A Non-Commutative Geometric Approach to Left-Right Symmetric Weak Interactions

B. E. Hanlon; G. C. Joshi

doi:10.1007/BF00750678

A Non-Commutative Geometric Approach to Left-Right Symmetric Weak Interactions

High Energy Physics - Phenomenology 2009-10-22 v1

Authors: B. E. Hanlon , G. C. Joshi

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Abstract

By combining the generalized exterior algebra of forms over a noncommutative algebra with the gauging of discrete directions and the associated Higgs fields, we consider the construction of the bosonic sector of left-right symmetric models of the form $SU(2)_{L}\otimes SU(2)_{R}\otimes U(1)$ . We see that within this formalism maximal use can be made of the gauge connection associated with the non-commutative graded algebra.

Keywords

non-commutative geometry left-right symmetric model gauge connection Higgs field bosonic sector

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@article{arxiv.hep-ph/9212209,
  title  = {A Non-Commutative Geometric Approach to Left-Right Symmetric Weak Interactions},
  author = {B. E. Hanlon and G. C. Joshi},
  journal= {arXiv preprint arXiv:hep-ph/9212209},
  year   = {2009}
}

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17 pages, UM-P-92/38

A Non-Commutative Geometric Approach to Left-Right Symmetric Weak Interactions

Abstract

Keywords

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