Matrices and tensors in physics/ A.W. Joshi.

By: Joshi, A.WMaterial type: TextTextPublication details: New York: New Age International, 1995Edition: 3rd edDescription: xvi, 342 p. : ill. ; 25 cmISBN: 8122405630Subject(s): Matrices | Calculus of tensors | Mathematical physicsDDC classification: 530
Contents:
MATRIX ALGEBRA. Vector Spaces. Basic Algebraic Operations. Special Matrices 1. Determinants. Special Matrices 2. Partitioning of Matrices. Systems of Linear Equations--Particular Cases. Systems of Linear Equations--General. The Eigenvalue Problem 1. The Eigenvalue Problem 2. Bilinear and Quadratic Forms. Functions of a Matrix. Kronecker Sum and Product of Matrices. Matrices in Classical and Quantum Mechanics. TENSOR ANALYSIS. Introduction. The Algebra of Tensors. Quotient Law. The Fundamental Tensor. Cartesian Tensors. Four-Vectors in Special Relativity. Covariant Formulation of Electrodynamics. Tensor Calculus. Kinematics in a Riemannian Space. Riemann-Christoffel Curvature Tensor. Bibliography for Parts 1 & 2. Appendices. Answers to Selected Exercises. Index.
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Item type Current library Call number Status Notes Date due Barcode Item holds
General Books Science Library General Books Science Library Science Library, Sikkim University
Science Library General Section
530 JOS/N (Browse shelf(Opens below)) Available Books For SU Science Library P05842
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MATRIX ALGEBRA.
Vector Spaces.
Basic Algebraic Operations.
Special Matrices 1.
Determinants.
Special Matrices 2.
Partitioning of Matrices.
Systems of Linear Equations--Particular Cases.
Systems of Linear Equations--General.
The Eigenvalue Problem 1.
The Eigenvalue Problem 2.
Bilinear and Quadratic Forms.
Functions of a Matrix.
Kronecker Sum and Product of Matrices.
Matrices in Classical and Quantum Mechanics.
TENSOR ANALYSIS.
Introduction.
The Algebra of Tensors.
Quotient Law.
The Fundamental Tensor.
Cartesian Tensors.
Four-Vectors in Special Relativity.
Covariant Formulation of Electrodynamics.
Tensor Calculus.
Kinematics in a Riemannian Space.
Riemann-Christoffel Curvature Tensor.
Bibliography for Parts 1 & 2.
Appendices.
Answers to Selected Exercises.
Index.

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