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Research of the Equations of a Viscous Inhomogeneous Fluid in a Hele-Shaw Cell by Group Analysis Method
of differential equations for the flow of a viscous inhomogeneous fluid in a Hele–Shaw cell. A classifying
Влияние неоднородности жидкости на волновое движение of an inhomogeneous fluid. The authors present a mathematical model that describes wave motions on the surface
Dynamics of Solitons of the Generalized Nonlinear Schrödinger Equation in an Inhomogeneous and Nonstationary Medium: Evolution and Interaction for the inhomogeneity and nonstationarity of the distribution environment. The equation is also used in other areas
The Holographic cosmology with axion field of holographic principle, the cosmological models of viscous dark fluid coupled with axion matter in a spatially
Inhomogeneous viscous dark fluid coupled with dark matter in the FRW universeInhomogeneous viscous dark fluid coupled with dark matter in the FRW universe
Solving the fluid flow problems with boundary domain integral method the individual boundaries and internal cells for the solving the boundary value problems of fluid flow problems
Пространственные длинные волны в неоднородной жидкости над деформируемым дном layers of homogeneous non compressible fluid. This mathematical model is given in linear approximation
Singular inflation from generalized equation of state fluidsWe study models with a generalized inhomogeneous equation of state fluids, in the context
Dynamics of Solitons of the Generalized Nonlinear Schrödinger Equation in an Inhomogeneous and Nonstationary Medium: Evolution and Interaction for the inhomogeneity and nonstationarity of the distribution environment. The equation is also used in other areas
Evolution of the interface in a stratified anisotropic porous material impregnation of a stratified inhomogeneous anisotropic porous material with a viscous fluid can be reduced to a
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