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FLICKER NOISE INDUCED BY DYNAMIC IMPURITIES IN A QUANTUM POINT CONTACT

机译:量子点接触中由动态杂质引起的闪烁噪声

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We calculate low-frequency noise (LFN) in a quantum point contact (QPC) which is electrostatically defined in a two-dimensional electron gas of a GaAs-AlxGa1-xAs heterostructure. The conventional source of LFN in such systems is scattering potentials fluctuating in time acting upon injected electrons. One can discriminate between potentials of different origin - noise may be caused by the externally applied gate- and source-drain voltages, the motion of defects with internal degrees of freedom close to the channel, electrons hopping between localized states in the doped region, etc. In the present study we propose a model of LFN based upon the assumption that there are many dynamic defects in the surrounding of a QPC. A general expression for the time-dependent current-current correlation function is derived and applied to a QPC with quantized conductance. It is shown that the level of LFN is significantly different at and between the steps in a plot of the conductance vs gate voltage. On the plateaus, the level of noise is found to be low and strongly model dependent. At the steps, LFN is much larger and only weakly model dependent. As long as the system is biased to be at a fixed position relative to the conductance step, we find that the level of noise is independent of the number of conducting modes. From numerical calculations we conclude that the level of noise approximately obeys a power law as a function of frequency for frequencies larger than a threshold. At the steps for frequencies larger than the minimal transition rate for the dynamic impurities, we have S(omega) proportional to 1/omega(0.85). We are convinced that noise measurements will play a crucial rob in the course of investigating the effect of the environment in QPC's. [References: 40]
机译:我们计算量子点触点(QPC)中的低频噪声(LFN),该量子点触点在GaAs-AlxGa1-xAs异质结构的二维电子气中静电定义。在这种系统中,LFN的常规来源是散射电势随时间变化,作用于注入的电子。可以区分不同来源的电势-噪声可能是由外部施加的栅极和源极-漏极电压,内部自由度靠近沟道的缺陷的运动,掺杂区域中局部状态之间的电子跳跃等引起的。在本研究中,我们基于QPC周围存在许多动态缺陷的假设,提出了LFN模型。导出了随时间变化的电流-电流相关函数的一般表达式,并将其应用于具有量化电导的QPC。结果表明,在电导与栅极电压之间的关系图中,各步阶之间以及各步阶之间的LFN电平都明显不同。在高原地区,噪声水平很低并且与模型密切相关。在步骤中,LFN更大,并且仅与模型无关。只要系统相对于电导阶跃偏向固定位置,我们就会发现噪声水平与导电模式的数量无关。从数值计算得出的结论是,对于大于阈值的频率,噪声水平大致服从幂定律,该幂律是频率的函数。对于大于动态杂质最小跃迁速率的频率,我们得到的S(ω)与1 /ω(0.85)成正比。我们坚信,噪声测量将在调查QPC的环境影响过程中起到至关重要的作用。 [参考:40]

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