论文标题

异常的Fano因子作为Bogoliubov Fermi表面的签名

Anomalous Fano factor as a signature of Bogoliubov Fermi surfaces

论文作者

Banerjee, Sayan, Ikegaya, Satoshi, Schnyder, Andreas P.

论文摘要

噪声光谱是研究超导体中电荷载体的性质和动力学的关键技术。最近发现的与Bogoliubov Fermi表面的超导杂种表现出特别吸引人和丰富的电荷动力学,因为它们的电荷载体都由Cooper Pairs和大量的Bogoliubov Quasiparticles组成。在此激励的情况下,我们计算了Bogoliubov Fermi表面的噪声光谱,并确定其在差分电导和FANO因子中的关键特征。具体而言,我们考虑具有平面磁场的半导体/超导体混合装置,该设备表现出几个Bogoliubov Fermi表面。该设备中Bogoliubov Fermi表面的数量和方向可以通过施加的磁场容易控制,从而改变噪声信号。特别是,我们发现,每当电荷动力学受大量的Bogoliubov准粒子控制时,FANO因子的值降低了,大大低于两个。使用实验相关的参数,我们对噪声光谱做出了许多特定的预测,这些预测可以用作Bogoliubov Fermi表面的直接证据。特别是,我们发现,Fano因子与磁场和自旋轨道耦合的函数在过渡线处表现出特征性不连续性,该过渡线与不同数量的Bogoliubov fermi表面分开相位。

Noise spectroscopy is a key technique to investigate the nature and dynamics of charge carriers in superconductors. The recently discovered superconducting hybrids with Bogoliubov Fermi surfaces exhibit a particularly intriguing and rich charge dynamics, as their charge carriers consist of both Cooper pairs and an extensive number of Bogoliubov quasiparticles. Motivated by this, we compute the noise spectra of Bogoliubov Fermi surfaces and identify their key signatures in the differential conductance and the Fano factor. Specifically, we consider a semiconductor/superconductor hybrid device with an in-plane magnetic field, which exhibits several Bogoliubov Fermi surfaces. The number and orientation of the Bogoliubov Fermi surfaces in this device can be readily controlled by the applied magnetic field, which in turn alters the noise signal. In particular, we find that the Fano factor exhibits a reduced value, substantially lower than two, whenever the charge dynamics is governed by a large number of Bogoliubov quasiparticles. Using experimentally relevant parameters, we make a number of specific predictions for the noise spectra, that can be used as direct evidence of Bogoliubov Fermi surfaces. In particular, we find that the Fano factor as a function of magnetic field and spin-orbit coupling exhibits characteristic discontinuities at the transition lines that separate phases with different number of Bogoliubov Fermi surfaces.

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