Non-centered maximal operators over $\ell^q$ balls for exponential and Laguerre-type measures

We establish the \(L^p\)-boundedness, \(1-1\) when \(q=\infty\).} {The main arguments rely} on geometric estimates for sections of \(\ell^q\) balls and a slicing argument.

Authors

Publication Details

Journal
arXiv (Cornell University)
Published
2026-11-03
DOI
https://doi.org/10.48550/arxiv.2611.04250
Primary Topic
Advanced Harmonic Analysis Research
Type
preprint
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preprint

Non-centered maximal operators over $\ell^q$ balls for exponential and Laguerre-type measures

The Anh Bui, Fu Ken Ly
arXiv (Cornell University)
Advanced Harmonic Analysis Research
preprint

Non-centered maximal operators over $\ell^q$ balls for exponential and Laguerre-type measures

The Anh Bui, Fu Ken Ly
preprint en

Abstract

We establish the \(L^p\)-boundedness, \(1-1\) when \(q=\infty\).} {The main arguments rely} on geometric estimates for sections of \(\ell^q\) balls and a slicing argument.

arXiv (Cornell University)
Advanced Harmonic Analysis Research
DOIOpen Access PDFOpenAlex
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Non-centered maximal operators over $\ell^q$ balls for exponential and Laguerre-type measures — The Anh Bui, Fu Ken Ly · arXiv (Cornell University) (2026) | TGRS Research Map | TGRS