Differential Forms: Theory and Practice / Edition 2

Differential Forms: Theory and Practice / Edition 2

by Steven H. Weintraub
ISBN-10:
0123944031
ISBN-13:
9780123944030
Pub. Date:
02/24/2014
Publisher:
Elsevier Science
ISBN-10:
0123944031
ISBN-13:
9780123944030
Pub. Date:
02/24/2014
Publisher:
Elsevier Science
Differential Forms: Theory and Practice / Edition 2

Differential Forms: Theory and Practice / Edition 2

by Steven H. Weintraub
$119.95
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Overview

Differential forms are a powerful mathematical technique to help students, researchers, and engineers solve problems in geometry and analysis, and their applications. They both unify and simplify results in concrete settings, and allow them to be clearly and effectively generalized to more abstract settings. Differential Forms has gained high recognition in the mathematical and scientific community as a powerful computational tool in solving research problems and simplifying very abstract problems. Differential Forms, Second Edition, is a solid resource for students and professionals needing a general understanding of the mathematical theory and to be able to apply that theory into practice.

Product Details

ISBN-13: 9780123944030
Publisher: Elsevier Science
Publication date: 02/24/2014
Edition description: New Edition
Pages: 408
Product dimensions: 6.60(w) x 9.50(h) x 0.90(d)

About the Author

Steven H. Weintraub is a Professor of Mathematics at Lehigh University. He received his Ph.D. from Princeton University, spent many years at Louisiana State University, and has been at Lehigh since 2001. He has visited UCLA, Rutgers, Oxford, Yale, Gottingen, Bayreuth, and Hannover. Professor Weintraub is a member of the American Mathematical Society and currently serves as an Associate Secretary of the AMS. He has written more than 50 research papers on a wide variety of mathematical subjects, and ten other books.

Table of Contents

1. Differential Forms in R n , I 2. Differential Forms in R n , II 3. Push-forwards and Pull-backs in R n 4. Smooth Manifolds 5. Vector Bundles and the Global Point of View 6. Integration of Differential Forms 7. The Generalized Stokes’s Theorem 8. de Rham Cohomology

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Put the theory into practice with this informative and accessible reference that teaches you how differential forms can be used as a powerful computational tool in analyzing and solving research problems

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