2008
DOI: 10.1142/s0217751x0804161x
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On Geometrical Interpretation of Non-Abelian Flat Direction Constraints

Abstract: In order to produce a low energy effective field theory from a string model, it is necessary to specify a vacuum state. In order that this vacuum be supersymmetric, it is well known that all field expectation values must be along so-called flat directions, leaving the F -and D-terms of the scalar potential to be zero. The situation becomes particularly interesting when one attempts to realize such directions while assigning VEVS to fields transforming under non-Abelian representations of the gauge group. Since… Show more

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Cited by 2 publications
(4 citation statements)
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“…This condition can be relaxed when non-Abelian fields acquire VEVs. Self-cancellation of a single component in a given F -term is possible between various VEVs within non-Abelian reps. Self-cancellation was discussed in [16,29] for SU (2) and SO(2n) states. In the optical unification model, self-cancellation is possible through VEVs of SU(3) 3 and3 reps and also through VEVs of SU (5) 5 and 5 reps.…”
Section: Optical Unification Investigationmentioning
confidence: 99%
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“…This condition can be relaxed when non-Abelian fields acquire VEVs. Self-cancellation of a single component in a given F -term is possible between various VEVs within non-Abelian reps. Self-cancellation was discussed in [16,29] for SU (2) and SO(2n) states. In the optical unification model, self-cancellation is possible through VEVs of SU(3) 3 and3 reps and also through VEVs of SU (5) 5 and 5 reps.…”
Section: Optical Unification Investigationmentioning
confidence: 99%
“…In the optical unification model, self-cancellation is possible through VEVs of SU(3) 3 and 3 reps and also through VEVs of SU(5) 5 and 5 reps. The SU(n) self-cancelling VEV combinations are extensions of the SU (2) examples presented in [16,29].…”
Section: Optical Unification Investigationmentioning
confidence: 99%
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