An elementary notion of gauge equivalence
| Abstract | An elementary notion of gauge equivalence is introduced that does not require any Lagrangian or Hamiltonian apparatus. It is shown that in the special case of theories, such as general relativity, whose symmetries can be identiļ¬ed with spacetime diffeomorphisms this elementary notion has many of the same features as the usual notion. In particular, it performs well in the presence of asymptotic boundary conditions. | |||||||||
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Robert Weingard (1984). Grand Unified Gauge Theories and the Number of Elementary Particles. Philosophy of Science 51 (1):150-155.
Richard Healey (2007). Gauging What's Real. Oxford University Press.
Richard Healey (2009). Gauging What's Real: The Conceptual Foundations of Contemporary Gauge Theories. OUP Oxford.
Steven Weinstein (1999). Gravity and Gauge Theory. Philosophy of Science 66 (3):155.
Tim Fernando (1994). Bisimulations and Predicate Logic. Journal of Symbolic Logic 59 (3):924-944.
John Earman (2002). Gauge Matters. Proceedings of the Philosophy of Science Association 2002 (3):S209--20.
Holger Lyre (2001). The Principles of Gauging. Philosophy of Science 68 (3):S371-S381.
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