Suitable as a text for courses that furnish the backbone of the student's undergraduate education in mathematical analysis, this book intends to present the fundamental concepts within the context of examples and exercises. It starts with the creation of basic tools using the completeness axiom. Series: Pure and Applied Undergraduate Texts. Num Pages: 590 pages, Illustrations. BIC Classification: PBK. Category: (P) Professional & Vocational. Dimension: 259 x 183 x 36. Weight in Grams: 887. . 2009. 2nd Revised edition. Hardcover. . . . .

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Bibliographic Details

Title: Advanced Calculus (Pure and Applied Undergraduate Texts: the Sally Series)
Publisher: American Mathematical Society
Publication Date: 2009
Language: English
ISBN 10: 0821847910
ISBN 13: 9780821847916
Binding: Hardcover
Edition: 2nd Edition
Condition: New

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Synopsis

Advanced Calculus is intended as a text for courses that furnish the backbone of the student's undergraduate education in mathematical analysis. The goal is to rigorously present the fundamental concepts within the context of illuminating examples and stimulating exercises. This book is self-contained and starts with the creation of basic tools using the completeness axiom. The continuity, differentiability, integrability, and power series representation properties of functions of a single variable are established. The next few chapters describe the topological and metric properties of Euclidean space. These are the basis of a rigorous treatment of differential calculus (including the Implicit Function Theorem and Lagrange Multipliers) for mappings between Euclidean spaces and integration for functions of several real variables. Special attention has been paid to the motivation for proofs. Selected topics, such as the Picard Existence Theorem for differential equations, have been included in such a way that selections may be made while preserving a fluid presentation of the essential material. Supplemented with numerous exercises, Advanced Calculus is a perfect book for undergraduate students of analysis.

About the Author

Patrick M. Fitzpatrick is Professor and Chair of Mathematics at the University of Maryland, College Park.

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