Mirror symmetry for hypersurfaces in weighted projective space and topological couplings

Per Berglund; Sheldon Katz

doi:10.1016/0550-3213(94)90382-4

Mirror symmetry for hypersurfaces in weighted projective space and topological couplings

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Abstract

By means of toric geometry we study hypersurfaces in weighted projective space of dimension four. In particular we compute for a given manifold its intrinsic topological coupling. We find that the result agrees with the calculation of the corresponding coupling on the mirror model in the large-complex-structure limit.

Original language	English (US)
Pages (from-to)	289-314
Number of pages	26
Journal	Nuclear Physics, Section B
Volume	420
Issue number	1-2
DOIs	https://doi.org/10.1016/0550-3213(94)90382-4
State	Published - May 30 1994
Externally published	Yes

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Nuclear and High Energy Physics

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10.1016/0550-3213(94)90382-4

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title = "Mirror symmetry for hypersurfaces in weighted projective space and topological couplings",

abstract = "By means of toric geometry we study hypersurfaces in weighted projective space of dimension four. In particular we compute for a given manifold its intrinsic topological coupling. We find that the result agrees with the calculation of the corresponding coupling on the mirror model in the large-complex-structure limit.",

author = "Per Berglund and Sheldon Katz",

note = "Funding Information: It is a pleasure to thank P. Candelas, X. de la Ossa, T. H{\"u}bsch, F. Liu, C. Myers and in particular D. Morrison for useful discussions. P.B. was supported by the American—Scandinavian Foundation, the Fulbright Program, NSF grants PHY 8904035 and PHY 9009850, DOE grant DE-FGO2-90ER40542 and the Robert A. Welch Foundation. S.K. was supported by NSF grant DMS-9311386. P.B. would",

year = "1994",

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doi = "10.1016/0550-3213(94)90382-4",

language = "English (US)",

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pages = "289--314",

journal = "Nuclear Physics B",

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T1 - Mirror symmetry for hypersurfaces in weighted projective space and topological couplings

AU - Berglund, Per

AU - Katz, Sheldon

N1 - Funding Information: It is a pleasure to thank P. Candelas, X. de la Ossa, T. Hübsch, F. Liu, C. Myers and in particular D. Morrison for useful discussions. P.B. was supported by the American—Scandinavian Foundation, the Fulbright Program, NSF grants PHY 8904035 and PHY 9009850, DOE grant DE-FGO2-90ER40542 and the Robert A. Welch Foundation. S.K. was supported by NSF grant DMS-9311386. P.B. would

PY - 1994/5/30

Y1 - 1994/5/30

N2 - By means of toric geometry we study hypersurfaces in weighted projective space of dimension four. In particular we compute for a given manifold its intrinsic topological coupling. We find that the result agrees with the calculation of the corresponding coupling on the mirror model in the large-complex-structure limit.

AB - By means of toric geometry we study hypersurfaces in weighted projective space of dimension four. In particular we compute for a given manifold its intrinsic topological coupling. We find that the result agrees with the calculation of the corresponding coupling on the mirror model in the large-complex-structure limit.

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VL - 420

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JO - Nuclear Physics B

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ER -

Mirror symmetry for hypersurfaces in weighted projective space and topological couplings

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