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A New Treatment for Some Periodic Schr?dinger Operators Ⅱ: The Wave Function

A New Treatment for Some Periodic Schr?dinger Operators Ⅱ: The Wave Function
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摘要 Following the approach of our previous paper we continue to study the asymptotic solution of periodic Schrodinger operators. Using the eigenvalues obtained earlier the corresponding asymptotic wave functions are derived. This gives further evidence in favor of the monodromy relations for the Floquet exponent proposed in the previous paper. In particular, the large energy asymptotic wave functions are related to the instanton partition function of N = 2 supersymmetric gauge theory with surface operator. A relevant number theoretic dessert is appended.
作者 Wei H 贺伟(School of Electronic Engineering,Chengdu Technological University,Chengdu 611730,China)
出处 《Communications in Theoretical Physics》 SCIE CAS CSCD 2018年第6期645-654,共10页 理论物理通讯(英文版)
基金 supported by the FAPESP No.2011/21812-8,through IFT-UNESP
关键词 spectral theory periodic differential operators Seiberg-Witten duality instanton partition function 操作员 波浪 Schrodinger 周期 继续学习 操作符 特征值 计量器
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