We study boundedness properties of a class ofmultiparameter paraproducts on the dual space of the dyadic Hardy space H (d) (1) (T (N) ), the dyadic product BMO space BMO (d) (T (N) ). For this, we introduce a notion of logarithmic mean oscillation on the polydisc. We also obtain a result on the boundedness of iterated commutators on BMO [0, 1] (N) )
Abstract: We extend the definitions of dyadic paraproduct and t-Haar multipliers to dyadic operators...
We prove that the operator norm on weighted Lebesgue space L^2(w) of the commutators of the Hilbert,...
The duality between Hl and BMO, the space of functions of bounded mean oscillation (see [JN]), was f...
We give several new characterizations of the dual of the dyadic Hardy space H1,d(T2), the so-called ...
Ó. Blasco and S. Pott showed that the supremum of operator norms over L\(^{2}\) of all bicommutators...
ABSTRACT. Denote by Mn the algebra of n n matrices. We consider the dyadic paraproducts b associate...
We consider BMO spaces of operator-valued functions, among them the space of operator-valued functio...
summary:We obtain the factorization theorem for Hardy space via the variable exponent Lebesgue space...
We obtain necessary and sufficient conditions to characterize the boundedness of the composition of ...
We characterize L p boundedness of iterated commutators of multiplication by a symbol function and t...
Multilinear dyadic paraproducts and Haar multipliers arise naturally in the decomposition of the poi...
AbstractWe study composition operators CΦ on the Hardy spaces Hp and weighted Bergman spaces Aαp of ...
AbstractThe dyadic paraproduct is bounded in weighted Lebesgue spaces Lp(w) if and only if the weigh...
We show that the product BMO space can be characterized by iterated commutators of a large class of ...
AbstractThis paper studies the iterated commutators on mixed norm spaces L2(ϕ) characterizing the co...
Abstract: We extend the definitions of dyadic paraproduct and t-Haar multipliers to dyadic operators...
We prove that the operator norm on weighted Lebesgue space L^2(w) of the commutators of the Hilbert,...
The duality between Hl and BMO, the space of functions of bounded mean oscillation (see [JN]), was f...
We give several new characterizations of the dual of the dyadic Hardy space H1,d(T2), the so-called ...
Ó. Blasco and S. Pott showed that the supremum of operator norms over L\(^{2}\) of all bicommutators...
ABSTRACT. Denote by Mn the algebra of n n matrices. We consider the dyadic paraproducts b associate...
We consider BMO spaces of operator-valued functions, among them the space of operator-valued functio...
summary:We obtain the factorization theorem for Hardy space via the variable exponent Lebesgue space...
We obtain necessary and sufficient conditions to characterize the boundedness of the composition of ...
We characterize L p boundedness of iterated commutators of multiplication by a symbol function and t...
Multilinear dyadic paraproducts and Haar multipliers arise naturally in the decomposition of the poi...
AbstractWe study composition operators CΦ on the Hardy spaces Hp and weighted Bergman spaces Aαp of ...
AbstractThe dyadic paraproduct is bounded in weighted Lebesgue spaces Lp(w) if and only if the weigh...
We show that the product BMO space can be characterized by iterated commutators of a large class of ...
AbstractThis paper studies the iterated commutators on mixed norm spaces L2(ϕ) characterizing the co...
Abstract: We extend the definitions of dyadic paraproduct and t-Haar multipliers to dyadic operators...
We prove that the operator norm on weighted Lebesgue space L^2(w) of the commutators of the Hilbert,...
The duality between Hl and BMO, the space of functions of bounded mean oscillation (see [JN]), was f...