШерстюковZh. Vychisl. Mat. Mat. Fiz. , 2015, 55 :4 , 575–581
Estimates of the hyperbolization effect on the heat equation Е. Е. Мышецкая, В. Ф. ТишкинZh. Vychisl. Mat. Mat. Fiz. , 2015, 55 :8 , 1299–1304
Numerical simulation of cryosurgeries and optimization of probe placement Н. А. Кудряшов, К. Е. ШильниковZh. Vychisl. Mat. Mat. Fiz. , 2015, 55 :9 , 1611–1622
Complex conservative difference schemes for computing supersonic flows past simple aerodynamic forms О. А. АзароваZh. Vychisl. Mat. Mat. Fiz. , 2015, 55 :12 , 2067–2092
A model of liquid level measurements О. П. ФилатовZh. Vychisl. Mat. Mat. Fiz. , 2016, 56 :12 , 2115–2124
On some estimates for best approximations of bivariate functions by Fourier–Jacobi sums in the mean М. В. Абилов, М. К. Керимов, Э. В. СелимхановZh. Vychisl. Mat. Mat. Fiz. , 2017, 57 :10 , 1581–1599
Modified discrete source method as applied to the simulation of flows over a periodically irregular surface and a body of revolution А. Г. Кюркчан, С. А. МаненковZh. Vychisl. Mat. Mat. Fiz. , 2017, 57 :10 , 1708–1721
Numerical leak detection in a pipeline network of complex structure with unsteady flow К. Р. Айда-заде, Е. Р. АшрафоваZh. Vychisl. Mat. Mat. Fiz. , 2017, 57 :12 , 1966–1982
Numerical solution of the problem of determining the number and locations of state observation points in feedback control of a heating process В. М. Абдуллаев, К. Р. Айда-задеZh. Vychisl. Mat. Mat. Fiz. , 2018, 58 :1 , 83–94
Radon transform for solving an inverse scattering problem in a planar layered acoustic medium А. В. БаевZh. Vychisl. Mat. Mat. Fiz. , 2018, 58 :4 , 550–560
Low-cost numerical method for solving a coefficient inverse problem for the wave equation in three-dimensional space А. Б. Бакушинский, А. С. ЛеоновZh. Vychisl. Mat. Mat. Fiz. , 2018, 58 :4 , 561–574
Solution of the cauchy problem for the three-dimensional telegraph equation and exact solutions of Maxwell’s equations in a homogeneous isotropic conductor with a given exterior current source О. И. Ахметов, В. С. Мингалев, И. В. Мингалев, О. В. МингалевZh. Vychisl. Mat. Mat. Fiz. , 2018, 58 :4 , 618–625
Sharp estimates for the convergence rate of Fourier series in two variables and their applications Ф. В. Абилова, Э. В. СелимхановZh. Vychisl. Mat. Mat. Fiz. , 2018, 58 :10 , 1596–1603
Existence conditions of negative eigenvalues in the regular Sturm–Liouville boundary value problem and explicit expressions for their number С. В. КурочкинZh. Vychisl. Mat. Mat. Fiz. , 2018, 58 :12 , 2014–2025
Numerical method for solving an inverse problem for Laplace's equation in a domain with an unknown inner boundary С. В. ГавриловZh. Vychisl. Mat. Mat. Fiz. , 2019, 59 :1 , 63–70
Existence of a solution of the inverse coefficient problem for a quasilinear hyperbolic equation А. М. ДенисовZh. Vychisl. Mat. Mat. Fiz. , 2019, 59 :4 , 587–596
Computation of viscous flow between two arbitrarily moving cylinders of arbitrary cross section А. О. Казакова, А. Г. ПетровZh. Vychisl. Mat. Mat. Fiz. , 2019, 59 :6 , 1063–1082
On the steady-state processes on a plane with a circular inclusion shielded by a two-layer film С. Е. ХолодовскийZh. Vychisl. Mat. Mat. Fiz. , 2019, 59 :9 , 1546–1553
An approach to time integration of the Navier–Stokes equations В. Т. Жуков, Н. Д. Новикова, О. Б. ФеодоритоваZh. Vychisl. Mat. Mat. Fiz. , 2020, 60 :2 , 267–280
Parallel mosaic-skeleton algorithm for the numerical solution of a three-dimensional scalar scattering problem in integral form А. А. Каширин, С. И. Смагин, М. Ю. ТимофеенкоZh. Vychisl. Mat. Mat. Fiz. , 2020, 60 :5 , 917–932
Synthesis of locally lumped controls for membrane stabilization with optimization of sensor and vibration suppressor locations К. Р. Айда-заде, В. А. ГашимовZh. Vychisl. Mat. Mat. Fiz. , 2020, 60 :7 , 1126–1142