Convergence Rates of Neumann problems for Stokes Systems

Abstract

This paper studies the convergence rates in $L^2$ and $H^1$ of Neumann problems for Stokes systems with rapidly oscillating periodic coefficients, without any smoothness assumptions on the coefficients.

arXiv commentTo appear in J. Math. Anal. Appl.; slight modification

References in corpus (7)

• Convergence Rates in L^2 for Elliptic Homogenization Problems
• Interior error estimate for periodic homogenization
• Homogenization of the elliptic Dirichlet problem: operator error estimates in $L_2$
• Error estimate and unfolding for periodic homogenization
• Convergence Rates in Periodic Homogenization of Systems of Elasticity
• Boundary Estimates in Elliptic Homogenization
• Convergence Rates in Parabolic Homogenization with Time-Dependent Periodic Coefficients

Cited by in corpus (1)

• Optimal Boundary Estimates for Stokes Systems in Homogenization Theory