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二阶电子非绝热动力学:实时含时密度泛函理论与二阶含时微扰理论

Nonadiabatic Dynamics for Electrons at Second-Order: Real-Time TDDFT and OSCF2.

作者信息

Nguyen Triet S, Parkhill John

机构信息

251 Nieuwland Science Hall, Notre Dame, Indiana 46556, United States.

出版信息

J Chem Theory Comput. 2015 Jul 14;11(7):2918-24. doi: 10.1021/acs.jctc.5b00262. Epub 2015 Jun 24.

Abstract

We develop a new model to simulate nonradiative relaxation and dephasing by combining real-time Hartree-Fock and density functional theory (DFT) with our recent open-systems theory of electronic dynamics. The approach has some key advantages: it has been systematically derived and properly relaxes noninteracting electrons to a Fermi-Dirac distribution. This paper combines the new dissipation theory with an atomistic, all-electron quantum chemistry code and an atom-centered model of the thermal environment. The environment is represented nonempirically and is dependent on molecular structure in a nonlocal way. A production quality, O(N(3)) closed-shell implementation of our theory applicable to realistic molecular systems is presented, including timing information. This scaling implies that the added cost of our nonadiabatic relaxation model, time-dependent open self-consistent field at second order (OSCF2), is computationally inexpensive, relative to adiabatic propagation of real-time time-dependent Hartree-Fock (TDHF) or time-dependent density functional theory (TDDFT). Details of the implementation and numerical algorithm, including factorization and efficiency, are discussed. We demonstrate that OSCF2 approaches the stationary self-consistent field (SCF) ground state when the gap is large relative to k(b)T. The code is used to calculate linear-response spectra including the effects of bath dynamics. Finally, we show how our theory of finite-temperature relaxation can be used to correct ground-state DFT calculations.

摘要

我们通过将实时哈特里 - 福克和密度泛函理论(DFT)与我们最近的电子动力学开放系统理论相结合,开发了一种新模型来模拟非辐射弛豫和退相。该方法具有一些关键优势:它是系统推导得出的,能将非相互作用电子恰当地弛豫到费米 - 狄拉克分布。本文将新的耗散理论与全电子原子量子化学代码以及热环境的原子中心模型相结合。环境以非经验方式表示,并且以非局部方式依赖于分子结构。我们给出了适用于实际分子系统的理论的生产质量的O(N(3))闭壳层实现,包括计时信息。这种缩放比例意味着,相对于实时含时哈特里 - 福克(TDHF)或含时密度泛函理论(TDDFT)的绝热传播,我们的非绝热弛豫模型(二阶含时开放自洽场,OSCF2)的额外成本在计算上是低廉的。讨论了实现细节和数值算法,包括因式分解和效率。我们证明,当能隙相对于k(b)T较大时,OSCF2趋近于稳态自洽场(SCF)基态。该代码用于计算包括浴动力学效应在内的线性响应光谱。最后,我们展示了我们的有限温度弛豫理论如何用于校正基态DFT计算。

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