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Recommendations... |  |  Vector and Tensor Analysis with Applications
by A. I. Borisenko, I. E. Tarapov, Richard A. Silverman
Concise, readable text ranges from definition of vectors and discussion of algebraic operations on vectors to the concept of tensor and algebraic operations on tensors. Worked-out problems and solutions. 1968 edition.
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 About Vectors
by Banesh Hoffmann
No calculus needed, but this is not an elementary book. Introduces vectors, algebraic notation and basic ideas, vector algebra and scalars. Includes 386 exercises.
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| |  Vectors and Their Applications
by Anthony J. Pettofrezzo
Geared toward undergraduate students, this text illustrates the use of vectors as a mathematical tool in plane synthetic geometry, plane and spherical trigonometry, and analytic geometry of 2- and 3-dimensional space.
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 Vector Analysis
by Homer E. Newell, Jr.
This text combines the logical approach of a mathematical subject with the intuitive approach of engineering and physical topics. Applications include kinematics, mechanics, and electromagnetic theory. Includes exercises and answers. 1955 edition.
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| |  The Theory of Spinors
by Élie Cartan
Describes orthgonal and related Lie groups, using real or complex parameters and indefinite metrics. Develops theory of spinors by giving a purely geometric definition of these mathematical entities.
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 Introduction to Vector and Tensor Analysis
by Robert C. Wrede
Examines general Cartesian coordinates, the cross product, Einstein's special theory of relativity, bases in general coordinate systems, maxima and minima of functions of two variables, line integrals, integral theorems, and more. 1963 edition.
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| |  Vector Analysis
by Louis Brand
This text was designed as a short introductory course to give students the tools of vector algebra and calculus, as well as a brief glimpse into the subjects' manifold applications. 1957 edition. 86 figures.
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Products in Vectors, Tensors, Spinors | | | | About Vectors
by Banesh Hoffmann
No calculus needed, but this is not an elementary book. Introduces vectors, algebraic notation and basic ideas, vector algebra and scalars. Includes 386 exercises.
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|  | Applications of Tensor Analysis
by A. J. McConnell
Text explains fundamental ideas and notation of tensor theory; covers geometrical treatment of tensor algebra; introduces theory of differentiation of tensors; and applies mathematics to dynamics, electricity, elasticity and hydrodynamics. 685 exercises.
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|  | Cartesian Tensors: An Introduction
by G. Temple
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.
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| | Introduction to Vector and Tensor Analysis
by Robert C. Wrede
Examines general Cartesian coordinates, the cross product, Einstein's special theory of relativity, bases in general coordinate systems, maxima and minima of functions of two variables, line integrals, integral theorems, and more. 1963 edition.
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| |  | Matrix Vector Analysis
by Richard L. Eisenman
This outstanding text and reference for upper-level undergraduates features extensive problems and solutions in its application of matrix ideas to vector methods for a synthesis of pure and applied mathematics. 1963 edition. Includes 121 figures.
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|  | Tensor Analysis on Manifolds
by Richard L. Bishop, Samuel I. Goldberg
Proceeds from general to special, including chapters on vector analysis on manifolds and integration theory.
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|  | Tensor Calculus
by J. L. Synge, A. Schild
Fundamental introduction of absolute differential calculus and for those interested in applications of tensor calculus to mathematical physics and engineering. Topics include spaces and tensors; basic operations in Riemannian space, curvature of space, more.
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|  | Tensors, Differential Forms, and Variational Principles
by David Lovelock, Hanno Rund
Incisive, self-contained account of tensor analysis and the calculus of exterior differential forms, interaction between the concept of invariance and the calculus of variations. Emphasis is on analytical techniques. Includes problems.
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| | The Theory of Spinors
by Élie Cartan
Describes orthgonal and related Lie groups, using real or complex parameters and indefinite metrics. Develops theory of spinors by giving a purely geometric definition of these mathematical entities.
|
| | Vector Analysis
by Louis Brand
This text was designed as a short introductory course to give students the tools of vector algebra and calculus, as well as a brief glimpse into the subjects' manifold applications. 1957 edition. 86 figures.
|
| | Vector Analysis
by Homer E. Newell, Jr.
This text combines the logical approach of a mathematical subject with the intuitive approach of engineering and physical topics. Applications include kinematics, mechanics, and electromagnetic theory. Includes exercises and answers. 1955 edition.
|
| | | Vector and Tensor Analysis with Applications
by A. I. Borisenko, I. E. Tarapov, Richard A. Silverman
Concise, readable text ranges from definition of vectors and discussion of algebraic operations on vectors to the concept of tensor and algebraic operations on tensors. Worked-out problems and solutions. 1968 edition.
|
| | Vectors and Their Applications
by Anthony J. Pettofrezzo
Geared toward undergraduate students, this text illustrates the use of vectors as a mathematical tool in plane synthetic geometry, plane and spherical trigonometry, and analytic geometry of 2- and 3-dimensional space.
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