We introduce new classes of weights and BMO functions associated with a nondecreasing function ϕ of upper type β with β>0 and obtain the weighted norm inequalities for Calderón-Zygmund operators of ϕ-type and their commutators
We study an analogue of the classical theory of Ap(µ) weights in Rn without assuming that the underl...
In this course we will survey recent work on two weight norm inequalities for the fractional integra...
AbstractGiven a weight ω, we consider the space MLωp which coincides with Lωp when ω∈Ap. Sharp weigh...
Necessary and sufficient conditions are given for generalized Calderón and Hilbert operators to be b...
Let μ be a Borel measure on Rd which may be nondoubling. The only condition that μ must satisfy is μ...
We prove weighted norm inequalities with Muckenhoupt’s Ap-weights, for a wide class of oscillatory i...
The authors establish the weighted BMO estimates for a class of Toeplitz operators related to strong...
We explore properties of the class of Békollé–Bonami weights B∞ introduced by the authors in a previ...
In this thesis we extend several classical results about Calderón-Zygmund operators to spaces of vec...
AbstractThe maximal operator associated with the commutator of Calderón–Zygmund operator is consider...
It is well-known that dyadic martingale transforms are a good model for Calderón–Zygmund singular in...
Abstract. For 1 < p < ∞, weight w ∈ Ap and any L2-bounded Calderón-Zygmund operator T, we sho...
In this paper, we first introduce the new class of multiple weights A p → ∞ {Ap} which is larger tha...
Let μ be a Borel measure on Rd which may be non doubling. The only condition that μ must satisfy is ...
In the present paper, the authors investigate the two weight, weak-(p, q) type norm inequalities for...
We study an analogue of the classical theory of Ap(µ) weights in Rn without assuming that the underl...
In this course we will survey recent work on two weight norm inequalities for the fractional integra...
AbstractGiven a weight ω, we consider the space MLωp which coincides with Lωp when ω∈Ap. Sharp weigh...
Necessary and sufficient conditions are given for generalized Calderón and Hilbert operators to be b...
Let μ be a Borel measure on Rd which may be nondoubling. The only condition that μ must satisfy is μ...
We prove weighted norm inequalities with Muckenhoupt’s Ap-weights, for a wide class of oscillatory i...
The authors establish the weighted BMO estimates for a class of Toeplitz operators related to strong...
We explore properties of the class of Békollé–Bonami weights B∞ introduced by the authors in a previ...
In this thesis we extend several classical results about Calderón-Zygmund operators to spaces of vec...
AbstractThe maximal operator associated with the commutator of Calderón–Zygmund operator is consider...
It is well-known that dyadic martingale transforms are a good model for Calderón–Zygmund singular in...
Abstract. For 1 < p < ∞, weight w ∈ Ap and any L2-bounded Calderón-Zygmund operator T, we sho...
In this paper, we first introduce the new class of multiple weights A p → ∞ {Ap} which is larger tha...
Let μ be a Borel measure on Rd which may be non doubling. The only condition that μ must satisfy is ...
In the present paper, the authors investigate the two weight, weak-(p, q) type norm inequalities for...
We study an analogue of the classical theory of Ap(µ) weights in Rn without assuming that the underl...
In this course we will survey recent work on two weight norm inequalities for the fractional integra...
AbstractGiven a weight ω, we consider the space MLωp which coincides with Lωp when ω∈Ap. Sharp weigh...
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