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Some open questions in TDDFT: Clues from Lattice Models and Kadanoff-Baym Dynamics

机译:TDDFT中的一些开放性问题:来自莱迪思模型和。的线索   Kadanoff-Baym动力学

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摘要

Two aspects of TDDFT, the linear response approach and the adiabatic localdensity approximation, are examined from the perspective of lattice models. Tothis end, we review the DFT formulations on the lattice and give a concisepresentation of the time-dependent Kadanoff-Baym equations, used to asses thelimitations of the adiabatic approximation in TDDFT. We present results for thedensity response function of the 3D homogeneous Hubbard model, and point out adrawback of the linear response scheme based on the linearized Sham-Schl\"uterequation. We then suggest a prescription on how to amend it. Finally, weanalyze the time evolution of the density in a small cubic cluster, and compareexact, adiabatic-TDDFT and Kadanoff-Baym-Equations densities. Our results showthat non-perturbative (in the interaction) adiabatic potentials can performquite well for slow perturbations but that, for faster external fields, memoryeffects, as already present in simple many-body approximations, are clearlyrequired.
机译:从晶格模型的角度研究了TDDFT的两个方面,即线性响应方法和绝热局部密度近似。为此,我们回顾了晶格上的DFT公式,并给出了与时间相关的Kadanoff-Baym方程的简明表示,该方程用于评估TDDFT中绝热近似的局限性。我们给出了3D均质Hubbard模型的密度响应函数的结果,并指出了基于线性Sham-Schl“方程的线性响应方案的后遗症。然后,我们提出了关于如何对其进行修正的处方。最后,我们分析了时间小立方簇中密度的变化,以及绝热,TDDFT和Kadanoff-Baym方程的密度,我们的结果表明,非扰动(在相互作用中)绝热势能在慢扰动下表现很好,但对于更快的外场表现出很好的表现显然,需要简单的多体近似中已经存在的记忆效应。

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