On the convergence rate of spectral approximation for the equations for nonhomogeneous asymmetric fluids

DOI10.1051/m2an/1996300201231zbMath0842.76001OpenAlexW2483043954MaRDI QIDQ4872531

José Luiz Boldrini, Marko A. Rojas-Medar

Publication date: 13 May 1996

Published in: ESAIM: Mathematical Modelling and Numerical Analysis (Search for Journal in Brave)

Full work available at URL: https://eudml.org/doc/193800

zbMATH Keywords

error estimatesbounded domainsemi-Galerkin approximations

Mathematics Subject Classification ID

Non-Newtonian fluids (76A05) PDEs in connection with fluid mechanics (35Q35)

Related Items (12)

Global existence and large time behavior of the asymmetric fluids ⋮ A decoupling finite element method with different time steps for the micropolar fluid model ⋮ An error estimate uniform in time for spectral semi-galerkin approximations of the nonhomogeneous navier-stokes equations ⋮ On the convergence rate of spectral approximation for the equations for nonhomogeneous asymmetric fluids ⋮ Semi-Galerkin approximation and strong solutions to the equations of the nonhomogeneous asymmetric fluids. ⋮ Weak solutions with improved regularity for the nonhomogeneous asymmetric fluids equations with vacuum ⋮ Analysis of a decoupled time-stepping scheme for evolutionary micropolar fluid flows ⋮ Asymptotic behavior of micropolar fluid flows ⋮ An efficient long-time stable second-order accurate time-stepping scheme for evolutionary magneto-micropolar flows ⋮ On the Convergence Rate of Spectral Approximations for the Equations of Nonhomogeneous Incompressible Fluids ⋮ Long-time behavior of 2D micropolar fluid flows ⋮ A Priori Estimates for a System Modelling Nonhomogeneous Asymmetric Fluids

Cites Work

• Unique solvability of an initial- and boundary-value problem for viscous incompressible nonhomogeneous fluids
• Weak Solutions of an Initial Boundary Value Problem for an Incompressible Viscous Fluid with Nonnegative Density
• The equations of viscous incompressible non-homogeneous fluids: on the existence and regularity
• Error estimates for the spectral Galerkin approximations of the solutions of Navier–Stokes type equations
• Nonhomogeneous Viscous Incompressible Fluids: Existence of Velocity, Density, and Pressure
• On non-stationary flows of incompressible asymmetric fluids
• On the convergence rate of spectral approximation for the equations for nonhomogeneous asymmetric fluids
• Fluid Mechanical Aspects of Antisymmetric Stress
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