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A Statistical Model for the Headed and Tail Distributions of Random Telegraph Signal Magnitudes in Nanoscale MOSFETs

机译:纳米级MOSFET中随机电报信号幅度的头部和尾部分布的统计模型

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Trapping-detrapping of a single electron via an individual trap in metal-oxide–semiconductor field-effect transistor (MOSFET) gate dielectric constitutes two-level random telegraph signals. Recent 3-D technology computer-aided design (TCAD) simulations, on an individual MOSFET, revealed that with the position of the trap as a random variable, resulting random telegraph signals relative magnitude (Delta I_{{boldsymbol {{d}}}}/I_{{boldsymbol {{d}}}}) in the subthreshold current at low drain voltage can have two distinct distributions: a headed one for a percolation-free channel and a tail one for a percolative channel. The latter may be effectively treated by a literature formula: ( (Delta I_{{boldsymbol {{d}}}}/I_{{boldsymbol {{d}}}})=(I_{mathbf {loc}}/I_{{boldsymbol {{d}}}})^{mathrm {mathbf {2}}}) , where (I_{mathbf {loc}}) is the local current around the trap. In this paper, we show how to make this formula practically useful. First, we conduct 3-D TCAD simulations on a (35times 35) -nm (^{mathrm {mathbf {2}}}) channel to provide (Delta I_{{boldsymbol {{d}}}}/I_{{boldsymbol {{d}}}}) for a few positions of the trap. This leads to a new statistical model in closed form, which can reproduce headed distributions. Straightforwardly, key criteria are drawn from the model, which can act as guidelines for the adequate use of the (I_{mathbf {loc}}/I_{{boldsymbol {{d}}}}) formula. Extension to threshold voltage shift counterparts, from subthreshold t- rough transition to inversion, is successfully achieved. Importantly, use of the model may overcome the drawbacks of the statistical experiment or simulation in the field.
机译:单个电子通过金属氧化物半导体场效应晶体管(MOSFET)栅极电介质中的单个陷阱进行的陷阱诱捕构成了两级随机电报信号。最近在单个MOSFET上进行的3D技术计算机辅助设计(TCAD)仿真显示,由于陷阱的位置为随机变量,因此产生的随机电报信号的相对幅度为(Delta I _ {{boldsymbol {{d}}} } / I _ {{boldsymbol {{d}}}})在低漏极电压下的亚阈值电流可以具有两种不同的分布:前者用于无渗滤通道,而尾部用于渗滤通道。后者可以通过文献公式有效地处理:((Delta I _ {{boldsymbol {{d}}}} / I _ {{boldsymbol {{d}}}})=(I_ {mathbf {loc}} / I_ { {boldsymbol {{d}}}})^ {mathrm {mathbf {2}}}),其中(I_ {mathbf {loc}})是陷阱周围的局部电流。在本文中,我们展示了如何使此公式实用。首先,我们在(35×35)-nm(^ {mathrm {mathbf {2}}})通道上进行3-D TCAD仿真,以提供(Delta I _ {{boldsymbol {{d}}}} / I _ {{boldsymbol {{d}}}})以获取陷阱的一些位置。这导致了封闭形式的新统计模型,该模型可以重现正面分布。直截了当,从模型中得出关键标准,可以作为适当使用(I_ {mathbf {loc}} / I _ {{boldsymbol {{d}}}})公式的准则。从亚阈值t过渡到反转的阈值电压偏移对应项的扩展已成功实现。重要的是,使用模型可以克服现场统计实验或模拟的缺点。

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