Boundedness for Commutator of Generalized Calderón-Zygmund Operator on the Weighted Hardy Space
Jie Sun
Abstract
Jie Sun
Abstract
Using the atomic decomposition of weighted Hardy spaces to show the boundedness of commutators generated by the Lipcsihtz function and generalized Calderon-Zygmund operator on the weighted Hardy type spaces,we obtained the commutators are bouneded from H p(ω) to Lq(ωq/p) and from H pb(ω) to Lq(ωq/p).
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Using the atomic decomposition of weighted Hardy spaces to show the boundedness of commutators generated by the Lipcsihtz function and generalized Calderon-Zygmund operator on the weighted Hardy type spaces,we obtained the commutators are bouneded from H p(ω) to Lq(ωq/p) and from H pb(ω) to Lq(ωq/p).
Key concepts: Hardy space, Mathematics, Commutator, Operator (biology), Pure mathematics, Type (biology), Space (punctuation), Maximal function