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The proof of non-homogeneous T1 theorem via averaging of dyadic shifts | | Alexander Volberg
; | | Date: |
2 Mar 2013 | | Abstract: | We give again a proof of non-homogeneous T1 theorem. Our proof consists of
three main parts: a construction of a random dyadic lattice; an estimate of
matrix coefficients of a Calder’on--Zygmund operator with respect to random
Haar basis if a smaller Haar support is good; a clever averaging trick from
Hyt"onen’s papers which uses the averaging over dyadic lattices to decompose
operator into dyadic shifts eliminating the error term that was present in the
previous proofs by Nazarov--Treil--Volberg. | | Source: | arXiv, 1303.0367 | | Services: | Forum | Review | PDF | Favorites | |
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