<efrbr:recordSet xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance" xmlns:efrbr="http://vfrbr.info/efrbr/1.1" xmlns:efrbr-work="http://vfrbr.info/efrbr/1.1/work" xmlns:efrbr-expression="http://vfrbr.info/efrbr/1.1/expression" xmlns:efrbr-manifestation="http://vfrbr.info/efrbr/1.1/manifestation" xmlns:efrbr-person="http://vfrbr.info/efrbr/1.1/person" xmlns:efrbr-corporateBody="http://vfrbr.info/efrbr/1.1/corporateBody" xmlns:efrbr-concept="http://vfrbr.info/efrbr/1.1/concept" xmlns:efrbr-structure="http://vfrbr.info/efrbr/1.1/structure" xmlns:efrbr-responsible="http://vfrbr.info/efrbr/1.1/responsible" xmlns:efrbr-subject="http://vfrbr.info/efrbr/1.1/subject" xmlns:efrbr-other="http://vfrbr.info/efrbr/1.1/other" xsi:schemaLocation="http://vfrbr.info/efrbr/1.1 http://vfrbr.info/schemas/1.1/efrbr.xsd"><efrbr:entities><efrbr-work:work identifier="http://purl.tuc.gr/dl/dias/5E693FE0-40BE-4919-AFA5-62B8E148FD8A"><efrbr-work:titleOfTheWork>Evolution inclusions of the subdifferential
type depending on a parameter</efrbr-work:titleOfTheWork></efrbr-work:work><efrbr-expression:expression identifier="http://purl.tuc.gr/dl/dias/5E693FE0-40BE-4919-AFA5-62B8E148FD8A"><efrbr-expression:titleOfTheExpression>Evolution inclusions of the subdifferential
type depending on a parameter</efrbr-expression:titleOfTheExpression><efrbr-expression:formOfExpression vocabulary="DIAS:TYPES">
            Peer-Reviewed Journal Publication
            Δημοσίευση σε Περιοδικό με Κριτές
         </efrbr-expression:formOfExpression><efrbr-expression:dateOfExpression type="issued">2015-10-29</efrbr-expression:dateOfExpression><efrbr-expression:dateOfExpression type="published">1992</efrbr-expression:dateOfExpression><efrbr-expression:languageOfExpression vocabulary="iso639-1">en</efrbr-expression:languageOfExpression><efrbr-expression:summarizationOfContent>In this paper we study evolution inclusions generated by time dependent convex
subdifferentials, with the orientor field F depending on a parameter. Under reasonable
hypotheses on the data, we show that the solution set S(λ) is both Vietoris and Hausdorff
metric continuous in λ ∈ Λ. Using these results, we study the variational stability of a class
of nonlinear parabolic optimal control problems</efrbr-expression:summarizationOfContent><efrbr-expression:contextForTheExpression>Δημοσίευση σε επιστημονικό περιοδικό </efrbr-expression:contextForTheExpression><efrbr-expression:useRestrictionsOnTheExpression type="creative-commons">http://creativecommons.org/licenses/by/4.0/</efrbr-expression:useRestrictionsOnTheExpression><efrbr-expression:note type="journal name">COMMENTATIONES MATHEMATICAE UNIVERSITATIS CAROL</efrbr-expression:note><efrbr-expression:note type="journal number">33</efrbr-expression:note><efrbr-expression:note type="page range"> 437-449</efrbr-expression:note></efrbr-expression:expression><efrbr-person:person identifier="http://users.isc.tuc.gr/~dkandylakis"><efrbr-person:nameOfPerson vocabulary="TUC:LDAP">
            Kandylakis Dimitrios
            Κανδυλακης Δημητριος
         </efrbr-person:nameOfPerson></efrbr-person:person><efrbr-person:person identifier="D3D23E21-F91E-4AD1-BE86-3520298341CC"><efrbr-person:nameOfPerson vocabulary="">
            Papageorgiou Nikolaos
