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Книга Convex Functional Analysis Andrew J. Kurdila

Convex Functional Analysis

Автор: Andrew J. Kurdila, Michael Zabarankin
Език: Английски език
Корици: С твърди корици
Издател: Birkhauser Verlag AG
Наличност: Външен склад в ограничено количество
Изпращаме след 13-18 дни
59.37 € 116.12 лв
This volume is dedicated to the fundamentals of convex functional analysis. It presents those aspect...

Информация за книгата

Автор
Andrew J. Kurdila, Michael Zabarankin
Език
Английски език
Корици
Книга - С твърди корици
Издадена
2005
страници
228
EAN
9783764321987
ISBN
3764321989
Enbook ID
01716073
Издател
Birkhauser Verlag AG
Теглоt
1160
Размери
155 x 235 x 20

Пълно описание

This volume is dedicated to the fundamentals of convex functional analysis. It presents those aspects of functional analysis that are extensively used in various applications to mechanics and control theory.§The purpose of the text is essentially two-fold. On the one hand, a bare minimum of the theory required to understand the principles of functional, convex and set-valued analysis is presented. Numerous examples and diagrams provide as intuitive an explanation of the principles as possible. On the other hand, the volume is largely self-contained. Those with a background in graduate mathematics will find a concise summary of all main definitions and theorems.This volume is dedicated to the fundamentals of convex functional analysis. It presents those aspects of functional analysis that are extensively used in various applications to mechanics and control theory. The purpose of the text is essentially two-fold. On the one hand, a bare minimum of the theory required to understand the principles of functional, convex and set-valued analysis is presented. Numerous examples and diagrams provide as intuitive an explanation of the principles as possible. On the other hand, the volume is largely self-contained. Those with a background in graduate mathematics will find a concise summary of all main definitions and theorems.§Contents:§Classical Abstract Spaces in Functional Analysis§Linear Functionals and Linear Operators§Common Function Spaces in Applications§Differential Calculus in Normed Vector Spaces§Minimization of Functionals§Convex Functionals§Lower Semicontinuous Functionals

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