75 citations to https://www.mathnet.ru/rus/cmfd131
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Kh. Khompysh, A. G. Shakir, “Inverse Problems for Kelvin–Voigt System with Memory: Global Existence and Uniqueness”, Lobachevskii J Math, 44:10 (2023), 4348
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Andrey Zvyagin, Ekaterina Kostenko, “Investigation of the Weak Solvability of One Viscoelastic Fractional Voigt Model”, Mathematics, 11:21 (2023), 4472
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Manil T. Mohan, “Global attractors, exponential attractors and determining modes for the three dimensional Kelvin-Voigt fluids with “fading memory””, EECT, 11:1 (2022), 125
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S. N. Antontsev, H. B. de Oliveira, Kh. Khompysh, “Kelvin-Voigt equations for incompressible and nonhomogeneous fluids with anisotropic viscosity, relaxation and damping”, Nonlinear Differ. Equ. Appl., 29:5 (2022)
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S. N. Antontsev, H. B. de Oliveira, “Cauchy problem for the Navier–Stokes–Voigt model governing nonhomogeneous flows”, Rev. Real Acad. Cienc. Exactas Fis. Nat. Ser. A-Mat., 116:4 (2022)
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Khonatbek Khompysh, Khanat Kenzhebai, “An inverse problem for Kelvin–Voigt equations perturbed by isotropic diffusion and damping”, Math Methods in App Sciences, 45:7 (2022), 3817
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Mikhail Turbin, Anastasiia Ustiuzhaninova, “Pullback attractors for weak solution to modified Kelvin-Voigt model”, EECT, 11:6 (2022), 2055
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M J Huntul, “Recovering a source term in the higher-order pseudo-parabolic equation via cubic spline functions”, Phys. Scr., 97:3 (2022), 035004
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Andrey Zvyagin, “Solvability of the Non-Linearly Viscous Polymer Solutions Motion Model”, Polymers, 14:6 (2022), 1264
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Vladimir E. Fedorov, Kseniya V. Boyko, “Degenerate Multi-Term Equations with Gerasimov–Caputo Derivatives in the Sectorial Case”, Mathematics, 10:24 (2022), 4699