$N=1$ trinification from dimensional reduction of $N=1$, $10D$ $E_8$ over $SU(3)/U(1)\times U(1)\times Z_3$ and its phenomenological consequences

George Manolakos; Gregory Patellis; George Zoupanos

doi:10.1016/j.physletb.2020.136031

paper

$N = 1$ trinification from dimensional reduction of $N = 1$ , $10 D$ $E_{8}$ over $S U (3) / U (1) \times U (1) \times Z_{3}$ and its phenomenological consequences

arXiv:2009.07059 · doi:10.1016/j.physletb.2020.136031

Abstract

We present an extension of the Standard Model that results from the dimensional reduction of the $N = 1$ , $10 D$ $E_{8}$ group over a $M_{4} \times B_{0} / Z_{3}$ space, where $B_{0}$ is the nearly-Kähler manifold $S U (3) / U (1) \times U (1)$ and $Z_{3}$ is a freely acting discrete group on $B_{0}$ . Using the Wilson flux breaking mechanism we are left in four dimensions with an $N = 1$ $S U (3)^{3}$ gauge theory. Below the unification scale we have a two Higgs doublet model in a split-like supersymmetric version of the Standard Model, which yields third generation quark and light Higgs masses within the experimental limits and predicts the LSP $\sim$ 1500 $G e V$ .

arXiv comment14 pages, to be published in Physics Letters B

$N = 1$ trinification from dimensional reduction of $N = 1$ , $10 D$ $E_{8}$ over $S U (3) / U (1) \times U (1) \times Z_{3}$ and its phenomenological consequences

Abstract

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N=1 trinification from dimensional reduction of N=1, 10D E8​ over SU(3)/U(1)×U(1)×Z3​ and its phenomenological consequences

Abstract

References in corpus (24)

Cited by in corpus (5)

$N = 1$ trinification from dimensional reduction of $N = 1$ , $10 D$ $E_{8}$ over $S U (3) / U (1) \times U (1) \times Z_{3}$ and its phenomenological consequences