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One-dimensional Functional Equations (operator Theory: Advances And Applications)

Genrich Belitskii, Vadim Tkachenko (auth.)

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۲۰۰۳
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انگلیسی
حجم فایل
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دربارهٔ کتاب

The Monograph Is Devoted To The Study Of Functional Equations With The Transformed Argument On The Real Line And On The Unit Circle. Such Equations Systematically Arise In Dynamical Systems, Differential Equations, Probabilities, Singularities Of Smooth Mappings And Other Areas. The Purpose Of The Book Is To Present The Modern Methods And New Results In The Subject With An Emphasis On A Connection Between Local And Global Solvability. Some Of Methods Are Presented For The First Time In The Monograph Literature. The General Concepts Developed In The Monograph Are Applicable To Multidimensional Functional Equations. Preface -- 1. Implicit Functions -- 2. Classification Of One-dimensional Mappings -- 3. Generalized Abel Equation -- 4. Equations With Several Transformations Of Argument -- 5. Linear Equations -- Bibliography -- Index. By Genrich Belitskii, Vadim Tkachenko. The monograph is devoted to the study of functional equations with the transformed argument on the real line and on the unit circle. Such equations systematically arise in dynamical systems, differential equations, probabilities, singularities of smooth mappings, and other areas. The purpose of the book is to present modern methods and new results in the subject, with an emphasis on a connection between local and global solvability. The general concepts developed in the book are applicable to multidimensional functional equations. Some of the methods are presented for the first time in the monograph literature. The book is addressed to graduates and researchers interested in dynamical systems, differential equations, operator theory, or the theory of functions and their applications. Front Matter....Pages i-xiv Implicit Functions....Pages 1-8 Classification of One-dimensional Mappings....Pages 9-76 Generalized Abel Equation....Pages 77-132 Equations with Several Transformations of Argument....Pages 133-155 Linear Equations....Pages 157-200 Back Matter....Pages 201-210

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