Estados Unidos
City of Philadelphia, Estados Unidos
By means of appropriate sparse bounds, we deduce compactness on weighted L^p(w) spaces, 1p\infty, for all Calderón–Zygmund operators having compact extensions on L^2({\mathbb {R}}^n). Similar methods lead to new results on boundedness and compactness of Haar multipliers on weighted spaces. In particular, we prove weighted bounds for weights in a class strictly larger than the typical A_p class.
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