Nonlinear Superposition Operators (Cambridge Tracts in Mathematics): 95 (Cambridge Tracts in Mathematics, Series Number 95)

Appell, Jürgen

ISBN 10: 0521090938 / ISBN 13: 9780521090933

Published by Cambridge University Press, 2008

About this Item

This book is a self-contained account of knowledge of the theory of nonlinear superposition operators: a generalization of the notion of functions. Series: Cambridge Tracts in Mathematics. Num Pages: 320 pages, black & white illustrations. BIC Classification: PBT. Category: (P) Professional & Vocational. Dimension: 228 x 152 x 18. Weight in Grams: 470. . 2008. 1st Edition. paperback. . . . . Books ship from the US and Ireland.

Seller Inventory # V9780521090933

Bibliographic Details

• Title: Nonlinear Superposition Operators (Cambridge Tracts in Mathematics): 95 (Cambridge Tracts in Mathematics, Series Number 95)
• Publisher: Cambridge University Press
• Publication Date: 2008
• Language: English
• ISBN 10: 0521090938
• ISBN 13: 9780521090933
• Binding: Soft cover
• Condition: New

About this title

Synopsis

This book is a self-contained account of knowledge of the theory of nonlinear superposition operators: a generalization of the notion of functions. The theory developed here is applicable to operators in a wide variety of function spaces, and it is here that the modern theory diverges from classical nonlinear analysis. The purpose of this book is to collect the basic facts about the superposition operator, to present the main ideas which are useful in studying its properties and to provide a comparison of its behaviour in different function spaces. Some applications are also considered, for example to control theory and optimization. Much of the work here has only appeared before in research literature, which itself is catalogued in detail here.

Book Description

This book is a self-contained account of knowledge of the theory of nonlinear superposition operators: a generalization of the notion of functions. The theory developed here is applicable to operators in a wide variety of function spaces, and it is here that the modern theory diverges from classical nonlinear analysis.