Compensated Compactness, Separately convex Functions and interpolatory Estimates between Riesz Transforms and Haar Projections
Functional Analysis
2009-02-13 v1
Abstract
We prove sharp interpolatory estimates between Riesz Transforms and directional Haar projections. We obtain applications to the theory of compensated compactness and prove a conjecture of L. Tartar on semi-continuity of separately convex integrands.
Cite
@article{arxiv.0902.2102,
title = {Compensated Compactness, Separately convex Functions and interpolatory Estimates between Riesz Transforms and Haar Projections},
author = {Jihoon Lee and Paul F. X. Mueller and Stefan Mueller},
journal= {arXiv preprint arXiv:0902.2102},
year = {2009}
}