Main / Mechanics and Mathematics / Mathematics / Хомпыш Хонатбек
Хомпыш Хонатбек
Position Профессоp
First higher education
| Educational institution | Квалификация | Expiration date |
|---|---|---|
| КазНПУ им.Абая | Высшее | 2003 |
Academic degree
Academic rank
| Name of academic title | Date of assignment |
|---|---|
| Ассоциированный профессор (доцент) | 20/08/2019 |
| Профессор | 11/12/2024 |
State Prizes
| Prize Name | Date of award |
| Почетная грамота Министерства образования и науки РК "За большой вклад в процветании Казахстана" |
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Author Documents
35
Citations
255 по 99
documents
h-index
10
Strong solutions for the Navier-Stokes-Voigt equations with non-negative density
de Oliveira, H.B., Khompysh, K., Shakir, A.G.
Journal of Mathematical Physics
66, с.
0
ЦитированийInverse source problems for time-fractional nonlinear pseudoparabolic equations with p-Laplacian
Khompysh, K., Ruzhansky, M.
Fractional Calculus and Applied Analysis
28, с. 1353-1383
0
ЦитированийTime-dependent inverse source problems for a pseudoparabolic equation with memory
Khompysh, K., Huntul, M.J., Mukhambetkaliyev, M.
Computers and Mathematics with Applications
198, с. 239-254
0
ЦитированийTime Dependent Inverse Source Problems for Integrodifferential Kelvin-Voigt System
Khompysh, K., Shakir, A.G.
Trends in Mathematics
2, с. 173-183
0
ЦитированийAn inverse problem for pseudoparabolic equation: existence, uniqueness, stability, and numerical analysis
Khompysh, K., Huntul, M.J., Shazyndayeva, M.K., Iqbal, M.K.
Quaestiones Mathematicae
47, с. 1979-2001
5
ЦитированийAn inverse source problem for a pseudoparabolic equation with memory
Huntul, M.J., Khompysh, K., Shazyndayeva, M.K., Iqbal, M.K.
Aims Mathematics
9, с. 14186-14212
5
ЦитированийInverse Problems for Heat Convection System for Incompressible Viscoelastic Fluids
Antontsev, S.N., Khompysh, K.
Lobachevskii Journal of Mathematics
45, с. 1349-1365
0
ЦитированийDetermination of a time dependent source in semilinear pseudoparabolic equations with Caputo fractional derivative
Khompysh, K.
Chaos Solitons and Fractals
189, с.
1
ЦитированийKelvin-Voigt equations with memory: existence, uniqueness and regularity of solutions
Khompysh, K., Nugymanova, N.K.
Bulletin of the Karaganda University Mathematics Series
112, с. 66-78
0
ЦитированийPseudoparabolic equations with variable exponents and coefficients: blow-up and large time behaviors
Khompysh, K.
Applicable Analysis
102, с. 1786-1797
3
ЦитированийAn inverse source problem for a nonlinear pseudoparabolic equation with p-Laplacian diffusion and damping term
Khompysh, K., Shakir, A.G.
Quaestiones Mathematicae
46, с. 1889-1914
6
ЦитированийInverse problem for integro-differential Kelvin-Voigt equations
Khompysh, K., Nugymanova, N.K.
Journal of Inverse and Ill Posed Problems
31, с. 835-847
4
ЦитированийInverse problems for a Boussinesq system for incompressible viscoelastic fluids
Antontsev, S.N., Khompysh, K.
Mathematical Methods in the Applied Sciences
46, с. 11130-11156
4
ЦитированийInverse Problems for Kelvin–Voigt System with Memory: Global Existence and Uniqueness
Khompysh, K., Shakir, A.G.
Lobachevskii Journal of Mathematics
44, с. 4348-4359
1
ЦитированийInverse problems for nonlinear Navier–Stokes–Voigt system with memory
Khompysh, K., Shakir, A.G., Kabidoldanova, A.A.
Chaos Solitons and Fractals
177, с.
1
ЦитированийAn Initial-Boundary Value Problem for Kelvin-Voigt Equations with (p(x), q(x),m(x)) Structure
Khompysh, K., Kabidoldanova, A.A.
International Journal of Mathematics and Physics
13, с. 41-47
0
ЦитированийAn inverse problem for Kelvin–Voigt equations perturbed by isotropic diffusion and damping
Khompysh, K., Kenzhebai, K.
