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Convex analysis and variational problems / Ivar Ekeland, Roger Temam.

By: Contributor(s): Language: English, French Series: Studies in mathematics and its applications ; v. 1.1976Description: 1 online resource (ix, 402 pages)Content type:
  • text
Media type:
  • computer
Carrier type:
  • online resource
ISBN:
  • 9780080875224
  • 008087522X
Uniform titles:
  • Analyse convexe et problèmes variationnels. English
Subject(s): Genre/Form: Additional physical formats: Print version:: Convex analysis and variational problems.LOC classification:
  • QA402.5 .E3813 1976
Online resources:
Contents:
Cover13; -- Convex Analysis and Variational Problems -- Copyright Page -- Contents -- PART ONE: FUNDAMENTALS OF CONVEX ANALYSIS -- Chapter I Convex functions -- Chapter II Minimization of convex functions and variational inequalities -- Chapter III Duality in convex optimization -- PART TWO: DUALITY AND CONVEX VARIATIONAL PROBLEMS -- Chapter IV Applications of duality to the calculus of variations (I) -- Chapter V Applications of duality to the calculus of variations (II): problems of the type minimal hypersurfaces -- Chapter VI Duality by the minimax theorem -- Chapter VII Other applications of duality -- PART THREE: RELAXATION AND NON-CONVEX VARIATIONAL PROBLEMS -- Chapter VIII Existence of solutions for variational problems -- Chapter IX Relaxation of non-convex variational problems (I) -- Chapter X Relaxation of non-convex variational problems (II) -- Appendix I An a priori estimate in non-convex programming -- Appendix II Non-convex optimization problems depending on a parameter -- Comments -- Bibliography -- Index.
Item type: eBooks
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Translation of Analyse convexe et problèmes variationnels.

Includes bibliographical references and index.

Cover13; -- Convex Analysis and Variational Problems -- Copyright Page -- Contents -- PART ONE: FUNDAMENTALS OF CONVEX ANALYSIS -- Chapter I Convex functions -- Chapter II Minimization of convex functions and variational inequalities -- Chapter III Duality in convex optimization -- PART TWO: DUALITY AND CONVEX VARIATIONAL PROBLEMS -- Chapter IV Applications of duality to the calculus of variations (I) -- Chapter V Applications of duality to the calculus of variations (II): problems of the type minimal hypersurfaces -- Chapter VI Duality by the minimax theorem -- Chapter VII Other applications of duality -- PART THREE: RELAXATION AND NON-CONVEX VARIATIONAL PROBLEMS -- Chapter VIII Existence of solutions for variational problems -- Chapter IX Relaxation of non-convex variational problems (I) -- Chapter X Relaxation of non-convex variational problems (II) -- Appendix I An a priori estimate in non-convex programming -- Appendix II Non-convex optimization problems depending on a parameter -- Comments -- Bibliography -- Index.

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