Endpoint entropy Fefferman-Stein bounds for commutators
In this paper endpoint entropy Fefferman-Stein bounds for Calderón-Zygmund operators introduced by Rahm in are extended to iterated Coifman-Rochberg-Weiss commutators.
math.CA↗
arXiv subjects
Pamela A. Muller
Publications and source records attributed to Pamela A. Muller.
Quantitative matrix weighted estimates for certain singular integral operators
In this paper quantitative weighted matrix estimates for vector valued extensions of $L^{r'}$-Hörmander operators and rough singular integrals are studied. Strong type $(p,p)$ estimates, endpoint estimates, and some new results on Coifman-Fefferman estimates assuming $A_\infty$ and $C_p$ condition counterparts are provided. To prove the aforementioned estimates we rely upon some suitable convex body domination results that we settle as well in this paper.
math.CA↗