A. M. Denisov, “Iteration Method for Solving the Problem of Determining the Coefficient and the Source in the Heat Equation”, Diff Equat, 58, no. 6, 2022, 750
Maxim Shishlenin, Nikita Savchenko, Nikita Novikov, Dmitriy Klyuchinskiy, “Modeling of 2D Acoustic Radiation Patterns as a Control Problem”, Mathematics, 10, no. 7, 2022, 1116
D.V. Lukyanenko, M.A. Shishlenin, V.T. Volkov, “Solving of the coefficient inverse problems for a nonlinear singularly perturbed reaction-diffusion-advection equation with the final time data”, Communications in Nonlinear Science and Numerical Simulation, 54, 2018, 233
S. I. Kabanikhin, M. A. Shishlenin, “Recovering a Time-Dependent Diffusion Coefficient from Nonlocal Data”, Numer. Analys. Appl., 11, no. 1, 2018, 38
Dmitriy Klyuchinskiy, Nikita Novikov, Maxim Shishlenin, “Recovering Density and Speed of Sound Coefficients in the 2D Hyperbolic System of Acoustic Equations of the First Order by a Finite Number of Observations”, Mathematics, 9, no. 2, 2021, 199
Dmitriy V. Klyuchinskiy, Nikita S. Novikov, Maxim A. Shishlenin, “CPU-time and RAM memory optimization for solving dynamic inverse problems using gradient-based approach”, Journal of Computational Physics, 439, 2021, 110374
A. M. Denisov, S. I. Solov’eva, “Numerical Methods for Determining the Coefficient and the Source Term in the Heat Equation”, Comput Math Model, 33, no. 4, 2022, 389
Dmitry Lukyanenko, Tatyana Yeleskina, Igor Prigorniy, Temur Isaev, Andrey Borzunov, Maxim Shishlenin, “Inverse Problem of Recovering the Initial Condition for a Nonlinear Equation of the Reaction–Diffusion–Advection Type by Data Given on the Position of a Reaction Front with a Time Delay”, Mathematics, 9, no. 4, 2021, 342
Sergey Kabanikhin, Altyn Nurseitova, Syrym Kasenov, “Stability estimation of the generalized solution to the direct problem for the acoustic equation”, J. Phys.: Conf. Ser., 2092, no. 1, 2021, 012005
V. M. Isakov, S. I. Kabanikhin, A. A. Shananin, M. A. Shishlenin, S. Zhang, “Algorithm for Determining the Volatility Function in the Black–Scholes Model”, Comput. Math. and Math. Phys., 59, no. 10, 2019, 1753