A weighted decoupling inequality and its application to the maximal Bochner-Riesz problem-清华大学求真书院

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A weighted decoupling inequality and its application to the maximal Bochner-Riesz problem

来源： 07-01

时间：Tues.,15:00-16:00, July 2, 2024

地点：B627, Shuangqing Complex Building A 清华大学双清综合楼A座B627

主讲人：Shengwen Gan 甘盛文（University of Wisconsin System）

Abstract：

We prove some weighted Lpℓp-decoupling estimates when p=2n/(n−1). As an application, we give a result beyond the real interpolation exponents for the maximal Bochner-Riesz operator in R3. We also make an improvement in the planar case.

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$h$-Principle for Maximal Growth Distributions
DescriptionThe existence and classification problem for maximal growth distributions on smooth manifolds has garnered much interest in the mathematical community in recent years. Prototypical examples of maximal growth distributions are contact structures on $3$-dimensional manifolds and Engel distributions on $4$-dimensional manifolds. The existence and classification of maximal growth distrib...
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A weighted decoupling inequality and its application to the maximal Bochner-Riesz problem

Instruction for choosing courses in the direction Algebra and Number

$h$-Principle for Maximal Growth Distributions

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