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Gravity from Poincare Gauge Theory of the Fundamental Particles. IV: Mass and Energy of Particle Spectrum

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1980

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Abstract

Particle spectrum of Poincaré gauge theory is investigated in detail, in particular paticle's mass and energy. Besides usual graviton, the torsion field gives rise to massive 2+, 2-, 1+, 1-, 0+ and 0- particles, each of which obeys the Klein-Gordon equation. We find that there are at most three normal particles, defined by having positive mass and positive energy; namely, only nine possible triplets, (2+, 1+, 0-), (2+, 1-, 0-), (2+, 0+, 0-) and their parity conjugate, and (1+, 0+, 0-) and its parity conjugate and finally (1+, 1-, 0-). Further reduction to two and one particles is also possible provided 2+ and 2- cannot coexist. Conditions of nine parameters, α, β, γ, a1, a2, …, a6, for these normal particles to exist are also obtained.