8 citations · 14 across the 9 of their papers we have counts for
10 papers · 1 filter
Bump conditions for general iterated commutators with applications to compactness
Adam Mair, Kabe Moen, Yongming Wen
We prove new sufficient bump conditions for general iterated commutators of Calderón-Zygmund operators and fractional integral operators. As an application of our results we derive…
New oscillation classes and two weight bump conditions for commutators
David Cruz-Uribe, Kabe Moen, Quan Minh Tran
In this paper we consider two weight bump conditions for higher order commutators. Given and a Calderón-Zygmund operator , define the commutator ,…
Weak endpoint bounds for matrix weights
David Cruz-Uribe, Joshua Isralowitz, Kabe Moen +2
We prove quantitative matrix weighted endpoint estimates for the matrix weighted Hardy-Littlewood maximal operator, Calderón-Zygmund operators, and commutators of CZOs with scalar…
Multilinear fractional Calderón-Zygmund operators on weighted Hardy spaces
David Cruz-Uribe, Kabe Moen, Hanh Nguyen
We prove norm estimates for multilinear fractional integrals acting on weighted and variable Hardy spaces. In the weighted case we develop ideas we used for multilinear singular in…
A new approach to norm inequalities on weighted and variable Hardy spaces
David Cruz-Uribe, Kabe Moen, Hanh Nguyen
We give new proofs of Hardy space estimates for fractional and singular integral operators on weighted and variable exponent Hardy spaces. Our proofs consist of several interlockin…
Two weight bump conditions for matrix weights
David Cruz-Uribe, Joshua Isralowitz, Kabe Moen
In this paper we extend the theory of two weight, bump conditions to the setting of matrix weights. We prove two matrix weight inequalities for fractional maximal operators,…