袩褍斜谢懈泻邪褑懈懈 邪胁褌芯褉邪
Khompysh, K.
袙褋械谐芯 锌褍斜谢懈泻邪褑懈泄
22
袥械褌 邪泻褌懈胁薪芯褋褌懈
6
孝懈锌芯胁 锌褍斜谢懈泻邪褑懈泄
2
2025 (4)
- Strong solutions for the Navier-Stokes-Voigt equations with non-negative density
- A pseudoparabolic equation聽with nonlocal pu(x,t) - Laplace operator
- Time-dependent inverse source problems for a pseudoparabolic equation with memory
- Inverse source problems for time-fractional nonlinear pseudoparabolic equations with p-Laplacian
2024 (5)
- Determination of a time dependent source in semilinear pseudoparabolic equations with Caputo fractional derivative
- An inverse problem for pseudoparabolic equation: existence, uniqueness, stability, and numerical analysis
- Time Dependent Inverse Source Problems for Integrodifferential Kelvin-Voigt System
- Inverse Problems for Heat Convection System for Incompressible Viscoelastic Fluids
- An inverse source problem for a pseudoparabolic equation with memory
2023 (6)
- Inverse Problems for Kelvin鈥揤oigt System with Memory: Global Existence and Uniqueness
- An inverse source problem for a nonlinear pseudoparabolic equation with p-Laplacian diffusion and damping term
- Inverse problems for a Boussinesq system for incompressible viscoelastic fluids
- Inverse problem for integro-differential Kelvin-Voigt equations
- Inverse problems for nonlinear Navier鈥揝tokes鈥揤oigt system with memory
- Pseudoparabolic equations with variable exponents and coefficients: blow-up and large time behaviors
2022 (2)
2021 (4)
- An inverse problem for generalized Kelvin-Voigt equation with p-Laplacian and damping term
- Kelvin-Voigt equations with anisotropic diffusion, relaxation and damping: Blow-up and large time behavior
- SOLVABILITY OF A NONLINEAR INVERSE PROBLEM FOR A PSEUDOPARABOLIC EQUATION WITH P-LAPLACIAN
- The classical Kelvin-Voigt problem for incompressible fluids with unknown non-constant density: Existence, uniqueness and regularity