Schaum's Outline of Complex Variables

Schaum's Outline of Complex Variables

Paperback Schaum's Outlines

By (author) Murray R. Spiegel, By (author) Seymour Lipschutz, By (author) John J. Schiller, By (author) Dennis Spellman

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  • Publisher: Schaum Outline Series
  • Format: Paperback | 384 pages
  • Dimensions: 206mm x 267mm x 20mm | 590g
  • Publication date: 1 July 2009
  • Publication City/Country: New York
  • ISBN 10: 0071615695
  • ISBN 13: 9780071615693
  • Edition: 2, Revised
  • Edition statement: 2nd Revised edition
  • Sales rank: 84,583

Product description

The guide that helps students study faster, learn better, and get top grades More than 40 million students have trusted Schaum's to help them study faster, learn better, and get top grades. Now Schaum's is better than ever-with a new look, a new format with hundreds of practice problems, and completely updated information to conform to the latest developments in every field of study. Fully compatible with your classroom text, Schaum's highlights all the important facts you need to know. Use Schaum's to shorten your study time-and get your best test scores! Schaum's Outlines-Problem Solved.

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Author information

Murray Speigel, Ph.D., was Former Professor and Chairman of the Mathematics Department at Rensselaer Polytechnic Institute, Hartford Graduate Center. Seymour Lipschutz, Ph.D. (Philadelphia, PA), is presently on the Mathematics faculty at Temple University. He has written more than 15 Schaum's Outlines. John J. Schiller, is an Associate Professor of Mathematics at Temple University. He received his Ph.D. at the University of Pennsylvania and has published research papers in the areas of Riemann surfaces, discrete mathematics biology. He has also coauthored texts in finite mathematics, precalculus, and calculus.

Table of contents

Schaum's Outline of Complex Variables, 2/e 1. Complex Numbers 2. Functions, Limits, and Continuity 3. Complex Differentiation and the Cauchy-Riemann Equations 4. Complex Integration and Cauchy's Theorem 5. Cauchy's Integral Formulas and Related Theorems 6. Infinite Series. Taylor's and Laurent Series. 7. The Residue Theorem. Evaluations of Integrals and Series. 8. Conformal Mapping 9. Physical Applications of Conformal Mapping 10. Special Topics