书籍详情
狭义相对论的数学表述
作者：（加）Anadijiban Das著
出版社：世界图书出版公司北京公司
出版时间：1998-01-01
ISBN：9787506236256
定价：¥37.00
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内容简介
The material in this book is presented in a logical sequence rather than a historical sequence. Thus， we feel obligated to sketch briefly the history of the special theory of relativity. The brilliant experiments of Michelson and Morley in 1887 demonstrated the astonishing fact that the speed of light is independent of the state of relative linear motion of the source of light and the observer of the light. This fact necessitates the modification of the usual Galilean transformation （between two relatively moving observers）， which tacitly assumes that time and space are absolute.本书为英文版。
作者简介
暂缺《狭义相对论的数学表述》作者简介
目录
Preface
Chapter 1 Four-Dimensional Vector Spaces and Linear Mappings
1.1 Minkowski Vector Space V4
1.2 Lorentz Mappings of V4
1.3 The Minkowski Tensors
Chapter 2 Flat Minkowski Space-Time Manifold M4 and Tensor Fields
2.1 A Four-Dimensional Differentiable Manifold
2.2 Minkowski Space-Time M4 and the Separation Function
2.3 Flat Submanifolds of Minkowski Space-Time M4
2.4 Minkowski Tensor Fields on M4
Chapter 3 The Lorentz Transformation
3.1 Applications of the Lorentz Transformation
3.2 The Lorentz Group L4
3.3 Real Representations of the Lorentz-Group L4
3.4 The Lie Group L+4+
Chapter 4 Pauli Matrices， Spinors，Dirac Matrices， and Dirac Bispinors
4.1 Pauli Matrices， Rotations，and Lorentz Transformations
4.2 Sinors and Spinor-Tensors
4.3 Dirac Matrices and Dirac Bispinors
Chapter 5 The Special Relativistic Mechanics
5.1 The Prerelativistic Particle Mechanics
5.2 Prerelativistic Particle Mechanics in Space and Time E3xR
5.3 The Relativistic Equation of Motion of a Partical
Chapter 6 The Special Relativistic Calssical Field Theory
6.1 Variational Formalism for Relativistic Classical Fields
6.2 The Klein-Gordon Scalar Field
6.3 The Electromagnetic Tensor Field
6.4 Nonabelian Gauge Fields
6.5 The Dirac Bispinor Field
6.6 Interaction of the Dirac Field whit Gauge Fields
Chapter 7
7.1 Classical Fields
7.2 The Generalized Klein-Gordion Equation
7.3 Spin-1/2 Fields in the Extended Phase Space
Answers and Hints to Selected Exercises
Index of Symbols
Subject Index
Chapter 1 Four-Dimensional Vector Spaces and Linear Mappings
1.1 Minkowski Vector Space V4
1.2 Lorentz Mappings of V4
1.3 The Minkowski Tensors
Chapter 2 Flat Minkowski Space-Time Manifold M4 and Tensor Fields
2.1 A Four-Dimensional Differentiable Manifold
2.2 Minkowski Space-Time M4 and the Separation Function
2.3 Flat Submanifolds of Minkowski Space-Time M4
2.4 Minkowski Tensor Fields on M4
Chapter 3 The Lorentz Transformation
3.1 Applications of the Lorentz Transformation
3.2 The Lorentz Group L4
3.3 Real Representations of the Lorentz-Group L4
3.4 The Lie Group L+4+
Chapter 4 Pauli Matrices， Spinors，Dirac Matrices， and Dirac Bispinors
4.1 Pauli Matrices， Rotations，and Lorentz Transformations
4.2 Sinors and Spinor-Tensors
4.3 Dirac Matrices and Dirac Bispinors
Chapter 5 The Special Relativistic Mechanics
5.1 The Prerelativistic Particle Mechanics
5.2 Prerelativistic Particle Mechanics in Space and Time E3xR
5.3 The Relativistic Equation of Motion of a Partical
Chapter 6 The Special Relativistic Calssical Field Theory
6.1 Variational Formalism for Relativistic Classical Fields
6.2 The Klein-Gordon Scalar Field
6.3 The Electromagnetic Tensor Field
6.4 Nonabelian Gauge Fields
6.5 The Dirac Bispinor Field
6.6 Interaction of the Dirac Field whit Gauge Fields
Chapter 7
7.1 Classical Fields
7.2 The Generalized Klein-Gordion Equation
7.3 Spin-1/2 Fields in the Extended Phase Space
Answers and Hints to Selected Exercises
Index of Symbols
Subject Index
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