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首页> 外文期刊>Zeitschrift fur Angewandte Mathematik und Mechanik >Deterministic Particle Simulation of Multiheterojunction Bipolar Semiconductor Devices: The Semiclassical Case
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Deterministic Particle Simulation of Multiheterojunction Bipolar Semiconductor Devices: The Semiclassical Case

机译:多异质结双极半导体器件的确定性粒子模拟:半经典情况

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The progress of semiconductor fabrication technology, particularly heteroepitaxial technology, has permitted the ob-tention of devices whose behaviour is dominated by ballistic effects through heterojunctions. In order to describe the ballistic effects we present the description and application of a deterministic particle method (The Weighted Particle Method) for the numerical resolution of the non-homogeneous Boltzmann bipolar system (kinetic model) self-consistently with the Poisson equation. This method differs from the Monte-Carlo method by the definition of an extra degree of freedom, called weight, associated with each particle. The numerical particles move in phase space according to the convective field and the time variation of the weights accounts for the collision operators, which are evaluated by means of a quadrature formula. This method is used for the simulation of high-speed InP/InGaAs heterojunction bipolar transistor (HBT's) and other optoelectronic semiconductor devices.
机译:半导体制造技术的进步,特别是异质外延技术的发展,已经允许人们观察其行为主要受异质结的弹道效应影响的器件。为了描述弹道效应,我们介绍了确定性粒子方法(加权粒子方法)的描述和应用,该方法用于非均匀Boltzmann双极系统(动力学模型)的数值分辨率与Poisson方程自洽。该方法与蒙特卡洛方法的不同之处在于,它定义了与每个粒子相关的额外自由度,称为重量。数值粒子根据对流场在相空间中移动,权重的时间变化说明了碰撞算子,这些算子通过正交公式求值。该方法用于高速InP / InGaAs异质结双极晶体管(HBT)和其他光电半导体器件的仿真。

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