AbstractIt was well known that Calderón–Zygmund operators T are bounded on Hp for nn+ε<p⩽1 provided T∗(1)=0. A new Hardy space Hbp, where b is a para-accretive function, was introduced in [Y. Han, M. Lee, C. Lin, Hardy spaces and the Tb-theorem, J. Geom. Anal. 14 (2004) 291–318] and the authors proved that Calderón–Zygmund operators T are bounded from the classical Hardy space Hp to the new Hardy space Hbp if T∗(b)=0. In this note, we give a simple and direct proof of the Hp−Hbp boundedness of Calderón–Zygmund operators via the vector-valued singular integral operator theory
We describe a class O of nonlinear operators which are bounded on the Lizorkin–Triebel spaces Fs p,q...
We introduce a natural generalization of a well-studied integration operator acting on the family of...
AbstractIn this paper, we use the idea of the discrete Littlewood–Paley theory developed by Han and ...
AbstractIt was well known that Calderón–Zygmund operators T are bounded on Hp for nn+ε<p⩽1 provided ...
summary:We obtain the boundedness of Calderón-Zygmund singular integral operators $T$ of non-convolu...
AbstractLet T be a product Calderón–Zygmund singular integral introduced by Journé. Using an elegant...
AbstractUnder the assumption that μ is a non-doubling measure on Rd, the author proves that for the ...
AbstractUnder the assumption that μ is a non-negative Radon measure on Rd which only satisfies some ...
For analytic functions g on the unit disk with non-negative Maclaurin coefficients, we describe the ...
One defines a non-homogeneous space (X,μ) as a metric space equipped with a non-doubling measure μ s...
AbstractWe consider the boundedness of Calderón–Zygmund operators from HK̇α,pq(Rn) to hK̇α,pq(Rn), w...
We prove that maximal operators of convolution type associated to smooth kernels are bounded in the ...
AbstractLet (X,d,μ) be a metric measure space satisfying the upper doubling and the geometrically do...
AbstractIn this paper, the maximal operator associated with multilinear Calderón–Zygmund singular in...
AbstractWe prove the boundedness of Calderón–Zygmund operators on weighted amalgam spaces (Lp,ℓwq)(R...
We describe a class O of nonlinear operators which are bounded on the Lizorkin–Triebel spaces Fs p,q...
We introduce a natural generalization of a well-studied integration operator acting on the family of...
AbstractIn this paper, we use the idea of the discrete Littlewood–Paley theory developed by Han and ...
AbstractIt was well known that Calderón–Zygmund operators T are bounded on Hp for nn+ε<p⩽1 provided ...
summary:We obtain the boundedness of Calderón-Zygmund singular integral operators $T$ of non-convolu...
AbstractLet T be a product Calderón–Zygmund singular integral introduced by Journé. Using an elegant...
AbstractUnder the assumption that μ is a non-doubling measure on Rd, the author proves that for the ...
AbstractUnder the assumption that μ is a non-negative Radon measure on Rd which only satisfies some ...
For analytic functions g on the unit disk with non-negative Maclaurin coefficients, we describe the ...
One defines a non-homogeneous space (X,μ) as a metric space equipped with a non-doubling measure μ s...
AbstractWe consider the boundedness of Calderón–Zygmund operators from HK̇α,pq(Rn) to hK̇α,pq(Rn), w...
We prove that maximal operators of convolution type associated to smooth kernels are bounded in the ...
AbstractLet (X,d,μ) be a metric measure space satisfying the upper doubling and the geometrically do...
AbstractIn this paper, the maximal operator associated with multilinear Calderón–Zygmund singular in...
AbstractWe prove the boundedness of Calderón–Zygmund operators on weighted amalgam spaces (Lp,ℓwq)(R...
We describe a class O of nonlinear operators which are bounded on the Lizorkin–Triebel spaces Fs p,q...
We introduce a natural generalization of a well-studied integration operator acting on the family of...
AbstractIn this paper, we use the idea of the discrete Littlewood–Paley theory developed by Han and ...