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TITLE: Optimality Conditions for Convex Semi-infinite Programming Problems with Finitely Representable Compact Index Sets  Full Text
AUTHORS: Kostyukova, O; Tchemisova, T ;
PUBLISHED: 2017, SOURCE: JOURNAL OF OPTIMIZATION THEORY AND APPLICATIONS, VOLUME: 175, ISSUE: 1
INDEXED IN: Scopus WOS CrossRef: 14
12
TITLE: Existence theorem and optimality conditions for a class of convex semi-infinite problems with noncompact index sets
AUTHORS: Olga Kostyukova; Tatiana Tchemisova; Maryia Kurdina;
PUBLISHED: 2017, SOURCE: Statistics, Optimization and Information Computing, VOLUME: 5, ISSUE: 4
INDEXED IN: Scopus CrossRef
13
TITLE: Convex SIP Problems with Finitely Representable Compact Index Sets: Immobile Indices and the Properties of the Auxiliary NLP Problem  Full Text
AUTHORS: Kostyukova, OI; Tchemisova, TV ;
PUBLISHED: 2015, SOURCE: SET-VALUED AND VARIATIONAL ANALYSIS, VOLUME: 23, ISSUE: 3
INDEXED IN: Scopus WOS CrossRef: 4
14
TITLE: On a constructive approach to optimality conditions for convex SIP problems with polyhedral index sets  Full Text
AUTHORS: Kostyukova, OI; Tchemisova, TV ;
PUBLISHED: 2014, SOURCE: OPTIMIZATION, VOLUME: 63, ISSUE: 1
INDEXED IN: Scopus WOS CrossRef: 7
15
TITLE: Implicit optimality criterion for convex SIP problem with box constrained index set  Full Text
AUTHORS: Kostyukova, OI; Tchemisova, TV ;
PUBLISHED: 2012, SOURCE: TOP, VOLUME: 20, ISSUE: 2
INDEXED IN: Scopus WOS CrossRef: 7
16
TITLE: Convex Semi-Infinite Programming: Implicit Optimality Criterion Based on the Concept of Immobile Indices  Full Text
AUTHORS: Kostyukova, OI; Tchemisova, TV ; Yermalinskaya, SA;
PUBLISHED: 2010, SOURCE: JOURNAL OF OPTIMIZATION THEORY AND APPLICATIONS, VOLUME: 145, ISSUE: 2
INDEXED IN: Scopus WOS CrossRef: 4
17
TITLE: Sufficient optimality conditions for convex semi-infinite programming  Full Text
AUTHORS: Kostyukova, OI; Tchemisova, TV ;
PUBLISHED: 2010, SOURCE: 22nd Meeting European Conference on Operational Research in OPTIMIZATION METHODS & SOFTWARE, VOLUME: 25, ISSUE: 2
INDEXED IN: Scopus WOS CrossRef: 11
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