1971Journal of Mathematical PhysicsRequires access

Lorentz Basis of the Poincaré Group. II

Amlan Chakrabarti

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Abstract

The transformation coefficients connecting the momentum and Lorentz bases of the unitary representations of the Poincaré group are derived for timelike, lightlike, and spacelike momenta P2⪌0 and for arbitrary spin (i.e., for general values of W2) in each case.

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What this paper is about

The transformation coefficients connecting the momentum and Lorentz bases of the unitary representations of the Poincaré group are derived for timelike, lightlike, and spacelike momenta P2⪌0 and for arbitrary spin (i.e., for general values of W2) in each case.

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Available abstract

The transformation coefficients connecting the momentum and Lorentz bases of the unitary representations of the Poincaré group are derived for timelike, lightlike, and spacelike momenta P2⪌0 and for arbitrary spin (i.e., for general values of W2) in each case.

Key concepts: Poincaré group, Lorentz transformation, Lorentz group, Mathematical physics, Group (periodic table), Physics, Transformation group, Poincaré conjecture

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