Two-Scale Convergence and Applications in Homogenization, Part II

Authors

Aida Timofte, University of Mississippi

Document Type

Lecture

Publication Date

11-5-2009

Abstract

The two-scale convergence is a very efficient homogenization method for partial differential equations with periodically oscillating coefficients. We introduce the notions of weak/strong two-scale convergence, periodic unfolding/folding operators, and discuss some related results. We also point out their applications in the homogenization of evolutionary variational inequalities and in the homogenization of a ferroelectric material model.

Relational Format

presentation

Recommended Citation

Timofte, Aida, "Two-Scale Convergence and Applications in Homogenization, Part II" (2009). Analysis Seminar. 30.
https://egrove.olemiss.edu/math_analysis/30