arXiv · hep-ph/9306304
A Partial Unification Model in Non-commutative Geometry
Abstract
We consider the construction of $SU(2)_{L}\otimes SU(2)_{R}\otimes SU(4)$ partial unification models as an example of phenomenologically acceptable unification models in the absence of supersymmetry in non-commutative geometry. We exploit the Chamseddine, Felder and Fröhlich generalization of the Connes and Lott model building prescription. By introducing a bi-module structure and appropriate permutation symmetries we construct a model with triplet Higgs fields in the $SU(2)$ sectors and spontaneous breaking of $SU(4)$.
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B. E. Hanlon, G. C. Joshi. 1993-06-23. A Partial Unification Model in Non-commutative Geometry. https://doi.org/10.1016/0393-0440(94)90010-8
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