Add to ORKGAbstract. We characterize two weight inequalities for general positive dyadic operators. Let τ = {τQ: Q ∈ Q} be non-negative constants associated to dyadic cubes, and define a linear operators by Tτ f
AbstractLet A and Z be n-by-n matrices. Suppose A⩾0 (positive semi-definite) and Z>0 with extremal e...
Abstract In this paper, we introduce two variables norm functionals of τ-measurable operators and es...
In this paper, we will prove some fundamental properties of the discrete power mean operator Mpun=1/...
In this talk we present quantitative two weight estimates for the dyadic paraproduct and the dyadic ...
In a previous work we established a multilinear duality and factorisation theory for norm inequaliti...
summary:We give a quantitative characterization of the pairs of weights $(w,v)$ for which the dyadic...
Abstract. We prove a pointwise estimate for positive dyadic shifts of complexity m which is linear i...
We characterize two-weight norm inequalities for potential type integral operators in terms of Sawye...
We consider two-weight L-p -> L-q-inequalities for dyadic shifts and the dyadic square function with...
The authors establish the two-weight norm inequalities for the one-sided Hardy-Littlewood maximal op...
AbstractWe give a general method based on dyadic Calderón–Zygmund theory to prove sharp one- and two...
We prove that $ʃ(S_df)^pVdx ≤ C_{p,n}ʃ |f|^p M_d^{([p/2]+2)}Vdx$, where $S_d$ is the dyadic square ...
Let μ be a nonnegative Borel measure on Rd satisfying that μ(Q) ⩽ l(Q)n for every cube Q ⊂ Rn, where...
Abstract. In this note we introduce a dyadic one-sided maximal function defined as M+,df(x) = supQ ...
Two-weight inequalities for the Hilbert transform of monotone functions are characterized. The chara...
AbstractLet A and Z be n-by-n matrices. Suppose A⩾0 (positive semi-definite) and Z>0 with extremal e...
Abstract In this paper, we introduce two variables norm functionals of τ-measurable operators and es...
In this paper, we will prove some fundamental properties of the discrete power mean operator Mpun=1/...
In this talk we present quantitative two weight estimates for the dyadic paraproduct and the dyadic ...
In a previous work we established a multilinear duality and factorisation theory for norm inequaliti...
summary:We give a quantitative characterization of the pairs of weights $(w,v)$ for which the dyadic...
Abstract. We prove a pointwise estimate for positive dyadic shifts of complexity m which is linear i...
We characterize two-weight norm inequalities for potential type integral operators in terms of Sawye...
We consider two-weight L-p -> L-q-inequalities for dyadic shifts and the dyadic square function with...
The authors establish the two-weight norm inequalities for the one-sided Hardy-Littlewood maximal op...
AbstractWe give a general method based on dyadic Calderón–Zygmund theory to prove sharp one- and two...
We prove that $ʃ(S_df)^pVdx ≤ C_{p,n}ʃ |f|^p M_d^{([p/2]+2)}Vdx$, where $S_d$ is the dyadic square ...
Let μ be a nonnegative Borel measure on Rd satisfying that μ(Q) ⩽ l(Q)n for every cube Q ⊂ Rn, where...
Abstract. In this note we introduce a dyadic one-sided maximal function defined as M+,df(x) = supQ ...
Two-weight inequalities for the Hilbert transform of monotone functions are characterized. The chara...
AbstractLet A and Z be n-by-n matrices. Suppose A⩾0 (positive semi-definite) and Z>0 with extremal e...
Abstract In this paper, we introduce two variables norm functionals of τ-measurable operators and es...
In this paper, we will prove some fundamental properties of the discrete power mean operator Mpun=1/...