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Calculation of critical states of superconducting multilayers based on numerical solution of the Ginzburg-Landau equations for superconducting plates

机译:基于Ginzburg-Landau方程的数值解计算超导多层的临界状态

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Numerical methods are used to analyze the Ginzburg-Landau equations for a superconducting plate carrying transport current in a magnetic field. Critical current is calculated as a function of the applied magnetic field strength for superconducting plates with different thicknesses. The relations between the field dependence of critical current and the distributions of order parameter, magnetic field, and supercurrent in a plate are analyzed. The field-dependent critical currents computed for plates are used to determine the critical current as a function of the applied magnetic field strength and local magnetic field and current distributions for multilayers in parallel magnetic fields. The constituent superconducting layers are assumed to interact only via magnetic field. A simple method is proposed for analyzing the critical states of multilayers in magnetic fields of arbitrary strength, based on elementary transformations of the critical current-density distribution over individual layers in zero applied magnetic field. The method can be used to analyze experimental results. (c) 2005 Pleiades Publishing, Inc.
机译:使用数值方法来分析在磁场中承载传输电流的超导板的Ginzburg-Landau方程。计算具有不同厚度的超导板所施加的磁场强度的函数的临界电流。分析了临界电流的场依赖性与极板中的阶跃参数,磁场和超电流的分布之间的关系。为板计算的场相关临界电流用于确定临界电流,该临界电流取决于所施加的磁场强度和局部磁场以及多层平行磁场中的电流分布。假定组成超导层仅通过磁场相互作用。提出了一种简单的方法,该方法基于零施加磁场中各个层的临界电流密度分布的基本变换,来分析任意强度磁场中多层的临界状态。该方法可用于分析实验结果。 (c)2005年Pleiades Publishing,Inc.

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