@prefix dcat: <http://www.w3.org/ns/dcat#> .
@prefix dct: <http://purl.org/dc/terms/> .
@prefix foaf: <http://xmlns.com/foaf/0.1/> .
@prefix vcard: <http://www.w3.org/2006/vcard/ns#> .
@prefix xsd: <http://www.w3.org/2001/XMLSchema#> .

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              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 $H^1_L(\\mathbb R^d)$.
            """ ;
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    dct:issued "2026-05-19T06:36:21.602527"^^xsd:dateTime ;
    dct:language "en" ;
    dct:modified "2026-05-19T06:36:21.602533"^^xsd:dateTime ;
    dct:publisher <https://rec.harvest-normandie.data4citizen.com/organization/cce9db95-46d9-4dc2-84b6-764215d0a002> ;
    dct:title "On weak$^*$-convergence in $H^1_L(\\mathbb R^d)$" ;
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        "weak-convergence" ;
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    dct:issued "2026-05-19T06:36:21.627870"^^xsd:dateTime ;
    dct:modified "2026-05-19T06:36:21.576942"^^xsd:dateTime ;
    dct:title "On weak$^*$-convergence in $H^1_L(\\mathbb R^d)$" ;
    dcat:accessURL <https://hal.science/hal-00696432> .

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