Information about a product
| Edition: | 1 |
| Place and year of publication: | Warszawa 2023 |
| Publication language: | polski |
| ISBN/ISSN: | 978-83-235-5857-6 |
| EAN: | 9788323558576 |
| Number of page: | 530 |
| Method of publication: | PDF |
| Size of the file: | 8,33 MB |
| Publication type: | Praca naukowa |
| DOI: | https://doi.org/10.31338/uw.9788323558576 |
Advanced Special Relativity
This is a modern advanced exposition of special relativity in terms of geometry, presenting the foundations of the theory as well as deeper motivations for expressing it in the form of a physically interpreted system of theorems in Minkowski spacetime geometry. The author discusses empirical data and conceptual ideas, leading to Minkowski geometry in the physical spacetime, then provides a detailed exposition of specific properties of Lorentz group, such as the Zeeman’s theorem and the relationship of the group to SL(2,C) group and to SO(3,C) group.
Two chapters deal with relativistic kinematics and dynamics, including the first Noether theorem. An extensive chapter concerns various spacetime measurements and the most important and famous relativistic ,paradoxes’. A special attention is devoted to the invisibility of Lorentz contraction in realistic observations applying the Penrose approach. Ten appendices present modern experiments confirming the theory, exhibit its relationship to general relativity and discuss some issues concerning both the theories, such as transformations of the temperature, identification of empty spacetime points, possibility of measuring the one-way velocity of light, the nonrelativistic limit of special theory and the physical sense of Lorentz symmetry. It is a graduate text in theoretical physics.
Keywords: geometry of Minkowski spacetime, relativistic kinematics and dynamics, Lorentz group, SL(2,C) group, spacetime measurements and paradoxes.
This is a modern advanced exposition of special relativity in terms of geometry, presenting the foundations of the theory as well as deeper motivations for expressing it in the form of a physically interpreted system of theorems in Minkowski spacetime geometry. The author discusses empirical data and conceptual ideas, leading to Minkowski geometry in the physical spacetime, then provides a detailed exposition of specific properties of Lorentz group, such as the Zeeman’s theorem and the relationship of the group to SL(2,C) group and to SO(3,C) group.
Two chapters deal with relativistic kinematics and dynamics, including the first Noether theorem. An extensive chapter concerns various spacetime measurements and the most important and famous relativistic ,paradoxes’. A special attention is devoted to the invisibility of Lorentz contraction in realistic observations applying the Penrose approach. Ten appendices present modern experiments confirming the theory, exhibit its relationship to general relativity and discuss some issues concerning both the theories, such as transformations of the temperature, identification of empty spacetime points, possibility of measuring the one-way velocity of light, the nonrelativistic limit of special theory and the physical sense of Lorentz symmetry. It is a graduate text in theoretical physics.
Keywords: geometry of Minkowski spacetime, relativistic kinematics and dynamics, Lorentz group, SL(2,C) group, spacetime measurements and paradoxes.
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