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Singular spectral curves in finite-gap integration

机译:有限间隙积分中的奇异光谱曲线

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摘要

Anumber of examples of applications of the method of finite-gap integration of non-linear equations are considered in which singular spectral curves occur. In particular, constructions of orthogonal curvilinear coordinate systems for which a reducible spectral curve consists of rational components are discussed, along with constructions of finite-gap Frobenius manifolds, and a soliton deformation of spectral curves is demonstrated which consists in the creation and annihilation of singular points and corresponds to equations with self-consistent sources.
机译:考虑了非线性方程的有限间隙积分方法的许多应用实例,其中出现了奇异的光谱曲线。尤其讨论了正交曲线坐标系的构造,其中可归约光谱曲线由有理分量组成,同时还讨论了有限间隙Frobenius流形的构造,并证明了光谱曲线的孤子变形,其中包括奇异点的产生和an灭。指向与具有自洽源的方程式相对应。

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