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Analytical results of the Fokker-Planck equation derived for one superconducting nanowire quantum interference device and for DC SQUID: symmetric devices

机译:针对一个超导纳米线量子干涉器件和DC SQUID:对称器件得出的Fokker-Planck方程的分析结果

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摘要

We consider a symmetric two- junction superconducting quantum interference device, whose junctions are assumed to be overdamped, and consider the sin Fourier series for their current - phase relations. We take into account the effects of thermal fluctuations by forming a two- dimensional Fokker - Planck equation for the distribution function. We judge a series expansion of first order with respect to the components of the reduced inductance for the distribution function and obtain relations for current - voltage and the circulating current. We consider the measured resistance of the superconducting nanowire quantum interference device with mesoscopic leads that Hopkins et al reported in Hopkins et al ( 2005 Science 308 1762) and Pekker et al ( 2005 Phys. Rev. B 72 104517), by defining the loop inductance, and by considering appropriate relations for the resistance of nanowires. In fact, we extend the Chesca formulation ( Chesca 1998 J. Low Temp. Phys. 112 165) and give a unification formulation for symmetric nanowire two- junction devices, low and high T-c DC superconducting quantum interference devices ( SQUIDs) in restricted conditions.
机译:我们考虑一个对称的两结超导量子干涉装置,假设其结被过度阻尼,并考虑正弦傅里叶级数的电流-相位关系。通过为分布函数形成二维Fokker-Planck方程,我们考虑了热波动的影响。对于分布函数,我们针对减小的电感的分量判断一阶的级数展开,并获得电流-电压和循环电流的关系。通过定义环路电感,我们考虑了Hopkins等人在Hopkins等人(2005 Science 308 1762)和Pekker等人(2005 Phys。Rev. B 72 104517)中报道的具有介观引线的超导纳米线量子干涉装置的测量电阻。 ,并考虑纳米线电阻的适当关系。实际上,我们扩展了Chesca公式(Chesca 1998 J. Low Temp。Phys。112 165),并给出了在受限条件下对称纳米线两结器件,低和高T-c DC超导量子干扰器件(SQUID)的统一公式。

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