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Совместные статьи (15)

1. Boundary Layers in Two‐Point Boundary Value Problems for Doubly Singularly Perturbed Third‐Order Integro‐Differential Equations

   Mathematical Methods in the Applied Sciences · 2026 · Q1

   Sandra Pinelas, Nuraiym U. Bukanay, Anar T. Assanova, Aziza E. Mirzakulova

   Academia Militar Centro de Investigação e Desenvolvimento em Matemática e Aplicações Sandra Pinelas

2. Strong solutions for the Navier-Stokes-Voigt equations with non-negative density

   Journal of Mathematical Physics · 2025 · Q2 · ❝ 1

   H. B. de Oliveira, Kh. Khompysh, A. G. Shakir

   Centro de Investigação e Desenvolvimento em Matemática e Aplicações Universidade do Algarve H. B. de Oliveira

3. Inverse Problems for Heat Convection System for Incompressible Viscoelastic Fluids

   Lobachevskii Journal of Mathematics · 2024 · Q2 · ❝ 1

   Antontsev, S.N., Khompysh, K.

   Universidade de Lisboa Antontsev, S.N.

4. Inverse problems for a Boussinesq system for incompressible viscoelastic fluids

   Mathematical Methods in the Applied Sciences · 2023 · Q1 · ❝ 7

   Antontsev, S.N., Khompysh, K.

   Universidade de Lisboa Antontsev, S.N.

5. An initial boundary value problem for a pseudoparabolic equation with a nonlinear boundary condition

   Mathematical Methods in the Applied Sciences · 2023 · Q1 · ❝ 2

   Stanilslav N. Antontsev, Serik E. Aitzhanov, Dinara T. Zhanuzakova

   Center for Mathematical Studies Stanilslav N. Antontsev

6. Kelvin-Voigt equations for incompressible and nonhomogeneous fluids with anisotropic viscosity, relaxation and damping

   Nonlinear Differential Equations and Applications NoDEA · 2022 · Q2 · ❝ 8

   Khonatbek Khompysh

   Universidade de Lisboa Universidade do Algarve

7. The classical Kelvin-Voigt problem for incompressible fluids with unknown non-constant density: Existence, uniqueness and regularity

   Nonlinearity · 2021 · Q2 · ❝ 26

   Antontsev, S.N., De Oliveira, H.B., Khompysh, K.

   Center for Mathematical Studies Universidade do Algarve Antontsev, S.N. De Oliveira, H.B.

8. An inverse problem for generalized Kelvin-Voigt equation with p-Laplacian and damping term

   Inverse Problems · 2021 · Q1 · ❝ 12

   Antontsev, S.N., Khompysh, K.

   Center for Mathematical Studies Antontsev, S.N.

9. Kelvin–Voigt equations with anisotropic diffusion, relaxation and damping: Blow-up and large time behavior

   Asymptotic Analysis · 2021 · Q2 · ❝ 11

   Center for Mathematical Studies Universidade do Algarve

10. Regularity and uniqueness of Kelvin-Voigt models for nonhomogeneous and incompressible fluids

    Journal of Physics: Conference Series · 2020 · Q4 · ❝ 5

    Center for Mathematical Studies Universidade do Algarve

11. Generalized Kelvin-Voigt equations for nonhomogeneous and incompressible fluids

    Communications in Mathematical Sciences · 2019 · Q1 · ❝ 28

    Center for Mathematical Studies Universidade do Algarve

12. Kelvin–Voigt equations perturbed by anisotropic relaxation, diffusion and damping

    Journal of Mathematical Analysis and Applications · 2019 · Q1 · ❝ 24

    Universidade de Lisboa Universidade do Algarve

13. Existence and large time behavior for generalized Kelvin-Voigt equations governing nonhomogeneous and incompressible fluids

    Journal of Physics: Conference Series · 2019 · Q4 · ❝ 14

    Universidade de Lisboa Universidade do Algarve

14. Kelvin–Voight equation with p-Laplacian and damping term: Existence, uniqueness and blow-up

    Journal of Mathematical Analysis and Applications · 2017 · Q1 · ❝ 26

    Antontsev, S.N., Khompysh, K.

    Universidade de Lisboa Antontsev, S.N.

15. Generalized Kelvin–Voigt equations with p-Laplacian and source/absorption terms

    Journal of Mathematical Analysis and Applications · 2017 · Q1 · ❝ 21

    Antontsev, S.N., Khompysh, K.

    Universidade de Lisboa Antontsev, S.N.