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Publications in Math-Net.Ru |
Citations |
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2019 |
1. |
F. V. Lubyshev, A. R. Manapova, “An approximation of problems of optimal control on the coefficients of elliptic convection-diffusion equations with an imperfect contact matching condition”, Zhurnal SVMO, 21:2 (2019), 187–214 |
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2017 |
2. |
F. V. Lubyshev, A. R. Manapova, “On certain problems of optimal control and their approximations for some non-self-adjoint elliptic equations of the convection-diffusion type”, Itogi Nauki i Tekhniki. Sovrem. Mat. Pril. Temat. Obz., 143 (2017), 3–23 ; Journal of Mathematical Sciences, 245:1 (2020), 1–22 |
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3. |
F. V. Lubyshev, M. È. Fairuzov, A. R. Manapova, “Accuracy of difference schemes for nonlinear elliptic equations with non-restricted nonlinearity”, Zhurnal SVMO, 19:3 (2017), 41–52 |
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2016 |
4. |
F. V. Lubyshev, A. R. Manapova, M. È. Fairuzov, “Approximation of optimal control problems for semi-linear elliptic convection-diffusion equations with discontinuous coefficients and states, with controls involved in the coefficients of diffusion and convective transfer”, Zhurnal SVMO, 18:1 (2016), 54–69 |
5. |
A. R. Manapova, F. V. Lubyshev, “On Frechèt differentiability of cost functional in optimal control of coefficients of elliptic equations”, Ufimsk. Mat. Zh., 8:1 (2016), 84–101 ; Ufa Math. J., 8:1 (2016), 79–96 |
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2014 |
6. |
A. R. Manapova, F. V. Lubyshev, “Accuracy estimate with respect to state of finite-dimensional approximations for optimization problems for semi-linear elliptic equations with discontinuous coefficients and solutions”, Ufimsk. Mat. Zh., 6:3 (2014), 72–87 ; Ufa Math. J., 6:3 (2014), 69–84 |
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7. |
F. V. Lubyshev, A. R. Manapova, M. E. Fairuzov, “Approximations of optimal control problems for semilinear elliptic equations with discontinuous coefficients and solutions and with control in matching boundary conditions”, Zh. Vychisl. Mat. Mat. Fiz., 54:11 (2014), 1767–1792 ; Comput. Math. Math. Phys., 54:11 (2014), 1700–1724 |
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2013 |
8. |
F. V. Lubyshev, A. R. Manapova, M. È. Fairuzov, “Numerical method of one optimal control problem solution for semilinear elliptic equation with discontinuous coefficients and solution”, Zhurnal SVMO, 15:1 (2013), 77–89 |
9. |
F. V. Lubyshev, A. R. Manapova, “Difference approximations of optimization problems for semilinear elliptic equations in a convex domain with controls in the coefficients multiplying the highest derivatives”, Zh. Vychisl. Mat. Mat. Fiz., 53:1 (2013), 20–46 ; Comput. Math. Math. Phys., 53:1 (2013), 8–33 |
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2012 |
10. |
F. V. Lubyshev, M. È. Fairuzov, A. R. Manapova, “Approximations of optimal controlling
problems for semilinear elliptic equations with discontinuous coefficients and solutions”, Zhurnal SVMO, 14:1 (2012), 59–71 |
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2011 |
11. |
F. V. Lubyshev, A. R. Manapova, M. È. Fairuzov, “Difference approximations of optimal controlling
problems for quasi-linear elliptic equation with discontinuous
coefficients and solutions”, Zhurnal SVMO, 13:1 (2011), 32–44 |
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2010 |
12. |
F. V. Lubyshev, A. R. Manapova, “Approximation and regularization of optimal controlling
problem for not self-adjoint elliptic equation in arbitrary convex
domain with controls involved in the coefficient of non-linear
component and the second member of equation”, Zhurnal SVMO, 12:2 (2010), 67–76 |
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2009 |
13. |
F. V. Lubyshev, A. R. Manapova, “О разностной аппроксимации задачи оптимального управления для эллиптического уравнения в произвольной области”, Trudy SVMO, 11:1 (2009), 98–109 |
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2008 |
14. |
F. V. Lubyshev, A. R. Manapova, M. È. Fairuzov, “On some optimal control problems for inhomogeneous anisotropic medium and their difference approximations”, Trudy SVMO, 10:2 (2008), 155–165 |
15. |
A. R. Manapova, “Numerical solving of some optimization problems for semilinear elliptic equations”, Trudy SVMO, 10:1 (2008), 210–222 |
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2007 |
16. |
F. V. Lubyshev, A. R. Manapova, “On some optimal control problems and their finite difference approximations and regularization for quasilinear elliptic equations with controls in the coefficients”, Zh. Vychisl. Mat. Mat. Fiz., 47:3 (2007), 376–396 ; Comput. Math. Math. Phys., 47:3 (2007), 361–380 |
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