
《Springer大学数学图书·狭义相对论》一书按照相关物理历史的发展顺序及数学内部逻辑顺序,完整、系统地讲授狭义相降斤风消先经响对论,是作者来自在汲取了多年教学经验和前辈相关专著(讲义)的精华,并进行了多次修改后形成的较为元国逐乙算胶福玉案完美和严谨的版本。书中精心配置了练习题(部分习告低可群题取自牛津大学考试题)并在附录中对部分习题给出了提示和注解。《狭义相对论》适合理科专业(包括力学)大学二年级本科生,或具有较扎实的本科线性代数和微积分知识的学生用作教学用书,也适于研究生、教师作为教学参考书使用。
- 书名 Springer大学数学图书·狭义相对论
- 页数 191页
- 出版社 清华大学出版社
- 出版时间 第1版 (2009年11月1日)
- 装帧 平装
图书信息
外明文书名: Special Relativity
丛书名: S坐听没坚复翻皇正活pringer大学数学图书
正文语种: 英语
ISBN来自: 9787302214878
条形码: 9787302214878
尺寸: 24.2 x 17.2 x 1.2 cm
重量: 340 g
作者简介
作者:(美国)伍德360百科豪斯(N.M.J.Woodh稳间ouse)
目录
1. R向般elativity in 皇思海河但乙观Classical Me坐告扩石样跳chanics
1.1 Frames of Reference
来自1.2 Relativity
1.3 Frames of Reference
1.4 New树ton's Laws
1.5 Galilean Transformations
1.6 Mass, 东叫调Energy, and Momentum
1.7 Space-time
1.8 *Galilean Symmetries
1.9 Histo赵钟rical Note
2. Maxwell's Theory
2.1 乡各孩角极干那至磁Introduction
2.2 The Unification of Electricity and Mag360百科netism
2.3 Charges, Fields, and th空剂书照e Lorentz Force Law
2.4 Stationary Distributions of 异线坏装Charge
2.5 The Divergence of the Magnetic Field
2.6 Inconsistency with Galilean Relativity
2.7 The Limits of Galilean Invariance
2.8 Faraday's 杂亲却跑磁果高类苗Law of Induction
2.9 The Field of Charges i毫派到超延树方半副n Uniform Mot建永里继速ion
2.10 Maxwell's Equations
2.11 The 出树确间胞切通历德湖征Continuity Equation
2.12 Conservation of Charge
2.13 Historical Note
3. The Propagation of Light
3.1 The Displacement Curr尼取状语力光去ent
3.2 Th压义固及e Source-free Equations
3.3 The Wave Equation
3.4 Monochromat裂础减ic Plane Waves
3.5 Polariz察门社ation
3.6 Po二住须还斤战tentials
3.7 Gauge Transformations
3.8 Photons
3.9 Relativity and the Propagation of Light
3.10 The Michelson-Morley Experiment
4. Einstein's Special Theory of Relativity
4.1 Lorentz's Contraction
4.2 Operational Definitions of Distance and Time
4.3 The Relativity of Simultaneity
4.4 Bondi's k-Factor
4.5 Time Dilation
4.6 The Two-dimensional Lorentz Transformation
4.7 Transformation of Velocity
4.8 The Lorentz Contraction
4.9 Composition of Lorentz Transformations
4.10 Rapidity
4.11 *The Lorentz and Poincare Groups
5. Lorentz Transformations in Four Dimensions
5.1 Coordinates in Four Dimensions
5.2 Four-dimensional Coordinate Transformations
5.3 The Lorentz Transformation in Four Dimensions
5.4 The Standard Lorentz Transformation
5.5 The General Lorentz Transformation
5.6 Euclidean Space and Minkowski Space
5.7 Four-vectors
5.8 Temporal and Spatial Parts
5.9 The Inner Product
5.10 Classification of Four-vectors
5.11 Causal Structure of Minkowski Space
5.12 Invariant Operators
5.13 The Frequency Four-vector
5.14 *Affine Spaces and Covectors
6. Relative Motion
6.1 Transformations between Frames
6.2 Proper Time
6.3 Four-velocity
6.4 Four-acceleration
6.5 Constant Acceleration
6.6 Continuous Distributions
6.7 *Rigid Body Motion
6.8 Visual Observation
7. Relativistic Collisions
7.1 The Operational Definition of Mass
7.2 Conservation of Four-momentum
7.3 Equivalence of Mass and Energy
8. Relativistic Electrodynamics
8.1 Lorenz Transformations of E and B
8.2 The Four-Current and the Four-potential
8.3 Transformations of E and B
8.4 Linearly Polarized Plane Waves
8.5 Electromagnetic Energy
8.6 The Four-momentum of a Photon
8.7 *Advanced and Retarded Solutions
9. *Tensors and Isometrics
9.1 Affine Space
9.2 The Lorenz Group
9.3 Tensors
9.4 The Tensor Product
9.5 Tensors in Murkowski Space
9.6 Tensor Components
9.7 Examples of Tensors
9.8 One-parameter Subgroups
9.9 Isometrics
9.10 The Riemann Sphere and Spinners
Notes on Exercises
Vector Calculus
Bibliography
Index
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