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Giant fractional Shapiro steps in anisotropic Josephson junction arrays

机译:各向异性约瑟夫森结阵列中的巨型分数齐叶阶段

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Giant fractional Shapiro steps have been observed in Josephson junction arrays as resulting from magnetic flux quantization in the two-dimensional array. We demonstrate experimentally the appearance of giant fractional Shapiro steps in anisotropic Josephson junction arrays as unambiguous evidence of a skewed current phase relationship. Introducing anisotropy in the array results in a giant collective high frequency response that reflects the properties of a single junction, as evidenced by the observation of a Fraunhofer like magnetic field dependence of the total critical current of the system. The observed phase dynamics can be perfectly captured within an extended resistively shunted Josephson junction model. These results directly indicate the potential of Josephson junction arrays to explore the current phase relation in a very broad frequency range (down to 50 MHz) and in a wide variety of novel link materials exhibiting non-conventional current phase relationships. Giant fractional Shapiro steps have been observed in Josephson junction arrays as resulting from magnetic flux quantization in the two-dimensional array. Here, the authors demonstrate the observation of giant fractional Shapiro steps in an anisotropic Josephson junction array, as unambiguous evidence of a skewed current phase relationship.
机译:由于二维阵列中的磁通量量化,在Josephson结阵列中观察到巨大的分数Shapiro步骤。我们在实验上展示了各向异性的Josephson结阵列中的巨型分数阶梯的外观,作为偏斜当前相位关系的明确证据。在阵列中引入各向异性导致巨大的集体高频响应,其反映了单个结的性质,这通过观察系统的总临界电流的磁场依赖性的磁场的观察来证明。观察到的相位动态可以在扩展的电阻分流的Josephson结模型内完美捕获。这些结果直接表示约瑟夫森结阵列的潜力在非常宽的频率范围内(低至50MHz)和具有非常规电流相位关系的各种新颖的链路材料中探讨当前相位关系。由于二维阵列中的磁通量量化,在Josephson结阵列中观察到巨大的分数Shapiro步骤。在这里,作者证明了观察各向异性的Josephson结阵列中的巨型分数阶梯步骤,作为偏斜电流相位关系的明确证据。

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