Mirror Principle II
نویسندگان
چکیده
منابع مشابه
A Survey of Mirror Principle
This note briefly reviews the Mirror Principle as developed in the series of papers [19][20][21][22][23]. We illustrate this theory with a few new examples. One of them gives an intriguing connection to a problem of counting holomorphic disks and annuli. This note has been submitted for the proceedings of the Workshop on Strings, Duality and Geometry the C.R.M. in Montreal of March 2000.
متن کاملTowards A Mirror Principle For Higher Genus
Mirror principle is a general method developed in [LLY1]-[LLY4] to compute characteristic classes and characteristic numbers on moduli spaces of stable maps in terms of hypergeometric type series. The counting of the numbers of curves in Calabi-Yau manifolds from mirror symmetry corresponds to the computation of Euler numbers. This principle computes quite general Hirzebruch multiplicative clas...
متن کامل1 99 7 Mirror Principle I
Abstract. We propose and study the following Mirror Principle: certain sequences of multiplicative equivariant characteristic classes on Kontsevich’s stable map moduli spaces can be computed in terms of certain hypergeometric type classes. As applications, we compute the equivariant Euler classes of obstruction bundles induced by any concavex bundles – including any direct sum of line bundles –...
متن کامل. A G ] 3 M ay 1 99 9 Mirror Principle II
We generalize our theorems in Mirror Principle I to a class of balloon manifolds. Many of the results are proved for convex projective manifolds. In a subsequent paper, Mirror Principle III, we will extend the results to projective manifolds without the convexity assumption. 1 Department of Mathematics, Brandeis University, Waltham, MA 02154. 2 Department of Mathematics, Stanford University, St...
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ژورنال
عنوان ژورنال: Surveys in Differential Geometry
سال: 1999
ISSN: 1052-9233,2164-4713
DOI: 10.4310/sdg.1999.v5.n1.a6