扩展镜像对称的A模型意义
A-model Implications of Extended Mirror Symmetry
摘要：
量子乘积的结合性确保了Dubrovin连接的平坦性，并且是卡-丘三重镜像对称的基础。我们使用环和模块结构的上同调属于拉格朗日子流形定义的A-模型的混合霍奇结构的变化，从扩展镜像对称的预测相匹配的扩展。我们的建设接触的公理开放Gromov-Witten理论最近提出的Solomon-Tukachinsky。
英文摘要：
Associativity of the quantum product ensures flatness of the Dubrovin connection and is the basis for Hodge-theoretic mirror symmetry of Calabi-Yau threefolds. We use ring and module structure on cohomology pertaining to a Lagrangian submanifold to define an extension of the A-model Variation of mixed Hodge structure that matches the predictions from extended mirror symmetry. Our construction makes contact with axioms for open Gromov-Witten theory recently proposed by Solomon-Tukachinsky.
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