Mirror Symmetry on Arbitrary Dimensional Calabi-Yau Manifold with a few moduli

preprint1994arXivOpen access

Abstract

We calculate the B-model on the mirror pair of X2N−2(2,2,⋯ ,2,1,1)X_{2N-2}(2,2,\cdots,2,1,1) , which is an (N−2)(N-2)-dimensional Calabi-Yau manifold and has two marginal operators i.e. h1,1(X2N−2(2,2,⋯ ,2,1,1))=2h^{1,1}(X_{2N-2}(2,2,\cdots,2,1,1))=2. In \cite{nagandjin} we have discussed about mirror symmetry on XN(1,1,⋯ ,1)X_N(1,1,\cdots,1) and its mirror pair. However, XN(1,1,⋯ ,1)X_N(1,1,\cdots,1) had only one moduli. In this paper we extend its methods to the case with a few moduli using toric geometry.

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