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首页> 外文期刊>Journal of knot theory and its ramifications >On Alexander modules and Blanchfield forms of null-homologous knots in rational homology spheres
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On Alexander modules and Blanchfield forms of null-homologous knots in rational homology spheres

机译:关于有理同源性领域中零同源结的Alexander模块和Blanchfield形式

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In this paper, we give a classification of Alexander modules of null-homologous knots in rational homology spheres. We characterize these modules A equipped with their Blanchfield forms φ, and the modules A such that there is a unique isomorphism class of (A, φ), and we prove that for the other modules A, there are infinitely many such classes. We realize all these (A, φ) by explicit knots in Q-spheres.
机译:在本文中,我们对有理同源性领域中零同源结的Alexander模块进行了分类。我们对配备有Blanchfield形式φ的这些模块A进行特征化,对模块A进行特征化,使其具有(A,φ)的唯一同构类,并且证明对于其他模块A而言,存在无限多个此类。我们通过Q球中的显式结实现所有这些(A,φ)。

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