         </efrbr-person:nameOfPerson></efrbr-person:person><efrbr-concept:concept identifier="D7618B99-C36B-4FE7-8FD3-354FD1C10D36"><efrbr-concept:termForTheConcept>
            subdifferential
         </efrbr-concept:termForTheConcept></efrbr-concept:concept><efrbr-concept:concept identifier="FEDAC086-C619-493D-A7C7-559CD311BE3C"><efrbr-concept:termForTheConcept>
            compact type
         </efrbr-concept:termForTheConcept></efrbr-concept:concept><efrbr-concept:concept identifier="5DD615C7-DFB4-4DEF-904A-7D180E216B95"><efrbr-concept:termForTheConcept>
            Vietoris topology
         </efrbr-concept:termForTheConcept></efrbr-concept:concept><efrbr-concept:concept identifier="CE477657-FD0F-4F5D-92F5-7C7040183118"><efrbr-concept:termForTheConcept>
            Hausdorff metric
         </efrbr-concept:termForTheConcept></efrbr-concept:concept><efrbr-concept:concept identifier="7EC5CF5C-8B7B-458B-9CF1-601E41ECCC2F"><efrbr-concept:termForTheConcept>
            parabolic optimal control problem
         </efrbr-concept:termForTheConcept></efrbr-concept:concept></efrbr:entities><efrbr:relationships><efrbr-structure:structureRelations><efrbr-structure:realizedThrough sourceEntity="work" targetEntity="expression" sourceURI="http://purl.tuc.gr/dl/dias/5E693FE0-40BE-4919-AFA5-62B8E148FD8A" targetURI="http://purl.tuc.gr/dl/dias/5E693FE0-40BE-4919-AFA5-62B8E148FD8A"/></efrbr-structure:structureRelations><efrbr-responsible:responsibleRelations><efrbr-responsible:createdBy sourceEntity="work" targetEntity="person" sourceURI="http://purl.tuc.gr/dl/dias/5E693FE0-40BE-4919-AFA5-62B8E148FD8A" targetURI="http://users.isc.tuc.gr/~dkandylakis"/><efrbr-responsible:realizedBy sourceEntity="expression" role="author" targetEntity="person" sourceURI="http://purl.tuc.gr/dl/dias/5E693FE0-40BE-4919-AFA5-62B8E148FD8A" targetURI="http://users.isc.tuc.gr/~dkandylakis"/><efrbr-responsible:realizedBy sourceEntity="expression" role="author" targetEntity="person" sourceURI="http://purl.tuc.gr/dl/dias/5E693FE0-40BE-4919-AFA5-62B8E148FD8A" targetURI="D3D23E21-F91E-4AD1-BE86-3520298341CC"/></efrbr-responsible:responsibleRelations><efrbr-subject:subjectRelations><efrbr-subject:hasSubject sourceEntity="work" targetEntity="concept" sourceURI="http://purl.tuc.gr/dl/dias/5E693FE0-40BE-4919-AFA5-62B8E148FD8A" targetURI="D7618B99-C36B-4FE7-8FD3-354FD1C10D36"/><efrbr-subject:hasSubject sourceEntity="work" targetEntity="concept" sourceURI="http://purl.tuc.gr/dl/dias/5E693FE0-40BE-4919-AFA5-62B8E148FD8A" targetURI="FEDAC086-C619-493D-A7C7-559CD311BE3C"/><efrbr-subject:hasSubject sourceEntity="work" targetEntity="concept" sourceURI="http://purl.tuc.gr/dl/dias/5E693FE0-40BE-4919-AFA5-62B8E148FD8A" targetURI="5DD615C7-DFB4-4DEF-904A-7D180E216B95"/><efrbr-subject:hasSubject sourceEntity="work" targetEntity="concept" sourceURI="http://purl.tuc.gr/dl/dias/5E693FE0-40BE-4919-AFA5-62B8E148FD8A" targetURI="CE477657-FD0F-4F5D-92F5-7C7040183118"/><efrbr-subject:hasSubject sourceEntity="work" targetEntity="concept" sourceURI="http://purl.tuc.gr/dl/dias/5E693FE0-40BE-4919-AFA5-62B8E148FD8A" targetURI="7EC5CF5C-8B7B-458B-9CF1-601E41ECCC2F"/></efrbr-subject:subjectRelations><efrbr-other:otherRelations/></efrbr:relationships></efrbr:recordSet>