1965•Journal of Mathematical PhysicsRequires access

Concerning Space-Time, Symmetry Groups, and Charge Conservation

E. C. G. Sudarshan

Open publisher page 8 citations

Abstract

Under the restriction to a symmetry group whose generators can be linearly expressed in terms of the generators of the Lorentz group and of an internal symmetry group, we show that charge conservation implies that the symmetry group is a direct product of the Lorentz group and the internal symmetry group. Only local structure of the groups and their unitary representations are considered.

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What this paper is about

Under the restriction to a symmetry group whose generators can be linearly expressed in terms of the generators of the Lorentz group and of an internal symmetry group, we show that charge conservation implies that the symmetry group is a direct product of the Lorentz group and the internal symmetry group. Only local structure of the groups and their unitary representations are considered.

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Available abstract

Under the restriction to a symmetry group whose generators can be linearly expressed in terms of the generators of the Lorentz group and of an internal symmetry group, we show that charge conservation implies that the symmetry group is a direct product of the Lorentz group and the internal symmetry group. Only local structure of the groups and their unitary representations are considered.

Key concepts: Symmetry group, Lorentz group, One-dimensional symmetry group, Symmetry (geometry), Symmetry operation, Global symmetry, Rotational symmetry, Group (periodic table)

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