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• W2134733983 abstract "A symmetry in quantum mechanics is described by the projective representations of a Lie symmetry group that transforms between physical quantum states such that the square of the modulus of the states is invariant. The Heisenberg commutation relations that are fundamental to quantum mechanics must be valid in all of these physical states. This paper shows that the maximal quantum symmetry group, whose projective representations preserve the Heisenberg commutation relations in this manner, is the inhomogeneous symplectic group. The projective representations are equivalent to the unitary representations of the central extension of the inhomogeneous symplectic group. This centrally extended group is the semidirect product of the cover of the symplectic group and the Weyl-Heisenberg group. Its unitary irreducible representations are computed explicitly using the Mackey representation theorems for semidirect product groups." @default.
• W2134733983 created "2016-06-24" @default.
• W2134733983 creator A5044044076 @default.
• W2134733983 date "2014-02-01" @default.
• W2134733983 modified "2023-09-26" @default.
• W2134733983 title "Maximal quantum mechanical symmetry: Projective representations of the inhomogeneous symplectic group" @default.
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• W2134733983 doi "https://doi.org/10.1063/1.4863896" @default.
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