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首页> 外文期刊>Physical Review, B. Condensed Matter >Giant Shapiro steps for two-dimensional Josephson-junction arrays with time-dependent Ginzburg-Landau dynamics
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Giant Shapiro steps for two-dimensional Josephson-junction arrays with time-dependent Ginzburg-Landau dynamics

机译:具有时间相关的Ginzburg-Landau动力学的二维约瑟夫逊结阵列的巨型Shapiro步骤

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摘要

Two-dimensional Josephson junction arrays at zero temperature are investigated numerically within the resistively shunted junction (RSJ) model and the time-dependent Ginzburg-Landau (TDGL) model with global conservation of current implemented through the fluctuating twist boundary condition (FTBC). Fractional giant Shapiro steps are found for bath the RSJ and TDGL cases. This implies that the local current conservation,bn which the RSJ model is based, can be relaxed to the TDGL dynamics with only global current conservation, without changing the sequence of Shapiro steps. However, when the maximum widths of the steps are compared for the two models some qualitative differences are found at higher frequencies. The critical current is also calculated and comparisons with earlier results are made. It is found that the FTBC is a more adequate boundary condition than the conventional uniform current injection method because it minimizes the influence of the boundary. [S0163-1829(99)00625-6]. [References: 35]
机译:在电阻分流结(RSJ)模型和时变的Ginzburg-Landau(TDGL)模型中,对零温度下的二维约瑟夫逊结阵列进行了数值研究,并通过波动扭曲边界条件(FTBC)实现了电流的全局守恒。发现了分数巨人的Shapiro台阶,用于沐浴RSJ和TDGL案件。这意味着RSJ模型所基于的局部电流守恒bn可以仅通过全局电流守恒而放宽到TDGL动态,而无需更改Shapiro步骤的顺序。但是,当比较两个模型的台阶的最大宽度时,在较高频率下会发现一些定性差异。还计算了临界电流,并与早期结果进行了比较。发现FTBC比常规的均匀电流注入方法更适合边界条件,因为它使边界的影响最小。 [S0163-1829(99)00625-6]。 [参考:35]

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