论文标题
在Chebyshev Wells上：时期，变形和复兴
On Chebyshev Wells: Periods, Deformations, and Resurgence
论文作者
论文摘要
我们研究了由Chebyshev多项式的平方描述的潜在井的几何和力学（经典和量子）。我们表明，在它们在高纤维曲线空间中切除的基因座的一个小街区中，这些系统表现出低端口/低端口的复兴，其中涉及真空的扰动波动决定了有关非扰动鞍座的扰动波动。
We study the geometry and mechanics (both classical and quantum) of potential wells described by squares of Chebyshev polynomials. We show that in a small neighbourhood of the locus cut out by them in the space of hyperelliptic curves, these systems exhibit low-orders/low-orders resurgence, where perturbative fluctuations about the vacuum determine perturbative fluctuations about non-perturbative saddles.
