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Chapman and Hall/CRC Pure and Applied Mathematics Ser.: Calculus in Vector... - Picture 1 of 10
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Chapman and Hall/CRC Pure and Applied Mathematics Ser.: Calculus in Vector...

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Item specifics

Condition
Very Good: A book that has been read but is in excellent condition. No obvious damage to the cover, ...
Subject Area
Applied Mathematics
ISBN
9780824792794

About this product

Product Identifiers

Publisher
CRC Press LLC
ISBN-10
0824792793
ISBN-13
9780824792794
eBay Product ID (ePID)
311326

Product Key Features

Number of Pages
600 Pages
Publication Name
Calculus in Vector Spaces, Revised Expanded
Language
English
Subject
Functional Analysis, Calculus, Vector Analysis
Publication Year
1994
Type
Textbook
Subject Area
Mathematics
Author
Robert Szczarba, Lawrence Corwin
Series
Chapman and Hall/Crc Pure and Applied Mathematics Ser.
Format
Hardcover

Dimensions

Item Height
1.7 in
Item Weight
29.7 Oz
Item Length
9.3 in
Item Width
6.1 in

Additional Product Features

Edition Number
2
Intended Audience
College Audience
LCCN
94-024925
Series Volume Number
189
Illustrated
Yes
Volume Number
Vol. 189
Edition Description
Revised edition,New Edition
Table Of Content
Some Preliminaries. Vector Spaces. The Derivative. The Structure of Vector Spaces. Compact and Connected Sets. The Chain Rule, Higher Derivatives, and Taylor's Theorem. Linear Transformations and Matrices. Maxima and Minima. The Inverse and Implicit Function Theorems. The Spectral Theorem. Integration. Iterated Integrals and the Fubini Theorem. Line Integrals. Surface Integrals. Differential Forms. Integration of Differential Forms. Appendices: the existence of determinants, Jordan canonical form, solutions of selected exercises.
Synopsis
Calculus in Vector Spaces addresses linear algebra from the basics to the spectral theorem and examines a range of topics in multivariable calculus. This second edition introduces, among other topics, the derivative as a linear transformation, presents linear algebra in a concrete context based on complementary ideas in calculus, and explains differential forms on Euclidean space, allowing for Green's theorem, Gauss's theorem, and Stokes's theorem to be understood in a natural setting. Mathematical analysts, algebraists, engineers, physicists, and students taking advanced calculus and linear algebra courses should find this book useful.
LC Classification Number
QA303.C823 1995

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