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Solving Boltzmann Transport Equation without Monte-Carlo algorithms - new methods for industrial TCAD applications

机译:在没有蒙特卡洛算法的情况下求解玻尔兹曼输运方程-工业TCAD应用的新方法

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The Drift-Diffusion model is still by far the most frequently used numerical device model in industry today. One important reason for this success is the robust numerical implementation of this model providing CPU efficient DC, AC, transient, and noise simulations with high accuracy and high convergence reliability. On the other hand, many of todays design applications vary strain, crystal and channel orientation, material composition, and the carrier confinement. Such applications certainly require the solution of the Boltzmann Transport Equation in order to be predictive. It will be demonstrated in this paper that with new alternative discretization and solution methods avoiding the Monte-Carlo algorithm many of the favorable numerical properties of the traditional Drift-Diffusion model can be transferred to numerical device models that include the solution of the Boltzmann Transport Equation.
机译:迄今为止,漂移扩散模型仍然是当今行业中最常用的数字设备模型。成功的一个重要原因是该模型强大的数值实现,可提供CPU高效的DC,AC,瞬态和噪声仿真,并具有高精度和高收敛可靠性。另一方面,当今许多设计应用程序都改变了应变,晶体和通道的方向,材料成分以及载流子限制。为了具有预测性,此类应用当然需要解玻耳兹曼输运方程。本文将证明,使用新的替代离散化方法和求解方法可以避免蒙特卡洛算法,从而可以将传统漂移扩散模型的许多有利数值特性转移到包括Boltzmann输运方程解的数值设备模型中。

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