$\boldsymbol{\text{mathscr{Q}}}$-top递归的形变与量子化条件
Deformation and quantisation condition of the $\mathscr{Q}$-top recursion
AI总结：
该文研究超椭圆精细化谱曲线的形变对$\text{mathscr{Q}}$-top递归等的影响，证明退化椭圆曲线上该递归的形变条件与量子化条件一致，并探讨其与Nekrasov-Shatashivili有效扭曲超势的关联。
摘要：
我们研究一类超椭圆精细化谱曲线的形变，探究形变效应在超椭圆精细化拓扑递归以及$\boldsymbol{\text{mathscr{Q}}}$-top递归中的表现形式。随后我们证明，在退化椭圆曲线上的$\boldsymbol{\text{mathscr{Q}}}$-top递归框架下，形变条件与量子化条件是一致的。我们还讨论了其与对应的Nekrasov-Shatashivili有效扭曲超势的关联。
英文摘要：
We consider a deformation of a family of hyperelliptic refined spectral curves and investigate how deformation effects appear in the hyperelliptic refined topological recursion as well as the $\mathscr{Q}$-top recursion. We then show a coincidence between a deformation condition and a quantisation condition in terms of the $\mathscr{Q}$-top recursion on a degenerate elliptic curve. We also discuss a relation to the corresponding Nekrasov-Shatashivili effective twisted superpotential.
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。
