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<OAI-PMH schemaLocation=http://www.openarchives.org/OAI/2.0/ http://www.openarchives.org/OAI/2.0/OAI-PMH.xsd> <responseDate>2018-01-15T18:35:31Z</responseDate> <request identifier=oai:HAL:hal-00816761v1 verb=GetRecord metadataPrefix=oai_dc>http://api.archives-ouvertes.fr/oai/hal/</request> <GetRecord> <record> <header> <identifier>oai:HAL:hal-00816761v1</identifier> <datestamp>2018-01-11</datestamp> <setSpec>type:ART</setSpec> <setSpec>subject:math</setSpec> <setSpec>collection:INSMI</setSpec> <setSpec>collection:PRES_CLERMONT</setSpec> <setSpec>collection:CNRS</setSpec> <setSpec>collection:UNIV-AG</setSpec> <setSpec>collection:I3M_UMR5149</setSpec> <setSpec>collection:IMMM</setSpec> <setSpec>collection:UNIV-BPCLERMONT</setSpec> <setSpec>collection:UMR6620</setSpec> <setSpec>collection:IMAG-MONTPELLIER</setSpec> <setSpec>collection:TDS-MACS</setSpec> <setSpec>collection:UNIV-MONTPELLIER</setSpec> </header> <metadata><dc> <publisher>HAL CCSD</publisher> <title lang=en>Quantitative stability analysis for maximal monotone operators and semi-groups of contractions</title> <creator>Attouch, Hedy</creator> <creator>Moudafi, Abdellatif</creator> <creator>Riahi, Hassen</creator> <contributor>Institut de Mathématiques et de Modélisation de Montpellier (I3M) ; Université Montpellier 2 - Sciences et Techniques (UM2) - Université de Montpellier (UM) - Centre National de la Recherche Scientifique (CNRS)</contributor> <contributor>Laboratoire de Mathématiques Blaise Pascal (LMBP) ; Université Blaise Pascal - Clermont-Ferrand 2 (UBP) - Centre National de la Recherche Scientifique (CNRS)</contributor> <contributor>Laboratoire Mathématiques ; University Cadi Ayyad (UCA)</contributor> <description>International audience</description> <source>ISSN: 0362-546X</source> <source>Nonlinear Analysis: Theory, Methods and Applications</source> <publisher>Elsevier</publisher> <identifier>hal-00816761</identifier> <identifier>https://hal.univ-antilles.fr/hal-00816761</identifier> <source>https://hal.univ-antilles.fr/hal-00816761</source> <source>Nonlinear Analysis: Theory, Methods and Applications, Elsevier, 1993, 21 (9), pp.697-723. 〈10.1016/0362-546X(93)90065-Z〉</source> <identifier>DOI : 10.1016/0362-546X(93)90065-Z</identifier> <relation>info:eu-repo/semantics/altIdentifier/doi/10.1016/0362-546X(93)90065-Z</relation> <language>en</language> <subject lang=en>Maximal monotone operators</subject> <subject lang=en>semi-groups of contractions</subject> <subject lang=en>quantitative stability analysis</subject> <subject lang=en>set-convergence</subject> <subject lang=en>bounded Hausdorff distance</subject> <subject lang=en>epi-distance</subject> <subject lang=en>graph-distance</subject> <subject lang=en>approximation theory</subject> <subject lang=en>Yosida approximation</subject> <subject lang=en>nonlinear conditioning</subject> <subject lang=en>convergence of resolvents</subject> <subject lang=en>sum of maximal monotone operators</subject> <subject lang=en>Mosco epi-convergence</subject> <subject>[MATH.MATH-OC] Mathematics [math]/Optimization and Control [math.OC]</subject> <type>info:eu-repo/semantics/article</type> <type>Journal articles</type> <date>1993-11</date> </dc> </metadata> </record> </GetRecord> </OAI-PMH>