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An introduction to the theory of Cartesian tensors, this text notes the importance of the analysis of the structure of tensors in terms of spectral sets of projection operators as part of the very substance of quantum theory. Covers isotropic tensors and spinor analysis within the confines of Euclidean space; and tensors in orthogonal curvilinear coordinates. Examples. 1960 edition.
Preface I. Vectors, Bases and Orthogonal Transformations II. The Definition of a Tensor III. The Algebra of Tensors IV. The Calculus of Tensors V. The Structure of Tensors VI. Isotropic Tensors VII. Spinors VIII. Tensors in Orthogonal Curvilinear Coordinates Index
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Paperback. Condizione: new. Paperback. This undergraduate text provides an introduction to the theory of Cartesian tensors, defining tensors as multilinear functions of direction, and simplifying many theorems in a manner that lends unity to the subject. The author notes the importance of the analysis of the structure of tensors in terms of spectral sets of projection operators as part of the very substance of quantum theory. He therefore provides an elementary discussion of the subject, in addition to a view of isotropic tensors and spinor analysis within the confines of Euclidean space. The text concludes with an examination of tensors in orthogonal curvilinear coordinates. Numerous examples illustrate the general theory and indicate certain extensions and applications. 1960 edition. This undergraduate-level text provides an introduction to isotropic tensors and spinor analysis, with numerous examples that illustrate the general theory and indicate certain extensions and applications. 1960 edition. Shipping may be from multiple locations in the US or from the UK, depending on stock availability. Codice articolo 9780486439082
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