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Titlebook: Functions of a Real Variable; Elementary Theory Nicolas Bourbaki,Philip Spain Book 2004 Springer-Verlag Berlin Heidelberg 2004 MSC (2000):

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书目名称Functions of a Real Variable
副标题Elementary Theory
编辑Nicolas Bourbaki,Philip Spain
视频video
概述Includes supplementary material:
图书封面Titlebook: Functions of a Real Variable; Elementary Theory Nicolas Bourbaki,Philip Spain Book 2004 Springer-Verlag Berlin Heidelberg 2004 MSC (2000):
描述.This book is an English translation of the last French edition of Bourbaki’s .Fonctions d‘une Variable Réelle...The first chapter is devoted to derivatives, Taylor expansions, the finite increments theorem, convex functions. In the second chapter, primitives and integrals (on arbitrary intervals) are studied, as well as their dependence with respect to parameters. Classical functions (exponential, logarithmic, circular and inverse circular) are investigated in the third chapter. The fourth chapter gives a thorough treatment of differential equations (existence and unicity properties of solutions, approximate solutions, dependence on parameters) and of systems of linear differential equations. The local study of functions (comparison relations, asymptotic expansions) is treated in chapter V, with an appendix on Hardy fields. The theory of generalized Taylor expansions and the Euler-MacLaurin formula are presented in the sixth chapter, and applied in the last one to thestudy of the Gamma function on the real line as well as on the complex plane...Although the topics of the book are mainly of an advanced undergraduate level, they are presented in the generality needed for more advanc
出版日期Book 2004
关键词MSC (2000): 26xx; YellowSale2006; calculus; derivatives; gamma function; integrals; real functions; Convexi
版次1
doihttps://doi.org/10.1007/978-3-642-59315-4
isbn_softcover978-3-642-63932-6
isbn_ebook978-3-642-59315-4
copyrightSpringer-Verlag Berlin Heidelberg 2004
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Differential equations,ontinuous map of A × B × I into E; to every . map . of I into A whose derivative takes its values in B we associate the map . ↦ .(.(.), .’(.), .) of I into E, and denote it by .(.); so .is defined on the set .(A, B) of differentiable functions of I into B whose derivatives have their values in B. We
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