Schaum's outline of theory and problems of tensor calculus / David C. Kay.
Series: Schaum's outline series. Schaum's outline series in mathematicsPublisher: New York : McGraw-Hill, 1988Description: 228 p. : ill. ; 28 cmISBN: 0070334846 (pbk.)Subject(s): Calculus of tensors -- Problems, exercises, etcDDC classification: 515.63,KAY Online resources: Publisher description | Table of contents
Contents:
The Einstein Summation (Page-1), Basic Linear Algebra (Page-8), General Tensors (Page-23), Tensor Operation Tests for Tensor Character (Page-43), The Metric Tensor (Page-51),The Derivative of a Tensor (Page-68), Riemannian Geometry of Curves (Page-83), Riemannian (Page-101), Space of Content curvature Normal Coordinates (Page-114),Tensor in Euclidean Geometry (Page-127), Tensor in Classical Machines (Page-154),Tensors in Special Relativity (Page-164),Tensor on Manifolds (Page-189).
| Item type | Current location | Home library | Shelving location | Call number | URL | Status | Notes | Date due | Barcode | Item holds |
|---|---|---|---|---|---|---|---|---|---|---|
Book
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Military College of Signals (MCS) | Military College of Signals (MCS) | General Stacks | 515.63,KAY (Browse shelf) | Link to resource | Available | Almirah No.13, Shelf No.5 | MCS35218 |
Total holds: 0
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| 515.625,TRI Comprehensive Differential Equations / | 515.63,FAD Vector calculus and differential equation / | 515.63,FAD Vector calculus and differential equation / | 515.63,KAY Schaum's outline of theory and problems of tensor calculus / | 515.63,MAR Vector calculus / | 515.63,MAR Vector calculus / | 515.63,MAR Vector calculus / |
The Einstein Summation (Page-1), Basic Linear Algebra (Page-8), General Tensors (Page-23), Tensor Operation Tests for Tensor Character (Page-43), The Metric Tensor (Page-51),The Derivative of a Tensor (Page-68), Riemannian Geometry of Curves (Page-83), Riemannian (Page-101), Space of Content curvature Normal Coordinates (Page-114),Tensor in Euclidean Geometry (Page-127), Tensor in Classical Machines (Page-154),Tensors in Special Relativity (Page-164),Tensor on Manifolds (Page-189).
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