A characterization of a two-weight norm inequality for maximal operators
Eric Sawyer (1982)
Studia Mathematica
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Displaying similar documents to “Improved Muckenhoupt-Wheeden inequality and weighted inequalities for potential operators.”
A characterization of a two-weight norm inequality for maximal operators
Weighted norm inequalities for maximal functions from the Muckenhoupt conditions.
Y. Rakotondratsimba (1994)
Publicacions Matemàtiques
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For some pairs of weight functions u, v which satisfy the well-known Muckenhoupt conditions, we derive the boundedness of the maximal fractional operator M (0 ≤ s < n) from L to L with q < p.
On Muckenhoupt and Sawyer conditions for maximal operators.
Y. Rakotondratsimba (1993)
Publicacions Matemàtiques
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A remark on Fefferman-Stein's inequalities.
Y. Rakotondratsimba (1998)
Collectanea Mathematica
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It is proved that, for some reverse doubling weight functions, the related operator which appears in the Fefferman Stein's inequality can be taken smaller than those operators for which such an inequality is known to be true.
Weighted norm inequalities and Schur's Lemma
Michael Christ (1984)
Studia Mathematica
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Weighted norm inequalities for maximal functions and singular integrals
R. Coifman, C. Fefferman (1974)
Studia Mathematica
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Norm inequalities for potential-type operators.
Sagun Chanillo, Jan-Olov Strömberg, Richard L. Wheeden (1987)
Revista Matemática Iberoamericana
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The purpose of this paper is to derive norm inequalities for potentials of the form Tf(x) = ∫(Rn) f(y)K(x,y)dy, x ∈ Rn, when K is a Kernel which satisfies estimates like those that hold for the Green function associated with the degenerate elliptic equations studied in [3] and [4].
The equivalence of two conditions for weight functions
Benjamin Muckenhoupt (1974)
Studia Mathematica
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On boundedness properties of certain maximal operators
M. Menárguez (1995)
Colloquium Mathematicae
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It is known that the weak type (1,1) for the Hardy-Littlewood maximal operator can be obtained from the weak type (1,1) over Dirac deltas. This theorem is due to M. de Guzmán. In this paper, we develop a technique that allows us to prove such a theorem for operators and measure spaces in which Guzmán's technique cannot be used.