AbstractUnder the assumption that μ is a non-doubling measure on Rd, the author proves that for the multilinear Calderón–Zygmund operator, its boundedness from the product of Hardy space H1(μ)×H1(μ) into L1/2(μ) implies its boundedness from the product of Lebesgue spaces Lp1(μ)×Lp2(μ) into Lp(μ) with 1<p1,p2<∞ and p satisfying 1/p=1/p1+1/p2
AbstractIt was well known that Calderón–Zygmund operators T are bounded on Hp for nn+ε<p⩽1 provided ...
We establish the boundedness of the multilinear Calderon{Zygmund operators from a product of weighte...
We prove Lp bounds for the extensions of standard multilinear Calderón–Zygmund operators to tuples o...
AbstractLet (X,d,μ) be a metric measure space satisfying the upper doubling and the geometrically do...
AbstractUnder the assumption that μ is a non-negative Radon measure on Rd which only satisfies some ...
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...
AbstractUnder the assumption that μ is a non-doubling measure on Rd, the author proves that for the ...
We continue the study of multilinear operators given by products of finite vectors of Calderón-Zygmu...
AbstractUnder the assumption that μ is a non-doubling measure on Rd, the authors obtain some estimat...
Let m¿2,¿>1 and define the multilinear Littlewood¿Paley¿Stein operators by g¿¿,¿(f¿ )(x)=(¿Rn+1+(tt+...
One defines a non-homogeneous space (X,μ) as a metric space equipped with a non-doubling measure μ s...
AbstractLet T be a product Calderón–Zygmund singular integral introduced by Journé. Using an elegant...
Abstract. In the setting of a metric measure space (X, d, µ) with an n−dimensional Radon measure µ, ...
AbstractIt was well known that Calderón–Zygmund operators T are bounded on Hp for nn+ε<p⩽1 provided ...
We establish the boundedness of the multilinear Calderon{Zygmund operators from a product of weighte...
We prove Lp bounds for the extensions of standard multilinear Calderón–Zygmund operators to tuples o...
AbstractLet (X,d,μ) be a metric measure space satisfying the upper doubling and the geometrically do...
AbstractUnder the assumption that μ is a non-negative Radon measure on Rd which only satisfies some ...
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...
AbstractUnder the assumption that μ is a non-doubling measure on Rd, the author proves that for the ...
We continue the study of multilinear operators given by products of finite vectors of Calderón-Zygmu...
AbstractUnder the assumption that μ is a non-doubling measure on Rd, the authors obtain some estimat...
Let m¿2,¿>1 and define the multilinear Littlewood¿Paley¿Stein operators by g¿¿,¿(f¿ )(x)=(¿Rn+1+(tt+...
One defines a non-homogeneous space (X,μ) as a metric space equipped with a non-doubling measure μ s...
AbstractLet T be a product Calderón–Zygmund singular integral introduced by Journé. Using an elegant...
Abstract. In the setting of a metric measure space (X, d, µ) with an n−dimensional Radon measure µ, ...
AbstractIt was well known that Calderón–Zygmund operators T are bounded on Hp for nn+ε<p⩽1 provided ...
We establish the boundedness of the multilinear Calderon{Zygmund operators from a product of weighte...
We prove Lp bounds for the extensions of standard multilinear Calderón–Zygmund operators to tuples o...
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