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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>2018-01-17T12:17:00Z</responseDate> <request identifier=oai:HAL:hal-01679115v1 verb=GetRecord metadataPrefix=oai_dc>http://api.archives-ouvertes.fr/oai/hal/</request> <GetRecord> <record> <header> <identifier>oai:HAL:hal-01679115v1</identifier> <datestamp>2018-01-10</datestamp> <setSpec>type:COMM</setSpec> <setSpec>subject:math</setSpec> <setSpec>collection:UNIV-AG</setSpec> <setSpec>collection:INSMI</setSpec> <setSpec>collection:BNRMI</setSpec> <setSpec>collection:TDS-MACS</setSpec> <setSpec>collection:CEREGMIA</setSpec> </header> <metadata><dc> <publisher>HAL CCSD</publisher> <title lang=en>Null controllability for a non-linear system with constrained control</title> <creator>Louis-Rose, Carole</creator> <contributor>Centre de Recherche en Economie, Gestion, Modélisation et Informatique Appliquée (CEREGMIA) ; Université des Antilles et de la Guyane (UAG)</contributor> <description>International audience</description> <source>ECC15</source> <coverage>Linz, Austria</coverage> <identifier>hal-01679115</identifier> <identifier>https://hal.archives-ouvertes.fr/hal-01679115</identifier> <source>https://hal.archives-ouvertes.fr/hal-01679115</source> <source>ECC15, Jul 2015, Linz, Austria. pp.599-603, 2015, : Control Conference (ECC), 2015 European. 〈10.1109/ECC.2015.7330608〉</source> <identifier>DOI : 10.1109/ECC.2015.7330608</identifier> <relation>info:eu-repo/semantics/altIdentifier/doi/10.1109/ECC.2015.7330608</relation> <language>en</language> <subject>[MATH.MATH-OC] Mathematics [math]/Optimization and Control [math.OC]</subject> <type>info:eu-repo/semantics/conferenceObject</type> <type>Conference papers</type> <description lang=en>We consider in this paper a cascade system of two parabolic equations, governed by a quasi-linear nonlocal operator. We study the null controllability of this problem with a control subject to constraints. We begin by proving the existence of a unique control of minimal norm for the linear problem. We combine these results with a fixed-point theorem to conclude.</description> <date>2015-07-15</date> </dc> </metadata> </record> </GetRecord> </OAI-PMH>