Toward the M(F)-theory embedding of realistic free-fermion models | Zendy

Per Berglund | Zendy; John Ellis | Zendy; Alon E. Faraggi | Zendy

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Toward the M(F)-theory embedding of realistic free-fermion models

Author(s) -

Per Berglund,

John Ellis,

Alon E. Faraggi

Publication year - 1998

Publication title -

osti oai (u.s. department of energy office of scientific and technical information)

Language(s) - English

Resource type - Reports

DOI - 10.2172/604320

Subject(s) - orbifold , fermion , homogeneous space , mirror symmetry , duality (order theory) , physics , theoretical physics , context (archaeology) , class (philosophy) , embedding , symmetry (geometry) , global symmetry , mathematical physics , mathematics , symmetry breaking , combinatorics , quantum mechanics , geometry , computer science , spontaneous symmetry breaking , geography , artificial intelligence , archaeology

We construct a Landau-Ginzburg model with the same data and symmetries as a Z{sub 2} x Z{sub 2} orbifold that corresponds to a class of realistic free-fermion models. Within the class of interest, we show that this orbifolding connects between different Z{sub 2} x Z{sub 2} orbifold models and connects with the mirror symmetry. Our work suggests that duality symmetries previously discussed in the context of specific M and F theory compactifications may be extended to the special Z{sub 2} x Z{sub 2} orbifold that characterizes realistic free-fermion models

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