HAL: hal-00696432, version 1

Detailed view

Export this paper BibTeX - EndNote - TEI - RefWorks -

On weak$^*$-convergence in $H^1_L(\mathbb R^d)$

Luong Dang Ky 1

(2012-05-11)

Let $L= -\Delta+ V$ be a Schrödinger operator on $\mathbb R^d$, $d\geq 3$, where $V$ is a nonnegative function, $V\ne 0$, and belongs to the reverse Hölder class $RH_{d/2}$. In this paper, we prove a version of the classical theorem of Jones and Journé on weak$^*$-convergence in the Hardy space $H^1_L(\mathbb R^d)$.

1:	Mathématiques - Analyse, Probabilités, Modélisation - Orléans (MAPMO)
	Université d'Orléans – CNRS : UMR7349

Subject

:

Mathematics/Classical Analysis and ODEs Mathematics/Functional Analysis

Keyword(s): weak$^*$-convergence – Schrödinger operator – Hardy space – VMO

hal-00696432, version 1

http://hal.archives-ouvertes.fr/hal-00696432

oai:hal.archives-ouvertes.fr:hal-00696432

From: Luong Dang Ky <>

Submitted on: Friday, 11 May 2012 16:32:17

Updated on: Friday, 11 May 2012 19:56:01