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Global Unique Solvability of an Initial-Boundary Value Problem for the One-Dimensional Barotropic Equations of Binary Mixtures of Viscous Compressible Fluids Full article

Journal Journal of Applied and Industrial Mathematics
ISSN: 1990-4789
Output data Year: 2021, Volume: 15, Number: 1, Pages: 50-61 Pages count : 12
Authors Mamontov A.E. 1 , Prokudin D.A. 1
Affiliations
1 Lavrentyev Institute of Hydrodynamics

Abstract: We consider the equations of a multivelocity model of a binary mixture of viscous compressible fluids (the two-fluid medium) in the case of one-dimensional barotropic motions. We prove the time global existence and uniqueness of a strong solution to the initial-boundary value problem describing the motion in a bounded space domain.
Cite: Mamontov A.E. , Prokudin D.A.
Global Unique Solvability of an Initial-Boundary Value Problem for the One-Dimensional Barotropic Equations of Binary Mixtures of Viscous Compressible Fluids
Journal of Applied and Industrial Mathematics. 2021. V.15. N1. P.50-61.
Original: Мамонтов А.Е. , ПРОКУДИН Д.А.
ГЛОБАЛЬНАЯ ОДНОЗНАЧНАЯ РАЗРЕШИМОСТЬ НАЧАЛЬНО-КРАЕВОЙ ЗАДАЧИ ДЛЯ ОДНОМЕРНЫХ БАРОТРОПНЫХ УРАВНЕНИЙ ДИНАМИКИ БИНАРНЫХ СМЕСЕЙ ВЯЗКИХ СЖИМАЕМЫХ ЖИДКОСТЕЙ
Сибирский журнал индустриальной математики. 2021. Т.24. №1 (85). С.32-47. DOI: 10.33048/sibjim.2021.24.103 РИНЦ OpenAlex
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