Structure of solutions of variational problems

Structure of Solutions of Variational Problems is devoted to recent progress made in the studies of the structure of approximate solutions of variational problems considered on subintervals of a real line.  Results on properties of approximate solutions which are independent of the length of the int...

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Autor Principal: Zaslavski, Alexander J.
Formato: Livre numérique
Idioma:Anglais
Publicado: New York, NY : Springer New York [20..].
Cham : Springer Nature
Edición:1st ed. 2013.
Series:SpringerBriefs in Optimization
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Nota: Archives Springer e-books (Licence nationale)
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Edition sous un autre format:• Structure of Solutions of Variational Problems, Texte imprimé, 9781461463863
• Structure of Solutions of Variational Problems, Texte imprimé, 9781461463887
• Structure of Solutions of Variational Problems, Texte imprimé, 9781461463863
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245 1 0 |a Structure of solutions of variational problems   |c by Alexander J. Zaslavski. 
250 |a 1st ed. 2013. 
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505 1 |a Preface 1. Introduction 2. Nonautonomous problems 3.Autonomous problems 4.Convex Autonomous Problems References Index 
506 |a Accès en ligne pour les établissements français bénéficiaires des licences nationales 
506 |a Accès soumis à abonnement pour tout autre établissement 
506 |a Conditions particulières de réutilisation pour les bénéficiaires des licences nationales. https://www.licencesnationales.fr/springer-nature-ebooks-contrat-licence-ln-2017 
520 |a Structure of Solutions of Variational Problems is devoted to recent progress made in the studies of the structure of approximate solutions of variational problems considered on subintervals of a real line.  Results on properties of approximate solutions which are independent of the length of the interval, for all sufficiently large intervals are presented in a clear manner. Solutions, new approaches, techniques and methods to a number of difficult problems in the calculus of variations  are illustrated throughout this book. This book also contains significant results and information about the turnpike property of the variational problems. This well-known property is a general phenomenon which holds for large classes of variational problems. The author examines the following in relation to the turnpike property  in individual  (non-generic) turnpike results, sufficient and necessary conditions for the turnpike phenomenon as well as in the non-intersection property for extremals of variational problems. This book appeals to mathematicians  working in optimal control and the calculus as  well as with graduate students. 
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