Maximal Λ(p)$\Lambda (p)$‐subsets of manifolds

Abstract We construct maximal ‐subsets on a large class of curved manifolds, in an optimal range of Lebesgue exponents . Our arguments combine restriction estimates and decoupling with old and new probabilistic estimates.

Authors

Institutions

Publication Details

Journal
Mathematika
Published
2025-05-28
DOI
https://doi.org/10.1112/mtk.70026
Primary Topic
Advanced Harmonic Analysis Research
Type
article
Field-Weighted Citation Impact
0.00

Funders

Controls
|||
ALL TIME
JAN
FEB
MAR
APR
MAY
JUN
JUL
AUG
SEP
OCT
article

Maximal Λ(p)$\Lambda (p)$‐subsets of manifolds

Donggeun Ryou, Ciprian Demeter, Hongki Jung
Mathematika
Advanced Harmonic Analysis Research
article

Maximal Λ(p)$\Lambda (p)$‐subsets of manifolds

Donggeun Ryou, Ciprian Demeter, Hongki Jung
article en

Abstract

Abstract We construct maximal ‐subsets on a large class of curved manifolds, in an optimal range of Lebesgue exponents . Our arguments combine restriction estimates and decoupling with old and new probabilistic estimates.

MathematikaVol. 71(3)
Louisiana State University (US), Indiana University Bloomington (US)
National Science Foundation
Reduced inequalities
Openalex Percentile: Top 83%
Advanced Harmonic Analysis Research
DOIOpen Access PDFOpenAlex
AI Navigator

Ask Laika to Summarize, Analyze, and Connect papers live on the map.

Summarize Papers & Methodologies

Extract key findings, datasets, and comparative methods across publications.

Benchmark Rankings & Visual Analytics

Rank top research institutions, authors, funders, topics, and journals by Field-Weighted Citation Impact (FWCI) and paper volume with instant charts.

Connect Distant Disciplines

Bridge topological clusters on the map to find hidden collaborative intersections.

Maximal Λ(p)$\Lambda (p)$‐subsets of manifolds — Donggeun Ryou, Ciprian Demeter, et al. · Mathematika (2025) | TGRS Research Map | TGRS