约瑟夫森结阵列的临界温度和临界电流增强:金兹堡-朗道视角

Physics Pub Date : 2024-04-15 DOI:10.3390/physics6020039
Elena Tomei, Riccardo Bizzi, Vittorio Merlo, F. Romeo, Gaetano Salina, Matteo Cirillo
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引用次数: 0

摘要

本研究采用金兹堡-朗道(Ginzburg-Landau)方法,探讨了约瑟夫森结图形阵列中库珀对密度的空间分布。我们特别研究了双梳结构,并将其特性与作为参考系统的线性阵列进行了比较。我们的研究结果表明,双梳状结构奇特的连通性导致了阶次参数的空间梯度,这可以通过测量约瑟夫森临界电流轻易地探测到。我们提出的实验结果表明了阶次参数对图形分支的特定依赖性,并证明了理论预测。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Critical Temperature and Critical Current Enhancement in Arrays of Josephson Junctions: A Ginzburg–Landau Perspective
The present investigation explores the spatial distribution of Cooper pair density in graph-shaped arrays of Josephson junctions using a Ginzburg–Landau approach. We specifically investigate double-comb structures and compare their properties with linear arrays as reference systems. Our findings reveal that the peculiar connectivity of the double-comb structure leads to spatial gradients in the order parameter, which can be readily detected through measurements of Josephson critical currents. We present experimental results which indicate the specific dependence of the order parameter on the branches of the graphs and are evidence of the theoretical predictions.
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