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Non-equilibrium Green's function theory for non-adiabatic effects in quantum transport: Inclusion of electron-electron interactions

机译:量子传输中非均衡绿色函数理论:包含电子 - 电子相互作用

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摘要

Non-equilibrium Green's function theory for non-adiabatic effects in quantum transport [Kershaw and Kosov, J. Chem. Phys. 147, 224109 (2017) and J. Chem. Phys. 149, 044121 (2018)] is extended to the case of interacting electrons. We consider a general problem of quantum transport of interacting electrons through a central region with dynamically changing geometry. The approach is based on the separation of time scales in the non-equilibrium Green's functions and the use of the Wigner transformation to solve the Kadanoff-Baym equations. The Green's functions and correlation self-energy are non-adiabatically expanded up to the second order central time derivatives. We produce expressions for Green's functions with non-adiabatic corrections and a modified formula for electric current; both depend not only on instantaneous molecular junction geometry but also on nuclear velocities and accelerations. The theory is illustrated by the study of electron transport through a model single-resonant level molecular junction with local electron-electron repulsion and a dynamically changing geometry. Published under license by AIP Publishing.
机译:量子运输中的非平稳绿色函数理论[Kershaw和Kosov,J.Chem。物理。 147,224109(2017)和J.Chem。物理。 149,044121(2018)]延伸到相互作用电子的情况。我们考虑通过具有动态变化几何形状的中央区域的Quantum传输相互作用的量子传输的一般问题。该方法基于非平衡绿色功能的时间尺度的分离,以及使用Wigner变换来解决Kadanoff-Baym方程。绿色的功能和相关自能在二阶中心时间衍生物上不绝热地扩展。我们为绿色校正和电流改进的公式生产出绿色功能的表达;两者不仅取决于瞬时分子结几何形状,还取决于核速度和加速度。该理论通过模型单谐振水平分子结来研究了电子传输,通过局部电子 - 电子排斥和动态改变几何形状来说明。通过AIP发布在许可证下发布。

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