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arXiv 0712.0675cond-mat.supr-con
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高度离散交替$0-π$约瑟夫森结阵列中的移动$π-$扭结和半整数零场状台阶

Mobile $π-$kinks and half-integer zero-field-like steps in highly discrete alternating $0-π$ Josephson junction arrays

N. Lazarides

摘要:

数值研究了一维、高度离散、交替排列的$0-$和$π-$约瑟夫森结在恒定偏置电流和零磁场下的动力学。计算的电流-电压特性表现出半整数和整数零场的步骤,偶数和奇数的结的总数,分别。瞬时相位的检查表明,在前一种情况下,支持单个$π-$扭结激发(离散半通量子),其在阵列中的传播引起$1/2-$步骤,而在后一种情况下,出现一对$π-$扭结- $π-$反扭结,其传播引起$1-$步骤。当在阵列中插入额外的$2π-$扭结时,它们经受细分,将它们自身转化为两个紧密间隔的$π-$扭结。当它们与单个$π-$扭结或$π-$扭结- $π-$反扭结对一起在阵列中传播时,它们分别产生更高的半整数或整数零场样阶跃。

英文摘要:

The dynamics of a one-dimensional, highly discrete, linear array of alternating $0-$ and $π-$ Josephson junctions is studied numerically, under constant bias current at zero magnetic field. The calculated current - voltage characteristics exhibit half-integer and integer zero-field-like steps for even and odd total number of junctions, respectively. Inspection of the instantaneous phases reveals that, in the former case, single $π-$kink excitations (discrete semi-fluxons) are supported, whose propagation in the array gives rise to the $1/2-$step, while in the latter case, a pair of $π-$kink -- $π-$antikink appears, whose propagation gives rise to the $1-$step. When additional $2π-$kinks are inserted in the array, they are subjected to fractionalization, transforming themselves into two closely spaced $π-$kinks. As they propagate in the array along with the single $π-$kink or the $π-$kink - $π-$antikink pair, they give rise to higher half-integer or integer zero-field-like steps, respectively.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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