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Approximations of Quantum Corrected Energy-Transport Model with Non-parabolic Energy Relaxation Time

机译:具有非抛物线能量弛豫时间的量子校正能量传输模型的逼近

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An energy transport model coupled with the density gradient method as quantum mechanical corrections has been proposed and numerically investigated. We called it quantum corrected energy-transport model, QCET model. This model used a parabolic approximation for the energy relaxation time but this is often inadequate to describe advanced semiconductor phenomena. In this paper we extend the QCET model to consider the non-parabolic band diagrams in the sense of Kane. We get explicit expressions of energy relaxation time involving the non-parabolic band effects. An adaptive algorithm for solving this model is applied to solve the problem. Numerical simulations on diodes with the length down to 30 nm using this model have been performed and adaptive meshes are given to demonstrate the accuracy and efficiency of the algorithm. It shows that the energy-band non-parabolicity effect is significant for nano-scale semiconductor devices.
机译:提出了能量传输模型,并结合密度梯度方法进行了量子力学校正,并进行了数值研究。我们称其为量子校正能量传输模型QCET模型。该模型对能量弛豫时间使用了抛物线逼近,但这通常不足以描述先进的半导体现象。在本文中,我们扩展了QCET模型,以考虑Kane的非抛物线能带图。我们得到涉及非抛物带效应的能量弛豫时间的明确表示。解决该模型的自适应算法被用来解决该问题。使用该模型对长度小于30 nm的二极管进行了数值模拟,并给出了自适应网格以证明该算法的准确性和效率。它表明能带非抛物线效应对于纳米级半导体器件是重要的。

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