Tensor Calculus: A Concise Course

Spain, Barry; Barry Spain

ISBN 10: 0486428311 / ISBN 13: 9780486428314

Published by Dover Publications, Inc., Mineola, NY, 2003

About this Item

125 + pp. Solidly bound copy with moderate external wear. Clean text on bright and crisp pages. Very minimally worn corners.

Seller Inventory # 1iiAh0057

Bibliographic Details

• Title: Tensor Calculus: A Concise Course
• Publisher: Dover Publications, Inc., Mineola, NY
• Publication Date: 2003
• Language: English
• ISBN 10: 0486428311
• ISBN 13: 9780486428314
• Binding: Trade Paperback
• Illustrator: Jeff A. Menges (Cover)
• Edition: This Dover Edition 1st Published in 2003
• Condition: Very Good
• Seller catalogs:
  • Textbooks, Academic, Scholarly
  • Academic, Scholarly, Research
  • Mathematics, Statistics, Stochastics

About this title

Synopsis

"This book will prove to be a good introduction, both for the physicist who wishes to make applications and for the mathematician who prefers to have a short survey before taking up one of the more voluminous textbooks on differential geometry." — MathSciNet (Mathematical Reviews on the Web), American Mathematical Society
A compact exposition of the fundamental results in the theory of tensors, this text also illustrates the power of the tensor technique by its applications to differential geometry, elasticity, and relativity. The first five chapters--comprising tensor algebra, the line element, covariant differentiation, geodesics and parallelism, and curvature tensor--develop their subjects without undue rigor. The final three chapters function independently of each other and cover Euclidean three-dimensional differential geometry, Cartesian tensors and elasticity, and the theory of relativity. Both special and general theories of relativity are reviewed, with introductory material for readers unfamiliar with the concepts.

Review

"This book will prove to be a good introduction, both for the physicist who wishes to make applications and for the mathematician who prefers to have a short survey before taking up one of the more voluminous textbooks on differential geometry."