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Title: Undergraduate Analysis ([EBook]) / by Serge Lang. Dewey Class: 515 Author: Lang, Serge., 1927-2005. Publication: New York, NY : Springer, 1983. Other name(s): SpringerLink (Online service) Physical Details: XIII, 546 pages, 17 illus. : online resource. Series: Undergraduate Texts in Mathematics,0172-6056 ISBN: 9781475718010 System details note: Online access to this digital book is restricted to subscription institutions through IP address (only for SISSA internal users) Summary Note: The present volume is a text designed for a first course in analysis. Although it is logically self-contained, it presupposes the mathematical maturity acquired by students who will ordinarily have had two years of calculus. When used in this context, most of the first part can be omitted, or reviewed extremely rapidly, or left to the students to read by themselves. The course can proceed immediately into Part Two after covering Chapters o and 1. However, the techniques of Part One are precisely those which are not emphasized in elementary calculus courses, since they are regarded as too sophisticated. The context of a third-year course is the first time that they are given proper emphasis, and thus it is important that Part One be thoroughly mastered. Emphasis has shifted from computational aspects of calculus to theoretical aspects: proofs for theorems concerning continuous 2 functions; sketching curves like x e-X, x log x, xlix which are usually regarded as too difficult for the more elementary courses; and other similar matters.: Contents note: 0 Sets and Mappings -- 1 Real Numbers -- 2 Limits and Continuous Functions -- 3 Differentiation -- 4 Elementary Functions -- 5 The Elementary Real Integral -- 6 Normed Vector Spaces -- 7 Limits -- 8 Compactness -- 9 Series -- 10 The Integral in One Variable -- 11 Approximation with Convolutions -- 12 Fourier Series -- 13 Improper Integrals -- 14 The Fourier Integral -- 15 Functions on n-Space -- 16 Derivatives in Vector Spaces -- 17 Inverse Mapping Theorem -- 18 Ordinary Differential Equations -- 19 Multiple Integrals -- 20 Differential Forms. ------------------------------ *** Non c'è alcun posseduto per questo Record *** -----------------------------------------------
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