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Stratifications of Hyperelliptic Jacobians and the Sato Grassmannian

机译:超椭圆雅可比学派和佐藤格拉斯曼学派的分层

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摘要

In this paper, a one-dimensional family of stratifications on a hypereUiptic Jacobian is introduced. It generalizes a well-known stratification, considered in algebraic geometry, in the contract of special divisors. The stratification is shown to be related to a natural stratification on the Sato Grassmannian, via an extension of Krichever's map. It is also related to the stratification associated to the Laurent solutions of certain vector fields which can both be seen as living on the Grassmannian or on the Jacobian.
机译:在本文中,介绍了超高密度雅可比矩阵上的一维分层族。它以特殊除数的形式概括了在代数几何中考虑的众所周知的分层。通过对Krichever地图的扩展,该分层与Sato Grassmannian上的自然分层有关。它也与某些向量场的Laurent解相关的分层有关,这些向量场都可以看作生活在Grassmannian或Jacobian上。

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