1996
DOI: 10.1016/0370-2693(95)01400-4
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How to reach the correct sin2 θW and αS in string theory

Abstract: Effective theories with the matter content of the minimal supersymmetric Standard Model below the string scale M string predict a wrong value for the weak-mixing angle sin 2 θ W and strong coupling constant α S at the scale M Z . To resolve this problem one needs large threshold corrections. At the same time one would like to avoid introducing new intermediate scales that are small compared to M string . Two requests which seem to be incompatible. We show how both requirements can be satisfied in a class of (0… Show more

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Cited by 42 publications
(39 citation statements)
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“…Finally, the constraint (26), ρ/R ≪ Λ may be "relaxed" into ρ/R ≤ Λ or ρ/R ≈ Λ if one uses eq. (18), (19), (20) instead of (23), (26).…”
Section: One Extra-dimension and Wilson Line Correctionsmentioning
confidence: 99%
“…Finally, the constraint (26), ρ/R ≪ Λ may be "relaxed" into ρ/R ≤ Λ or ρ/R ≈ Λ if one uses eq. (18), (19), (20) instead of (23), (26).…”
Section: One Extra-dimension and Wilson Line Correctionsmentioning
confidence: 99%
“…This replacement then turns out to imply that for such (2, 0) string compactifications, it is effectively a product of moduli that determines the size of threshold corrections. Consequently, barring other cancellations, suitably chosen O(1) values for individual moduli have the potential to yield larger threshold corrections [81]. Unfortunately, this interesting mechanism has not yet been realized within the context of realistic three-generation string models.…”
Section: Sizes Of Threshold Corrections: Moduli Dependencementioning
confidence: 99%
“…Including also the 75 and 200 would of course widen the available parameter space. Similar relations hold for SO (10). The high-scale mass patterns of the gauginos of SU(3) C , SU(2) L and U(1) Y turn out to be given as linear combinations of singlet (m 1/2 ) and 24-plet (m 24 ) contributions [29],…”
Section: Non-singlet F -Termsmentioning
confidence: 65%