MIXED WEAK TYPE INEQUALITIES FOR ONE-SIDED OPERATORS

F. J. Martín-Reyes, Sheldy Ombrosi

Type: Article

Publication Date: 2008-02-15

Citations: 10

DOI: https://doi.org/10.1093/qmath/han009

Abstract

We discuss mixed weak type inequalities in weighted spaces for one-sided operators.In particular, we prove that if1 (the another one-sided Muckenhoupt A 1 class) then there exists a constant C such that sup c∈R {x:|Tcf (x)|>v(x)} uv ≤ C

Locations

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+	Boundedness of operators of Hardy type in Λ<sup><i>P,q</i></sup> spaces and weighted mixed inequalities for singular integral operators	1997	F. J. Martín-Reyes Pedro Ortega Salvador María Dolores Sarrión Gavilán
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+ PDF Chat	Weighted weak type Hardy inequalities with applications to Hilbert transforms and maximal functions	1982	Kenneth Andersen Benjamin Muckenhoupt
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+ PDF Chat	Weighted Inequalities for the One-Sided Hardy-Littlewood Maximal Functions	1986	Eric T. Sawyer
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