Théorie $L^p$ pour l'équation de Cauchy-Riemann
type: Dataset
description: In this paper we propose a systematic study of the Cauchy-Riemann operator in the $L^p$-setting in complex manifolds. We first consider $L^p_{loc}$-theory and then we develop an $L^p$ Andreotti-Grauert theory. Finally we consider Serre duality and its applications to the solvability of the Cauchy-Riemann equation with exact support in $L^p$-spaces.
issued: 2026-05-15T12:31:56.648618
language: fr
modified: 2026-05-15T12:31:56.648623
contact point: Organization
  fn: CCSD
keyword: 2010-ams-32c37-32f10-32w05
keyword: dualite-de-serre
keyword: equation-de-cauchy-riemann
keyword: estimations-lp
keyword: infoeu-reposemanticspreprint
keyword: mathmath-cvmathematics-mathcomplex-variables-mathcv
keyword: preprints-working-papers-
landing page: https://hal.science/hal-00771193

Théorie $L^p$ pour l'équation de Cauchy-Riemann
type: Distribution
format: HTML
issued: 2026-05-15T12:31:56.653149
modified: 2026-05-15T12:31:56.627578
access URL: https://hal.science/hal-00771193

test_moissonnage_selune
type: Agent