General Vector and Dyadic Analysis: Applied Mathematics in Field Theory
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Product Description
Unmatched in its coverage of the topic, the first edition of GENERALIZED VECTOR AND DYADIC ANALYSIS helped revolutionize the treatment of boundary-value problems, establishing itself as a classic in the field. This expanded, revised edition is the most comprehensive book available on vector analysis founded upon the new method symbolic vector. GENERALIZED VECTOR AND DYADIC ANALYSIS presents a copious list of vector and dyadic identities, along with various forms of Green's theorems with derivations. In addition, this edition presents an historical study of the past mis-understandings and contradictions that have occurred in vector analysis presentations, furthering the reader's understanding of the subject.
Sponsored by:
IEEE Antennas and Propagation Society.
Product Details
- Amazon Sales Rank: #1671351 in Books
- Published on: 1997-04-01
- Original language: English
- Dimensions: .78" h x 6.25" w x 9.35" l, .99 pounds
- Binding: Hardcover
- 208 pages
Editorial Reviews
Book Info
Presents a copious list of vector and dyadic identities, along with various forms of Green's theorems with derivations. Revised edition includes new operational notations for curl and divergence.
From the Back Cover
Electrical Engineering/Electromagnetics Generalized Vector and Dyadic Analysis Applied Mathematics in Field Theory Second Edition A volume in the IEEE/OUP Series on Electromagnetic Wave Theory Donald G. Dudley, Series Editor Unmatched in its coverage of the topic, the first edition of Generalized Vector and Dyadic Analysis helped revolutionize the treatment of boundary-value problems, establishing itself as a classic in the field. This expanded, second edition is the most comprehensive book available on vector analysis founded upon the new method of symbolic vector. Generalized Vector and Dyadic Analysis presents a copious list of vector and dyadic identities, along with various forms of Green’s theorems with derivations. Features include:
- New operational notations for divergence and curl
- Detailed derivations of theorems and identities
- Coverage of new topics, such as surface vector analysis and dyadic analysis
- In-depth treatment of invariance theorem for general symbolic expressions
About the Author
About the Author Chen-To Tai is Professor Emeritus at the University of Michigan, where he received the EKN Outstanding Faculty Award from the Department of Electrical Engineering and Computer Science in 1971 and 1977; the Tau-Beta-Pi Outstanding Faculty Award from the College of Engineering in 1974; and the Distinguished Achievement Award from the University in 1975. He also received the IEEE Centennial Award in 1984 and the Distinguished Achievement Award from the IEEE Antennas and Propagation Society in 1986. He is a Life Fellow of IEEE, and a member of the National Academy of Engineering of the United States of America.
