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Effects of charge accumulation and biasing on resonant tunneling energies and tunneling dynamics

机译:电荷累积和偏置对谐振隧道能量和隧道动力学的影响

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We introduce charge accumulation in quantum wells through the use of a nonlinear Schrodinger equation. Looking first at infinite and finite square wells allows us to calculate the new energy spectrum including the separate effects of a biasing electric field and charge accumulation. This gives us insight into the new resonant tunneling energies that arise due to the quasibound states being shifted by either the external field or the reaction field built up through the accumulation of charge. Using a double barrier potential, we calculate the transmission coefficient with and without the external bias field and then with charge accumulation. To study the tunneling dynamics, we first start with a single barrier in an infinite well and discover a fractal- like character to the probability for finding an electron wavepacket in one side of the structure. Finally we numerically integrate the full time-dependent nonlinear Schrodinger equation with various barrier potentials to obtain the dynamics of a wavepacket incident on the structures.
机译:我们通过使用非线性Schrodinger方程来引入量子阱中的电荷累积。首先在无限和有限的方形井中允许我们计算新的能谱,包括偏置电场和电荷累积的单独效果。这使我们能够深入了解由于Quasibound状态因外部场或通过电荷累积而建立的反应场而产生的新谐振隧道能量。使用双屏障潜力,我们计算具有外部偏置场的传输系数,然后具有电荷累积。为了研究隧道动力学,我们首先在无限井中以单个屏障开始,并发现一个分形状的特征,以在结构的一侧找到电子波提波皮包的概率。最后,我们在数值上整合了具有各种屏障电位的全部时间依赖性非线性薛定格格方程,以获得在结构上发生的波波皮的动态。

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