论文标题

无限二维的弗罗贝尼乌斯歧管是普遍的Whitham层次结构

Infinite-dimensional Frobenius Manifolds Underlying the Universal Whitham Hierarchy

论文作者

Ma, Shilin, Wu, Chao-Zhong, Zuo, Dafeng

论文摘要

我们在成对的meromormormormormormormormormormormormormormorthic函数的空间上构建了一类无限二维的Frobenius歧管,并在无穷大和可移动的极点杆。这种frobenius流形被证明是普遍的hitham层次结构的基础,这是无散的kadomtsev-petviashvili层次结构的延伸。

We construct a class of infinite-dimensional Frobenius manifolds on the spaces of pairs of meromorphic functions with a pole at infinity and a movable pole. Such Frobenius manifolds are shown to be underlying the universal Whitham hierarchy, which is an extension of the dispersionless Kadomtsev-Petviashvili hierarchy.

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