- V. G. Zvyagin, M. V. Turbin, “Solvability of the Initial-Boundary Value Problem for the Kelvin–Voigt Fluid Motion Model with Variable Density”, Dokl. Math., 107, № 1, 2023, 9
![https://doi.org/10.1134/S1064562423700552 crossref](/refsvg/svg/crossref.svg)
- Viktor Grigorevich Zvyagin, Mikhail Vyacheslavovich Turbin, “Теорема существования слабых решений начально-краевой задачи
для неоднородной несжимаемой модели Кельвина-Фойгта без ограничения
снизу на начальное значение плотности”, Математические заметки, 114, № 4, 2023, 628
![https://doi.org/10.4213/mzm14088 crossref](/refsvg/svg/crossref.svg)
- V. G. Zvyagin, M. V. Turbin, “An Existence Theorem for Weak Solutions of the Initial–Boundary Value Problem for the Inhomogeneous Incompressible Kelvin–Voigt Model in Which the Initial Value of Density is Not Bounded from Below”, Math Notes, 114, № 3-4, 2023, 630
![https://doi.org/10.1134/S0001434623090316 crossref](/refsvg/svg/crossref.svg)
- V. G. Zvyagin, M. V. Turbin, “SOLVABILITY OF THE INITIAL-BOUNDARY VALUE PROBLEM FOR THE KELVIN–VOIGT FLUID MOTION MODEL WITH VARIABLE DENSITY”, Doklady Rossijskoj akademii nauk. Matematika, informatika, processy upravleniâ, 509, № 1, 2023, 13
![https://doi.org/10.31857/S2686954322600665 crossref](/refsvg/svg/crossref.svg)
- Mikhail Turbin, Anastasiia Ustiuzhaninova, “Trajectory and Global Attractors for the Kelvin–Voigt Model Taking into Account Memory along Fluid Trajectories”, Mathematics, 12, № 2, 2024, 266
![https://doi.org/10.3390/math12020266 crossref](/refsvg/svg/crossref.svg)
- Cuiyun Shi, Maojun Bin, Yunxiang Li, “OPTIMAL FEEDBACK CONTROL FOR SECOND-ORDER EVOLUTION EQUATIONS”, jaac, 12, № 4, 2022, 1308
![https://doi.org/10.11948/20200474 crossref](/refsvg/svg/crossref.svg)
- Mikhail Turbin, Anastasiia Ustiuzhaninova, “Existence of weak solution to initial-boundary value problem for finite order Kelvin–Voigt fluid motion model”, Bol. Soc. Mat. Mex., 29, № 2, 2023, 54
![https://doi.org/10.1007/s40590-023-00526-y crossref](/refsvg/svg/crossref.svg)
- Victor Zvyagin, Mikhail Turbin, “Weak solvability of the initial-boundary value problem for inhomogeneous incompressible Kelvin–Voigt fluid motion model of arbitrary finite order”, J. Fixed Point Theory Appl., 25, № 3, 2023, 63
![https://doi.org/10.1007/s11784-023-01063-x crossref](/refsvg/svg/crossref.svg)