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Accuracy and convergence properties of a one-dimensional numerical non-quasi-static MOSFETs model for circuit simulation

机译:用于电路仿真的一维数值非准静态MOSFET模型的精度和收敛特性

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Accurate modeling of static currents, conductance and charge dynamics are essential for the design of digital and specially for analog circuits. In the analog domain, the shortcomings of many modeling approaches often originate from transistors biased between linear and saturation regimes where discontinuities limit the accuracy and the convergence properties. Moreover, the finite charging/discharging time of the channel may significantly degrade the performances of modern circuit architectures due to charge injection. However, most MOSFET models reveal poor prediction capabilities for high frequency operations for which quasi-static (QS) operation is often violated. In this paper we discuss the accuracy and numerical properties of a one-dimensional CAD-oriented model. It is shown that the proposed model is continuous over all operating regimes and suitable for the analysis of long and short channel MOSFETs. The most interesting feature of our model, an implicit non-quasi-static (NQS) treatment of the charge redistribution, is outlined. Finally, convergence properties are discussed with a special emphasis on the mobility model and on the related nonlinear resolution scheme.
机译:静态电流,电导和电荷动态特性的准确建模对于数字设计(尤其是模拟电路)至关重要。在模拟领域,许多建模方法的缺点通常源自线性和饱和状态之间偏置的晶体管,其中不连续性限制了精度和收敛特性。此外,由于电荷注入,通道的有限充电/放电时间可能会大大降低现代电路架构的性能。但是,大多数MOSFET模型都揭示了对高频操作的不良预测能力,而这种情况经常会违反准静态(QS)操作。在本文中,我们讨论了一维面向CAD的模型的精度和数值属性。结果表明,所提出的模型在所有工作状态下都是连续的,适合于长沟道和短沟道MOSFET的分析。概述了模型最有趣的功能,即电荷重新分配的隐式非准静态(NQS)处理。最后,讨论了收敛性,并特别强调了迁移模型和相关的非线性分辨率方案。

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