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Resonances and PT symmetry in quantum curves

机译:量子曲线中的共振和PT对称性

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A bstract In the correspondence between spectral problems and topological strings, it is natural to consider complex values for the string theory moduli. In the spectral theory side, this corresponds to non-Hermitian quantum curves with complex spectra and resonances, and in some cases, to PT-symmetric spectral problems. The correspondence leads to precise predictions about the spectral properties of these non-Hermitian operators. In this paper we develop techniques to compute the complex spectra of these quantum curves, providing in this way precision tests of these predictions. In addition, we analyze quantum Seiberg-Witten curves with PT symmetry, which provide interesting and exactly solvable examples of spontaneous PT-symmetry breaking.
机译:在频谱问题和拓扑字符串之间的对应关系中,考虑串理论Moduli的复数是自然的。 在光谱理论侧,这对应于具有复杂光谱和共振的非密封量子曲线,并且在某些情况下,在某些情况下进行PT对称光谱问题。 该信件导致关于这些非封闭员运算符的光谱特性的精确预测。 在本文中,我们开发了计算这些量子曲线的复杂光谱的技术,以这种方式提供了这些预测的精确测试。 此外,我们用Pt对称分析量子Seiberg-Witting曲线,其提供有趣且完全可溶性的自发性Pt对称性突破。

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