论文标题

$ k $ - 理论的准壁墙

$K$-theoretic quasimap wall-crossing

论文作者

Zhang, Ming, Zhou, Yang

论文摘要

在本文中,我们证明了$ε$ - 稳定的准胶质的k理论墙面涂线配方,用于所有属的所有git目标。它通过givental-tonita恢复了givental-tonita的属理论镜像定理,并通过ruan-zhang恢复了量子k理论的属于量子k理论的属定理。这些证明基于第二作者在Arxiv:1911.02745引入的主空间上的K Theoretic Virtual Netization。

In this paper, we prove a K-theoretic wall-crossing formula for $ε$-stable quasimaps for all GIT targets in all genera. It recovers the genus-0 K-theoretic toric mirror theorem by Givental-Tonita and the genus-0 mirror theorem for quantum K-theory with level structure by Ruan-Zhang. The proofs are based on K-theoretic virtual localization on the master space introduced by the second author in arXiv:1911.02745.

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