Mathematical Methods in the Applied Sciences
45, с. 3817-3842
7
ЦитированийKelvin-Voigt equations for incompressible and nonhomogeneous fluids with anisotropic viscosity, relaxation and damping
Antontsev, S.N., de Oliveira, H.B., Khompysh, K.
Nonlinear Differential Equations and Applications
29, с.
5
ЦитированийSOLVABILITY OF A NONLINEAR INVERSE PROBLEM FOR A PSEUDOPARABOLIC EQUATION WITH P-LAPLACIAN
Shakir, A., Kabidoldanova, A., Khompysh, K.
Kaznu Bulletin Mathematics Mechanics Computer Science Series
110, с. 35-46
0
ЦитированийKelvin-Voigt equations with anisotropic diffusion, relaxation and damping: Blow-up and large time behavior
Antontsev, S., De Oliveira, H.B., Khompysh, K.
Asymptotic Analysis
121, с. 125-157
10
ЦитированийThe classical Kelvin-Voigt problem for incompressible fluids with unknown non-constant density: Existence, uniqueness and regularity
Antontsev, S.N., De Oliveira, H.B., Khompysh, K.
Nonlinearity
34, с. 3083-3111
21
ЦитированийAn inverse problem for generalized Kelvin-Voigt equation with p-Laplacian and damping term
Antontsev, S.N., Khompysh, K.
Inverse Problems
37, с.
8
ЦитированийThe inverse problem for determining the right part of the pseudo-parabolic equation
Khompysh, K., Shakir, A.
Kaznu Bulletin Mathematics Mechanics Computer Science Series
105, с. 87-98
10
ЦитированийRegularity and uniqueness of Kelvin-Voigt models for nonhomogeneous and incompressible fluids
Antontsev, S.N., De Oliveira, H.B., Khompysh, K.
Journal of Physics Conference Series
1666, с.
4
ЦитированийKelvin–Voigt equations perturbed by anisotropic relaxation, diffusion and damping
Antontsev, S.N., de Oliveira, H.B., Khompysh, K.
Journal of Mathematical Analysis and Applications
473, с. 1122-1154
22
ЦитированийExistence and large time behavior for generalized Kelvin-Voigt equations governing nonhomogeneous and incompressible fluids
Antontsev, S.N., De Oliveira, H.B., Khompysh, K.
Journal of Physics Conference Series
1268, с.
13
ЦитированийGeneralized kelvin-voigt equations for nonhomogeneous and incompressible fluids
Antontsev, S.N., de Oliveira, H.B., Khompysh, K.
Communications in Mathematical Sciences
17, с. 1915-1948
25
ЦитированийGeneralized Kelvin–Voigt equations with p-Laplacian and source/absorption terms
Antontsev, S.N., Khompysh, K.
Journal of Mathematical Analysis and Applications
456, с. 99-116
19
ЦитированийInverse Problem for 1D Pseudo-parabolic Equation
Khompysh, K.
Springer Proceedings in Mathematics and Statistics
216, с. 382-387
19
ЦитированийKelvin–Voight equation with p-Laplacian and damping term: Existence, uniqueness and blow-up
Antontsev, S.N., Khompysh, K.
Journal of Mathematical Analysis and Applications
446, с. 1255-1273
23
ЦитированийSolvability one of stationary problem of magnetohydrodynamics
Khompysh, K., Sakhaev, S.S.
Aip Conference Proceedings
1759, с.
0
ЦитированийAn inverse problem of identifying the coefficient in kelvin-voight equations
Abylkairov, U.U., Khompysh, K.
Applied Mathematical Sciences
9, с. 5079-5088
21
Цитированийε-approximation of the equations of heat convection for the Kelvin-Voight fluids
Abylkairov, U.U., Khompysh, K.
Aip Conference Proceedings
1676, с.
1
ЦитированийOn estimates of solutions of the linear stationary problem of magnetohydrodynamics problem in Sobolev spaces
Khompysh, K., Sakhaev, S.S.
Aip Conference Proceedings
1676, с.
0
ЦитированийInverse problem with integral overdetermination for system of equations of Kelvin-Voight fluids
Khonatbek, K.
Advanced Materials Research
705, с. 15-20