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Convex compactification

In mathematics, specifically in convex analysis, the convex compactification is a compactification which is simultaneously a convex subset in a locally convex space in functional analysis. The convex compactification can be used for relaxation (as continuous extension) of various problems in variational calculus and optimization theory. The additional…

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Convex compactification

Nodes27
Edges26
Triples31
Avg. degree1.93
Density0.074074
Components1

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Convex compactification

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related to Sources · 30
Convex compactification → Basel, Berlin, Birkhäuser, Calculus, Convex Compactifications, De Gruyter, De Gruyter Series, Florescu, Godet-Thobie, Gruyter, ISBN, Lectures, London, MR, Nonlinear Analysis, Optimal Control, Optimization Theory, Parametrized Measures, Pedregal, Philadelphia
is a · 1
Convex compactification → compactification which is simultaneously a convex subset in a locally convex space in functional analysis

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calculus problems variational various relaxation theory relaxed measures convex optimization optimal compactification young arising linear structure differential controls solutions known

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SubjectPredicateObjectConfidenceSrc
Convex compactificationis acompactification which is simultaneously a convex subset in a locally convex space in functional analysis0.90text
Convex compactificationrelated to SourcesFlorescu0.60section
Convex compactificationrelated to SourcesGodet-Thobie0.60section
Convex compactificationrelated to SourcesYoung0.60section
Convex compactificationrelated to SourcesBerlin0.60section
Convex compactificationrelated to SourcesGruyter0.60section
Convex compactificationrelated to SourcesISBN0.60section
Convex compactificationrelated to SourcesPedregal0.60section
Convex compactificationrelated to SourcesParametrized Measures0.60section
Convex compactificationrelated to SourcesVariational Principles0.60section
Convex compactificationrelated to SourcesBasel0.60section
Convex compactificationrelated to SourcesBirkhäuser0.60section

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