首页> 外文期刊>Transactions of the Society for Modeling and Simulation International >COMPUTER SIMULATION OF QUANTUM TRANSPORT IN HIGH ELECTRON MOBILITY TRANSISTOR PART Ⅱ: THE FULL QUANTUM TRANSPORT
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COMPUTER SIMULATION OF QUANTUM TRANSPORT IN HIGH ELECTRON MOBILITY TRANSISTOR PART Ⅱ: THE FULL QUANTUM TRANSPORT

机译:高电子迁移率晶体管中量子传输的计算机模拟Ⅱ:全量子传输

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In Part Ⅰ of this paper we reported a self-consistent Boltzmann-Schroedinger-Poisson simulator for HEMT in which only electrons in the first subband were assumed to be quantized with their motion restricted to 2 dimensions. In that model, the electrons in the second and higher subbands were treated as bulk system behaving as a 3 dimensional electron gas. In Part Ⅱ of this paper, we extend our simulator to a self-consistent full-quantum model in which the electrons in the second subband are also treated as quantized 2 dimensional gas. In this model, we consider the electrons in the lowest two subbands to be in the quantum well forming the 2-dimensional electron gas, and the electrons in the third and higher subbands to behave as bulk electrons with no restrictions in their motion. We have further incorporated an additional self-consistency by calculating the field-dependent, energy-dependent scattering rates due to ionized impurities and polar optical phonons. The two higher moments of the Boltzmann transport equation are numerically solved for the two lowest subbands and the bulk system: six transport equations, four for the two subbands and two for the bulk system. The Schroedinger and Poisson equations are also solved self-consistently. The wavefunctions obtained are used to calculate the ionized impurity scattering and the polar optical phonon scattering rates. The rates of transfer of electrons and their energies to and from each subband are calculated from these intersubband and intrasubband scattering rates.
机译:在本文的第一部分中,我们报道了一种用于HEMT的自洽Boltzmann-Schroedinger-Poisson模拟器,其中仅假设第一个子带中的电子被量化且其运动限制在二维范围内。在该模型中,第二和更高子带中的电子被视为具有3维电子气的整体系统。在本文的第二部分中,我们将模拟器扩展到一个自洽的全量子模型,其中第二个子带中的电子也被视为量化的二维气体。在此模型中,我们认为最低的两个子带中的电子在形成二维电子气的量子阱中,而第三和更高的子带中的电子表现为体电子,其运动不受限制。通过计算由于电离的杂质和极性光子产生的与场有关,与能量有关的散射速率,我们进一步结合了附加的自洽性。对于两个最低子带和整体系统,数值求解了玻尔兹曼输运方程的两个较高矩:六个输运方程,四个针对两个子带,两个针对整体系统。 Schroedinger和Poisson方程也可以自洽求解。所获得的波函数用于计算电离的杂质散射和极性光学声子散射速率。根据这些子带间和子带内的散射速率,可以计算出电子及其能量在每个子带之间的传输速率。

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