SUPPRESSION OF NONRENORMALIZABLE TERMS IN THE EFFECTIVE SUPERPOTENTIAL FOR (BLOWNUP) ORBIFOLD COMPACTIFICATION
M. Cvetich
Abstract
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M. Cvetich
Abstract
Open-access reader
We show that all the nonrenormalizable terms in the effective superpotential ---.-.L for any Abelian symmetric orbifold with at least (0,2) worldsheet supersymmetry as well as any blown-up (2,2) orbifold are exponentially suppressed by the size R of the compactified space, i.e. 0: exp(-R2/o!).
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We show that all the nonrenormalizable terms in the effective superpotential ---.-.L for any Abelian symmetric orbifold with at least (0,2) worldsheet supersymmetry as well as any blown-up (2,2) orbifold are exponentially suppressed by the size R of the compactified space, i.e. 0: exp(-R2/o!).
Key concepts: Superpotential, Compactification (mathematics), Orbifold, Physics, Theoretical physics, Mathematics, Pure mathematics, Mathematical physics