Current perspectives on the Halo Conjecture
The Halo Conjecture presents one of the outstanding open problems in the theory of differentiation of integrals. In this paper we discuss the Halo Conjecture and its connections with topics of current interest in harmonic analysis.
Hagelstein Paul
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Endpoint regularity of discrete multisublinear fractional maximal operators associated with [Formula: see text]-balls. [PDF]
Liu F.
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A note on Marcinkiewicz integrals supported by submanifolds. [PDF]
Liu F.
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Sharp estimates for the p-adic Hardy type operators on higher-dimensional product spaces. [PDF]
Liu R, Zhou J.
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Weighted inequalities for fractional integral operators and linear commutators in the Morrey-type spaces. [PDF]
Wang H.
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Some weighted inequalities for Hausdorff operators and commutators. [PDF]
Hussain A, Ajaib A.
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Weighted norm inequalities for Toeplitz type operators associated to generalized Calderón-Zygmund operators. [PDF]
Tang Y, Ban T.
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Symbolic Calculus for a Class of Pseudodifferential Operators with Applications to Compactness. [PDF]
Bényi Á, Oh T, Torres RH.
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Restriction estimates of ε -removal type for k-th powers and paraboloids. [PDF]
Henriot K, Hughes K.
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Classification of anisotropic Triebel-Lizorkin spaces. [PDF]
Koppensteiner S +2 more
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