量子差分方程的研究I：子簇的稳定包络
Pursuing quantum difference equations I: stable envelopes of subvarieties
摘要：
设$X$是一个辛簇，它具有环面$A$的作用。设$ν\subset A$是有限循环子群.证明了子簇$X^ν\subset X$的K-理论稳定包络可以通过$X$的椭圆稳定包络的各种极限得到.详细地考虑了由复平面上点的Hilbert格式给出的$X$的一个例子。
英文摘要：
Let $X$ be a symplectic variety equipped with an action of a torus $A$. Let $ν\subset A$ be a finite cyclic subgroup. We show that K-theoretic stable envelope of subvarieties $X^ν\subset X$ can be obtained via various limits of the elliptic stable envelopes of $X$. An example of $X$ given by the Hilbert scheme of points in the complex plane is considered in details.
机构、总结、中文摘要均由AI分析而来，可能存在错误，请以论文正文为准。
