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arXiv 1303.6080cond-mat.supr-con
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非对称0- $π$长约瑟夫森结中的分数涡旋

Fractional vortex in asymmetric 0-$π$ long Josephson junctions

E. Goldobin, R. Kleiner, D. Koelle

摘要:

我们考虑一个无限长的0- $π$约瑟夫森结,它由具有不同临界电流密度$j_{c,0}$和$j_{c,π}$的0和$π$区组成。这种结的基态对应于自发形成的非对称半流激子,其尾部在不同的长度尺度上衰减。我们计算了这种分数涡旋的脱钉电流,并表明它是不同的正,负偏置极性。我们还表明,在应用程序的偏置电流,分数通量(拓扑电荷)与涡旋的变化。我们计算了当偏置从负临界值变为正临界值(去钉扎)时与涡旋相关的分数通量的范围。

英文摘要:

We consider an infinitely long 0-$π$ Josephson junction consisting of 0 and $π$ regions having different critical current densities $j_{c,0}$ and $j_{c,π}$. The ground state of such a junction corresponds to a spontaneosly formed asymmetric semifluxon with tails decaying on different length scales. We calculate the depinning current of such a fractional vortex and show that it is different for positive and negative bias polarity. We also show that upon application of a bias current, the fractional flux (topological charge) associated with the vortex changes. We calculate the range of fractional flux associated with the vortex when the bias changes from negative to positive critical (depinning) values.

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