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Tensor Calculus : 300 Fully Solved Problems

Tensor Calculus : 300 Fully Solved Problems

Tensor Calculus : 300 Fully Solved Problems Paperback - 2011 - 1st Edition

by David C. Kay

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McGraw-Hill Companies, The, 2011. Paperback. Acceptable. Disclaimer:A readable copy. All pages are intact, and the cover is intact. Pages can include considerable notes-in pen or highlighter-but the notes cannot obscure the text. At ThriftBooks, our motto is: Read More, Spend Less.Dust jacket quality is not guaranteed.
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Details

  • Title Tensor Calculus : 300 Fully Solved Problems
  • Author David C. Kay
  • Binding Paperback
  • Edition number 1st
  • Edition 1
  • Condition Used - Acceptable
  • Pages 240
  • Volumes 1
  • Language ENG
  • Publisher McGraw-Hill Companies, The
  • Publication date 2011
  • Features Index, Table of Contents
  • Bookseller's Inventory # G0071756035I5N00
  • ISBN 9780071756037 / 0071756035
  • Weight 0.81 lbs (0.37 kg)
  • Dimensions 10.78 x 8.4 x 0.45 in (27.38 x 21.34 x 1.14 cm)
  • Category Study Guides
  • Dewey Decimal Code 515.63
  • Quantity available 1

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Reader reviews for Tensor Calculus : 300 Fully Solved Problems

From the publisher

The ideal review for your tensor calculus course

More than 40 million students have trusted Schaum's Outlines for their expert knowledge and helpful solved problems. Written by renowned experts in their respective fields, Schaum's Outlines cover everything from math to science, nursing to language. The main feature for all these books is the solved problems. Step-by-step, authors walk readers through coming up with solutions to exercises in their topic of choice.

  • 300 solved problems
  • Coverage of all course fundamentals
  • Effective problem-solving techniques
  • Complements or supplements the major logic textbooks
  • Supports all the major textbooks for tensor calculus courses

About the author

David C. Kay, Ph.D. is a professor and chairman of mathematics at the University of North Carolina at Asheville. Formerly he taught in the graduate program at the University of Oklahoma for 17 years. He is the author of more than 30 articles in the areas of distance geometry, convexity theory, and related functional analysis.
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