Book contents
- Frontmatter
- Dedication
- Contents
- Preface and Acknowledgements
- 1 Introduction
- Case Study I The Origins of Newton’s Laws of Motion and of Gravity
- Case Study II Maxwell’s Equations
- Case Study III Mechanics and Dynamics: Linear and Non-linear
- Case Study IV Thermodynamics and Statistical Physics
- Case Study V The Origins of the Concepts of Quantisation and Quanta
- Case Study VI Special and General Relativity
- 18 Special Relativity: A Study in Invariance
- 19 An Introduction to General Relativity
- Case Study VII Cosmology and Physics
- Author Index
- Subject Index
18 - Special Relativity: A Study in Invariance
from Case Study VI - Special and General Relativity
Published online by Cambridge University Press: 27 March 2020
- Frontmatter
- Dedication
- Contents
- Preface and Acknowledgements
- 1 Introduction
- Case Study I The Origins of Newton’s Laws of Motion and of Gravity
- Case Study II Maxwell’s Equations
- Case Study III Mechanics and Dynamics: Linear and Non-linear
- Case Study IV Thermodynamics and Statistical Physics
- Case Study V The Origins of the Concepts of Quantisation and Quanta
- Case Study VI Special and General Relativity
- 18 Special Relativity: A Study in Invariance
- 19 An Introduction to General Relativity
- Case Study VII Cosmology and Physics
- Author Index
- Subject Index
Summary
In 1905, Einstein published his paper on the special theory of relativity. Although Lorentz and Poincaré had introduced a number of the essential feature of the special theory, Einstein's' paper went much deeper and showed that we live in four-dimensional space-time. A consequence of this approach was the derivation of the mass-energy relation E = mc2. The route to the special theory of relativity was not straightforward, but Einstein's approach was quickly adopted and the mass energy relation confirmed by the Cockcroft and Walton experiment of 1932. In this chapter, the theory of special relativity is developed through the use of four-vectors, providing a robust framework for carrying out calculations in special relativity.
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- Theoretical Concepts in PhysicsAn Alternative View of Theoretical Reasoning in Physics, pp. 442 - 471Publisher: Cambridge University PressPrint publication year: 2020