Optimal $L^p$ Hardy inequalities
type: Dataset
contact point: Organization
  fn: CCSD
keyword: preprints-working-papers-
keyword: optimal
keyword: hardy-inequality
keyword: 35p30
keyword: p-laplacian
keyword: mathmath-apmathematics-mathanalysis-of-pdes-mathap
keyword: infoeu-reposemanticspreprint
landing page: https://hal.science/hal-00921684
description: Let $\mathcal{Q}(\varphi):=\int_\Omega \big(|\nabla \varphi|^p+V|\varphi|^p\big)\dnu$ on $\core$, and assume that $\mathcal{Q}\geq 0$. The aim of the paper is to obtain ''as large as possible" nonnegative (optimal) Hardy-type weight $W$ satisfying $$\mathcal{Q}(\varphi)\geq \int_{\Omega} W|\varphi|^p\dnu \quad\forall \varphi\in\core,$$ on punctured domains $\Omega$.
issued: 2026-05-07T17:24:46.967660
language: en
modified: 2026-05-07T17:24:46.967665

test_moissonnage_selune
type: Agent

Optimal $L^p$ Hardy inequalities
type: Distribution
access URL: https://hal.science/hal-00921684
format: HTML
issued: 2026-05-07T17:24:46.968774
modified: 2026-05-07T17:24:46.959447