All unitary ray representations of the conformal group SU(2,2) with positive energy
Dec, 197551 pages
Published in:
- Commun.Math.Phys. 55 (1977) 1
- Published: Dec, 1975
DOI:
Report number:
- DESY-75-50
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Abstract: (Springer)
We find all those unitary irreducible representations of the ∞-sheeted covering group of the conformal group SU(2,2)/ℤ4 which have positive energyP0≧0. They are all finite component field representations and are labelled by dimensiond and a finite dimensional irreducible representation (j1,j2) of the Lorentz group SL(2ℂ). They all decompose into a finite number of unitary irreducible representations of the Poincaré subgroup with dilations.- group: conformal
- GROUP THEORY: LIE
- GROUP THEORY: LORENTZ
- UNITARITY
- ENERGY
- SYMMETRY: SU(2,2)
- SYMMETRY: SU(2,2)/Z4
- SYMMETRY: SL(2,C)
- SYMMETRY: DILATION
- AXIOMATIC FIELD THEORY
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