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arXiv math-ph/0301033math-phcond-matmath.MP
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量子固体物理中的准周期函数与动力系统

Quasiperiodic functions and Dynamical Systems in Quantum Solid State Physics

A. Ya. Maltsev, S. P. Novikov

摘要:

这是一篇综述性文章,主要介绍作者近年来在正常金属理论中发现的拓扑量。我们的结果是基于费米面上的动力系统理论。这个理论的物理基础(所谓的“几何强磁场极限”)是由I.M.Lifshitz学派多年前发现的。这里的新方面的拓扑结构的准周期函数的发展。

英文摘要:

This is a survey article dedicated to the study of topological quantities in theory of normal metals discovered in the works of the authors during the last years. Our results are based on the theory of dynamical systems on Fermi surfaces. The physical foundations of this theory (the so-called "Geometric Strong Magnetic Field Limit") were found by the school of I.M.Lifshitz many years ago. Here the new aspects in the topology of quasiperiodic functions are developed.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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