R. Rahm

activity

20142022

most citedWeighted Estimates for the Berezin Transform and Bergman Projection on the Unit Ball in

C^{n}

35 citations · 52 across the 13 of their papers we have counts for

collaborators

Showing 2016 · math.CAShow all

3 papers · 2 filters

math.CA2016

Entropy Bumps and Another Sufficient Condition for the Two--Weight Boundedness of Sparse Operators

Rob Rahm, Scott Spencer

In this short note, we give a very efficient proof of a recent result of Treil-Volberg and Lacey--Spencer giving sufficient conditions for the two-weight boundedness of a sparse op…

math.CA2016★ 1 cited

$A_{p}$ weights and Quantitative Estimates in the Schrödinger Setting

Ji Li, Rob Rahm, Brett D. Wick

Suppose $L = - Δ + V$ is a Schrödinger operator on $R^{n}$ with a potential $V$ belonging to certain reverse Hölder class $R H_{σ}$ with $σ \geq n /2$ . The aim of this paper is to stu…

math.CA2016★ 35 cited

Weighted Estimates for the Berezin Transform and Bergman Projection on the Unit Ball in $C^{n}$

Rob Rahm, Edgar Tchoundja, Brett D. Wick

Using modern techniques of dyadic harmonic analysis, we are able to prove sharp estimates for the Bergman projection and Berezin transform and more general operators in weighted Be…

Entropy Bumps and Another Sufficient Condition for the Two--Weight Boundedness of Sparse Operators

Ap​ weights and Quantitative Estimates in the Schrödinger Setting

Weighted Estimates for the Berezin Transform and Bergman Projection on the Unit Ball in Cn

$A_{p}$ weights and Quantitative Estimates in the Schrödinger Setting

Weighted Estimates for the Berezin Transform and Bergman Projection on the Unit Ball in $C^{n}$