Corpus ID: 119306811

On continuous causal isomorphisms

@article{Kim2016OnCC,
  title={On continuous causal isomorphisms},
  author={Do-Hyung Kim},
  journal={arXiv: Mathematical Physics},
  year={2016}
}
  • Do-Hyung Kim
  • Published 24 August 2016
  • Mathematics, Physics
  • arXiv: Mathematical Physics
It is shown that continuous causal isomorphisms on two-dimensional Minkowski spacetime can be characterized by the invariance of wave equations. 

References

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It is shown that causal automorphisms on two-dimensional Minkowski spacetime can be characterized by the invariance of the wave equations.
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A characterization of causal automorphisms on Minkowski spacetime is given by use of wave equations.
Causality Implies the Lorentz Group
Causality is represented by a partial ordering on Minkowski space, and the group of all automorphisms that preserve this partial ordering is shown to be generated by the inhomogeneous Lorentz group
Characterizing the causal automorphisms of 2D Minkowski space
We present a simple characterization of the causal automorphisms of 2D Minkowski space and relate it to the characterization provided by Kim (2010 Class. Quantum Grav.27 075006).
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This book presents the theory and applications of Fourier series and integrals, eigenfunction expansions, and related topics, on a level suitable for advanced undergraduates. It includes material on
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