In this article we study bilinear operators given by inner products of finite vectors of Calderón-Zygmund operators. We find that necessary and sufficient condition for these operators to map products of Hardy spaces into Hardy spaces is to have a certain number of moments vanishing and under this assumption we prove a Hölder-type inequality in the Hp space context
Most Hardy type inequalities concern boundedness of the Hardy type operators in Lebesgue spaces. In ...
In this work we extend Lacey’s domination theorem to prove the pointwise control of bilinear Calderó...
We study the boundedness of weighted multilinear operators given by products of finite vectors of Ca...
We continue the study of multilinear operators given by products of finite vectors of Calderón-Zygmu...
Abstract. Let Hp denote the Lebesgue space Lp for p> 1 and the Hardy space Hp for p 6 1. For 0 &l...
It is shown that multilinear Calderón-Zygmund operators are bounded on products of Hardy spaces
We obtain the boundedness from a product of Lebesgue or Hardy spaces into Hardy spaces under suitabl...
ABSTRACT. In this note we explain a point left open in the literature of Hardy spaces, namely that f...
Abstract. Hp estimate for the multilinear operators which are finite sums of pointwise products of s...
We establish the boundedness of the multilinear Calderon{Zygmund operators from a product of weighte...
We study the boundedness of weighted multilinear operators given by products of finite vectors of Ca...
AbstractIt was well known that Calderón–Zygmund operators T are bounded on Hp for nn+ε<p⩽1 provided ...
The aim of this article is to develop the theory of product Hardy spaces associated with operators w...
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 ...
Most Hardy type inequalities concern boundedness of the Hardy type operators in Lebesgue spaces. In ...
In this work we extend Lacey’s domination theorem to prove the pointwise control of bilinear Calderó...
We study the boundedness of weighted multilinear operators given by products of finite vectors of Ca...
We continue the study of multilinear operators given by products of finite vectors of Calderón-Zygmu...
Abstract. Let Hp denote the Lebesgue space Lp for p> 1 and the Hardy space Hp for p 6 1. For 0 &l...
It is shown that multilinear Calderón-Zygmund operators are bounded on products of Hardy spaces
We obtain the boundedness from a product of Lebesgue or Hardy spaces into Hardy spaces under suitabl...
ABSTRACT. In this note we explain a point left open in the literature of Hardy spaces, namely that f...
Abstract. Hp estimate for the multilinear operators which are finite sums of pointwise products of s...
We establish the boundedness of the multilinear Calderon{Zygmund operators from a product of weighte...
We study the boundedness of weighted multilinear operators given by products of finite vectors of Ca...
AbstractIt was well known that Calderón–Zygmund operators T are bounded on Hp for nn+ε<p⩽1 provided ...
The aim of this article is to develop the theory of product Hardy spaces associated with operators w...
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 ...
Most Hardy type inequalities concern boundedness of the Hardy type operators in Lebesgue spaces. In ...
In this work we extend Lacey’s domination theorem to prove the pointwise control of bilinear Calderó...
We study the boundedness of weighted multilinear operators given by products of finite vectors of Ca...