We study the existence, regularity, and conditions for uniqueness of solutions of a generalized Boussinesq model for thermally driven convection. The model allows temperature dependent viscosity and thermal conductivity. © 1996 Academic Press, Inc.1242389406Adams, R.A., (1975) Sobolev Spaces, , Academic Press, New YorkAmrouche, C., Girault, V., On the existence and regularity of the solution of Stokes problem in arbitrary dimension (1991) Proc. Japan Acad., 67, pp. 171-175Bernardi, C., Laval, F., Metivet, B., Pernaud-Thomas, B., Finite element approximation of viscous flow with varying density (1992) SIAM J. Numer. Anal., 29, pp. 1203-1243Busse, F.H., The stability of finite amplitude cellular convection and its relation to an extremun prin...
The free convection in a vertical gap is generalized to realize new analytical solutions of the Bous...
We prove the global existence of strong solution to the initial-boundary value problem of the 2-D Bo...
"Regularity, singularity and long time behavior for partial differential equations with conservation...
AbstractWe study the existence, regularity, and conditions for uniqueness of solutions of a generali...
We establish the existence of a stationary weak solution of a generalized Boussinesq model for therm...
Conselho Nacional de Desenvolvimento Científico e Tecnológico (CNPq)An iterative method is proposed ...
An iterative method is proposed for nding approximate solutions of an initial and boundary value pr...
We consider the convection problem of a fluid with viscosity depending on tempera-ture in either a b...
We study a Boussinesq system in a bounded domain with an outlet boundary portion where fluid can lea...
The Boussinesq system arises in Fluid Mechanics when motion is governed by density gradients caused ...
We propose a modification of the classical Navier-Stokes-Boussinesq system of equations, which gover...
In this work, a decoupled and iterative finite element method is developed and analyzed for steady-s...
The thesis is essentially devoted to prove existence results for some nonlinear partial differential...
This thesis deals with infinite energy solutions of the Navier-Stokes and Boussi-nesq equations in a...
We study the existence, uniqueness as well as regularity issues for the two-dimensional incompressib...
The free convection in a vertical gap is generalized to realize new analytical solutions of the Bous...
We prove the global existence of strong solution to the initial-boundary value problem of the 2-D Bo...
"Regularity, singularity and long time behavior for partial differential equations with conservation...
AbstractWe study the existence, regularity, and conditions for uniqueness of solutions of a generali...
We establish the existence of a stationary weak solution of a generalized Boussinesq model for therm...
Conselho Nacional de Desenvolvimento Científico e Tecnológico (CNPq)An iterative method is proposed ...
An iterative method is proposed for nding approximate solutions of an initial and boundary value pr...
We consider the convection problem of a fluid with viscosity depending on tempera-ture in either a b...
We study a Boussinesq system in a bounded domain with an outlet boundary portion where fluid can lea...
The Boussinesq system arises in Fluid Mechanics when motion is governed by density gradients caused ...
We propose a modification of the classical Navier-Stokes-Boussinesq system of equations, which gover...
In this work, a decoupled and iterative finite element method is developed and analyzed for steady-s...
The thesis is essentially devoted to prove existence results for some nonlinear partial differential...
This thesis deals with infinite energy solutions of the Navier-Stokes and Boussi-nesq equations in a...
We study the existence, uniqueness as well as regularity issues for the two-dimensional incompressib...
The free convection in a vertical gap is generalized to realize new analytical solutions of the Bous...
We prove the global existence of strong solution to the initial-boundary value problem of the 2-D Bo...
"Regularity, singularity and long time behavior for partial differential equations with conservation...