A Fully-Mixed Finite Element Method for the n-Dimensional Boussinesq Problem with Temperature-Dependent Parameters

In this paper, we introduce and analyze a high-order, fully-mixed finite element method for the free convection of -dimensional fluids, , with temperature-dependent viscosity and thermal conductivity. The mathematical model is given by the coupling of the equations of continuity, momentum (Navier–St...

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Vydané v:	Journal of computational methods in applied mathematics Ročník 20; číslo 2; s. 187 - 213
Hlavní autori:	Almonacid, Javier A., Gatica, Gabriel N.
Médium:	Journal Article
Jazyk:	English
Vydavateľské údaje:	Minsk De Gruyter 01.04.2020 Walter de Gruyter GmbH
Predmet:	35Q79 65N12 65N15 65N30 76D07 76R05 80A20 A Priori Error Analysis Augmented Fully-Mixed Formulation Boundary conditions Boussinesq approximation Boussinesq Equations Computational fluid dynamics Exact solutions Finite element analysis Finite element method Finite Element Methods Fixed points (mathematics) Fixed-point Theory Free convection Galerkin method Temperature dependence Temperature gradients Tensors Thermal conductivity Vectors (mathematics) Vorticity Well posed problems
ISSN:	1609-4840, 1609-9389
On-line prístup:	Získať plný text
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