Random "dyadic" lattice in geometrically doubling metric space and $A_2$ conjecture
Classical Analysis and ODEs
2011-04-22 v2
Abstract
Recently three proofs of the -conjecture were obtained. All of them are "glued" to euclidian space and a special choice of one random dyadic lattice. We build a random "dyadic" lattice in any doubling metric space which have properties that are enough to prove the -conjecture in these spaces.
Cite
@article{arxiv.1103.5246,
title = {Random "dyadic" lattice in geometrically doubling metric space and $A_2$ conjecture},
author = {Alexander Reznikov and Alexander Volberg},
journal= {arXiv preprint arXiv:1103.5246},
year = {2011}
}