Vector Analysis

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This book is designed to be used either as a textbook for a formal course in Vector Analysis or a useful supplements to all current standard texts. Key Features 480 fully solved problems. Complete review of all course fundamentals. Theories, concepts, and definitions, with an introduction to tensor analysis. About The Author Murray Spiegel The Late MURRAY R. SPIEGEl receivedthe M.S degree in Physics and the Ph.D. in Mathematics from Cornell University. He had positions at Harvard University, Columbia University, Oak Ridge and Rensselaer Polytechnic Insitute, and served as a mathematical consultant at several large Companies. His last Position was professor and Chairman of mathematics at the Rensselaer Polytechnic Institute Hartford Graduate Center. He was interested in most branches of mathematics at the Rensselaer polytechnic Institute, Hartford Graduate Center. He was interested in most branches of mathematics, especially those which involve applications to physics and engineering problems. He was the author of numerous journal articles and 14 books on various topics in mathematics. Seymour Lipschutz He is a Ph.D and a Professor of Mathematics in Temple University Table of Contents Chapter 1. Vectors and Scalars Chapter 2. The Dot and Cross Products Chapter 3. Vector Differentiation Chapter 4. Gradient, Divergence, Curl Chapter 5. Vector Integration Chapter 6. Divergence Theorems, Stokes? Theorem, and related Integral Theorems Chapter 7. Curvilinear Coordinates Chapter 8. Tensor Analysis