2022
2021
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Pavlova M.F, Rung E.V., On the convergence of an approximate method for solving the problem filtration consolidation with a limiting gradient//CEUR Workshop Proceedings. - 2021. - Vol.2837, Is.. - P.99-107.
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Gnedenkova V.L, Pavlova M.F, Rung E.V., Convergence of an Implicit Difference Scheme for the Problem of Saturated Filtration Consolidation with a Limiting Gradient//Uchenye Zapiski Kazanskogo Universiteta. Seriya Fiziko-Matematicheskie Nauki. - 2021. - Vol.163, Is.3-4. - P.250-260.
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Glazyrina L.L, Glazyrina O.V, Pavlova M.F., On an explicit difference method for solving one nonlinear parabolic equation with double degeneration and nonlocal spatial operator//CEUR Workshop Proceedings. - 2021. - Vol.2837, Is.. - P.42-53.
2019
- Glazyrina L.L. On convergence of implicit finite element method scheme for a solution of a parabolic equation with double degeneration and nonlocal space operator/L.L.Glazyrina, O.V. Glazyrina, M.F.Pavlova//IOP Conference Series: Journal of Physics. - 2019. - Vol.1158, Is.2. - Art. № 022048.
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Pavlova M.F, Rung E.V., On the solvability of a variational inequality in the filtration theory//Uchenye Zapiski Kazanskogo Universiteta. Seriya Fiziko-Matematicheskie Nauki. - 2019. - Vol.161, Is.4. - P.552-568.
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Glazyrina L.L, Glazyrina O.V, Pavlova M.F., On convergence of implicit finite element method scheme for a solution of a parabolic equation with double degeneration and nonlocal space operator//Journal of Physics: Conference Series. - 2019. - Vol.1158, Is.2. - Art. № 022048.
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Pavlova M.F, Rung E.V., On the existence of a solution of one variational inequality of the nonlinear filtration theory//Journal of Physics: Conference Series. - 2019. - Vol.1158, Is.3. - Art. № 032046.
2018
2017
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Ivanova A.S, Pavlova M.F., On unique solvability of one nonlinear nonlocal with respect to the solution gradient nonstationary problem//Russian Mathematics. - 2017. - Vol.61, Is.3. - P.67-71.
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Glazyrina O.V, Pavlova M.F., On the convergence of an explicit difference scheme for evolution variational inequalities with nonlocal space operator//Lobachevskii Journal of Mathematics. - 2017. - Vol.38, Is.3. - P.571-587.
- Glazyrina, O.V. On the convergence of an explicit difference scheme for evolution variational inequalities with nonlocal space operator / O.V. Glazyrina, M.F. Pavlova // Lobachevskii Journal of Mathematics. – 2017. – Vol. 38, No. 3. – P. 571–587.
2016
- Глазырина Л.Л. О сходимости явной схемы МКЭ для решения одной задачи совместного движения поверхностных и подземных вод / Л.Л.Глазырина, М.Ф.Павлова // Сеточные методы для краевых задач и приложения: сборник трудов одиннадцатой международной конференции - – Казань: Казанский университет, 2016. - с. 103-109
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Glazyrina O.V, Pavlova M.F., The finite element method scheme for a solution of an evolution variational inequality with a nonlocal space operator//IOP Conference Series: Materials Science and Engineering. - 2016. - Vol.158, Is.1. - Art. № 012040.
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Pavlova M.F, Rung E.V., On solvability of a elliptic-parabolic problem of nonlinear filtration theory//IOP Conference Series: Materials Science and Engineering. - 2016. - Vol.158, Is.1. - Art. № 012076.
2015
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Glazyrina O.V, Pavlova M.F., Study of the convergence of the finite-element method for parabolic equations with a nonlinear nonlocal spatial operator//Differential Equations. - 2015. - Vol.51, Is.7. - P.872-885.
- O. V. Glazyrina, M. F. Pavlova «Study of the Convergence of the Finite-Element Method for Parabolic Equations with a Nonlinear Nonlocal Spatial Operator«. Differential Equations, 2015, Vol. 51, No. 7, pp. 872–885. c_ Pleiades Publishing, Ltd., 2015.
2014
2013
- Glazyrina O.V., Pavlova M.F. «On correctness and difference methods for solution of a nonlinear evolution problems with a nonlocal space operator». // Abstracts of Lecturers and Young Scientists Second China-Russia conference "Numerical algebra with applications" . – Rostov-on-Don: Sounhern Federal University Publishing. 2013. P. 77-79.
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Pavlova M.F, Rung E.V., A convergence of an implicit difference scheme for the saturated-unsaturated filtration consolidation problem//Lobachevskii Journal of Mathematics. - 2013. - Vol.34, Is.4. - P.392-405.
- Pavlova M.F. A Convergence of an Implicit Difference Scheme for the Saturated–Unsaturated Filtration Consolidation Problem / M.F.Pavlova, E.V.Rung // Lobachevskii Journal of Mathematics.- 2013.- Vol. 34.-№ 4, pp. 392–405.
2012
- Pavlova M.F. On the Solvability of the Problem of Saturated-Unsaturated Filtration Consolidation/Pavlova M.F., Rung E.V. // Differential Equations. 2012. Vol. 48. No 7. P. 990-1004
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Glazyrina O.V, Pavlova M.F., The unique solvability of a certain nonlocal nonlinear problem with a spatial operator strongly monotone with respect to the gradient//Russian Mathematics. - 2012. - Vol.56, Is.3. - P.83-86.
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Pavlova M.F, Rung E.V., On the solvability of the problem of saturated-unsaturated filtration consolidation//Differential Equations. - 2012. - Vol.48, Is.7. - P.990-1004.
- O.V.Glazyrina, M.F.Pavlova The unique solvability of a certain nonlocal nonlinear problem with a spatial operator strongly monotone with respect to the gradient // Russian Mathematics (Iz VUZ), 2012. Vol. 56, No. 3. C.83-86
2011
| Phone: | (843)2315167 |
| E-mail: | Maria.Pavlova@kpfu.ru |
| Google scholar: | http://scholar.google.ru/citations?hl=ru&user=eoA7mfEAAAAJ&view_op=list_works |
| ORCID: | http://orcid.org/0000-0002-3376-5064 |
| Google Scholar: | http://scholar.google.ru/citations?hl=ru&user=eoA7mfEAAAAJ&view_op=list_works |
| ResearcherID: | http://www.researcherid.com/rid/B-2962-2016 |
