Poincare partially integrable local representations and mass-spectrum

Flato, M.; Sternheimer, D.

doi:10.1007/BF01667315

Poincare partially integrable local representations and mass-spectrum

M. Flato
(
- College de France
)
,
D. Sternheimer
(
- College de France
)

1969

8 pages

Published in:

Commun.Math.Phys. 12 (1969) 296-303

DOI:

10.1007/BF01667315

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Abstract: (Springer)

An example is given of an irreducible representation of a finite-dimensional Lie algebra containing the Poincaré Lie algebra and giving rise to isolated positive masses. In addition the representation is Poincaré partially integrable (which assures the continuous physical spectrum for the energy- momentum vector) and “Poincaré-covariant” in a weak sense.

mass: spectrum
spectrum: mass
group theory: poincare
group theory: lie

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