Zobrazeno 1 - 8
of 8
pro vyhledávání: '"Luan Thach Hoang"'
Autor:
Luan Thach Hoang, Thinh Kieu
Publikováno v:
Advanced Nonlinear Studies. 17:739-767
The generalized Forchheimer flows are studied for slightly compressible fluids in porous media with time-dependent Dirichlet boundary data for the pressure. No restrictions are imposed on the degree of the Forchheimer polynomial. We derive, for all t
Publikováno v:
Journal of Mathematical Sciences. 210:476-544
The dynamics of generalized Forchheimer equations for slightly compressible fluids are tudied by means of initial boundary value problem for the pressure. We prove that the solutions continuously depend on the boundary data and the Forchheimer polyno
Publikováno v:
Journal of Mathematical Sciences. 202:259-332
We consider generalized Forchheimer flows for slightly compressible fluids and study the initial boundary value problem for the degenerate parabolic equation with time dependent boundary condition. We estimate the L∞-norm of the pressure and derive
Autor:
Luan Thach Hoang
Publikováno v:
Journal of Mathematical Fluid Mechanics. 15:361-395
We study the Navier–Stokes equations for incompressible fluids in a three-dimensional thin two-layer domain whose top, bottom and interface boundaries are not flat. In addition to the Navier friction boundary conditions on the top and bottom bounda
Autor:
Luan Thach Hoang
Publikováno v:
Journal of Mathematical Fluid Mechanics. 12:435-472
Autor:
Luan Thach Hoang
Publikováno v:
Journal of Differential Equations. 245(9):2585-2594
We show that ‖Au+Δu‖L2(Ωε)⩽C(ε‖∇u‖L2(Ωε)+‖u‖L2(Ωε)), where Ωε is a thin domain in R3 of depth ε, the vector field u belongs to the domain of A, which is the Stokes operator for divergence-free vector fields on Ωε satisfyi
Publikováno v:
Journal of Mathematical Physics. 55:123101
We model multi-dimensional two-phase flows of incompressible fluids in porous media using generalized Forchheimer equations and the capillary pressure. Firstly, we find a family of steady state solutions whose saturation and pressure are radially sym
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