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Fractional magnetic flux transition in two-band single-junction superconducting rings

机译:双频单结超导环中的分数磁通量过渡

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Based on Ginzburg-Landau (GL) theory, we study the electromagnetic properties of two-band superconducting ring with a microbridge structure. The phase difference of two-order parameters in two-band superconductors satisfies the sine-Gordon equation, and from its soliton solution, the linear relation between the phase difference at both ends of the junction and total magnetic flux in the ring can be obtained. Then with the Josephson current-phase relation in the two-band superconducting microbridge, we establish the dependence of the circulating current and total magnetic flux on the applied external magnetic field. Our analysis shows that the soliton solution and the fractional flux quantization in two-band superconductors can be verified by measuring the properties of this single-junction structure.
机译:基于Ginzburg-Landau(GL)理论,我们研究了用微细钻结构的双带超导环的电磁特性。 双频超导体中的两个阶参数的相位差满足正弦戈登方程,并且从其孤子溶液,可以获得连接在环中的结合的两端的相位差与环中的总磁通之间的线性关系。 然后,在双频超导微生物中的Josephson电流相位关系中,我们建立循环电流和总磁通量在所施加的外部磁场上的依赖性。 我们的分析表明,通过测量该单结结构的性能,可以通过测量该单结结构的性质来验证双频超导体中的孤子解决方案和分数磁通量化。

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