1995arXiv (Cornell University)Open access

$Z_2\times Z_2$ orbifold compactification -- the origin of realistic free fermionic models

Alon E. Faraggi

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Abstract

All the realistic free fermionic models utilize a set of basis vectors, the NAHE set, that correspond to $Z_2\times Z_2$ orbifold compactification with nontrivial background fields. I argue that the realistic features of free fermionic models, like the number of generations and the fermion mass spectrum are due to the underlying $Z_2\times Z_2$ orbifold compactification.

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All the realistic free fermionic models utilize a set of basis vectors, the NAHE set, that correspond to $Z_2\times Z_2$ orbifold compactification with nontrivial background fields. I argue that the realistic features of free fermionic models, like the number of generations and the fermion mass spectrum are due to the underlying $Z_2\times Z_2$ orbifold compactification.

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Available abstract

All the realistic free fermionic models utilize a set of basis vectors, the NAHE set, that correspond to $Z_2\times Z_2$ orbifold compactification with nontrivial background fields. I argue that the realistic features of free fermionic models, like the number of generations and the fermion mass spectrum are due to the underlying $Z_2\times Z_2$ orbifold compactification.

Key concepts: Compactification (mathematics), Orbifold, Physics, Fermion, Theoretical physics, Particle physics, Mathematics, Pure mathematics

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