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Topological characterization of one-dimensional open fermionic systems

机译:一维开放式铁饼系统的拓扑表征

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A topological measure characterizing symmetry-protected topological phases in one-dimensional open fermionic systems is proposed. It is built upon the kinematic approach to the geometric phase of mixed states and facilitates the extension of the notion of topological phases from zero-temperature to nonzero-temperature cases. In contrast to a previous finding that topological properties may not survive above a certain critical temperature, we find that topological properties of open systems, in the sense of the measure suggested here, can persist at any finite temperature and disappear only in the mathematical limit of infinite temperature. Our result is illustrated with two paradigmatic models of topological matter. The bulk topology at nonzero temperatures manifested as robust mixed edge state populations is examined via two figures of merit.
机译:提出了一种拓扑措施,其特征在一体露天系统中的对称保护拓扑相。 它基于混合状态的几何相位的运动方法构建,并促进从零温度到非零温度壳体的拓扑相的概念。 与先前发现拓扑性质可能无法在某种临界温度以上生存,我们发现开放系统的拓扑特性,在这里的措施的意义上,可以在任何有限温度下持续存在,并仅在数学限制下消失 无限温度。 我们的结果用两种拓扑物质的范式模型说明了。 通过两个优点的两个图检查非零温度下表现为鲁棒混合边缘状态群体的散装拓扑。

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