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小型一维约瑟夫森结阵列中的非连续电流-相位关系

Discontinuous current-phase relations in small one-dimensional Josephson junction arrays.

作者信息

Koch Jens, Le Hur Karyn

机构信息

Department of Physics and Applied Physics, Yale University, PO Box 208120, New Haven, Connecticut 06520, USA.

出版信息

Phys Rev Lett. 2008 Aug 29;101(9):097007. doi: 10.1103/PhysRevLett.101.097007. Epub 2008 Aug 28.

Abstract

We study the Josephson effect in small one-dimensional (1D) Josephson junction arrays. For weak Josephson tunneling, topologically different regions in the charge-stability diagram generate distinct current-phase (I-phi) relationships. We present results for a three-junction system in the vicinity of charge-degeneracy lines and triple points. We explain the generalization to larger arrays, show that discontinuities of the I-phi relation at phase pi persist and that, at maximum degeneracy, the problem can be mapped to a tight-binding model providing analytical results for arbitrary system size.

摘要

我们研究了小型一维(1D)约瑟夫森结阵列中的约瑟夫森效应。对于弱约瑟夫森隧穿,电荷稳定性图中拓扑不同的区域会产生不同的电流-相位(I-ϕ)关系。我们给出了电荷简并线和三相点附近的三结系统的结果。我们解释了如何将其推广到更大的阵列,表明I-ϕ关系在相位π处的不连续性仍然存在,并且在最大简并度下,该问题可以映射到一个紧束缚模型,从而为任意系统尺寸提供解析结果。

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