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Quantum Chemistry and Its 'Ages'

机译:量子化学及其“时代”

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The popular methods of computational quantum chemistry (CQC) have acquired the status of "mainstream" quantum chemistry (QC), with countless useful applications to molecular science, especially for properties, potential energy surfaces, and reactions of the ground states. In earlier publications, four "ages of QC" have been defined, the classification having been based exclusively on the progress of QC in the direction of CQC.The core of the present article has a dual character: On the one hand, it is a commentary on the nature of QC, whereby it is argued that modern QC, while keeping its focus on the manyelectron problem, (MEP), and on the consequences of Electron Correlations on observable quantities, has a domain and a scope that are larger than those determined, more or less, by CQC. Hence, additional "ages" are singled out and proposed, which are connected to time-independent and time-dependent theoretical many-electron formulations and calculations in which the continuous spectrum is involved explicitly. They are connected to experimental directions, which challenge theory to provide not only phenomenology but also quantitative answers and predictions for properties and phenomena involving various types of "unstable (nonstationary) states," which decay irreversibly into the continuous spectrum either via interactions within the atomic (molecular) Hamiltonian (e.g., autoionizing states) or via the interaction with external electromagnetic fields. On the other hand, the article presents, in the form of brief reviews and retrospective accounts, a gleaning from our contributions to the theory and to methods of calculation for the quantitative treatment of such MEPs. Specifically, in the context of the previous paragraphs, I comment briefly on basic concepts, I point to early theoretical work, and, in support of the arguments, I refer to practical theoretical constructions and sample results regarding the following two themes: "resonances in many-electron systems" and "theoretical time-resolved manyelectron physics." Both themes are connected to the recent developments on the experimental front of the interaction of atoms and molecules with ultrashort radiation pulses (weak or strong) in the femtosecond and attosecond regimes. The first theme is treatable within energy-dependent or time-dependent frameworks. The second one requires the computation of a physically transparent ψ(t), which solves to a very good approximation the manyelectron time-dependent Schr?dinger equation (METDSE) for given characteristics of the pulses. Our approaches to related problems have been developed and implemented within state- and property-specific formulations. These are constructed in terms of energy-dependent Hermitian and non-Hermitian formalisms, as well as in terms of time-dependent ones, whose essential elements are explained here. In either case, in line with the main tenet of QC, the focus is on the understanding and efficient solution of the corresponding MEPs, especially in terms of nonperturbative methods. For time-dependent problems involving the interaction with strong fields, the solution of the relevant METDSE is carried out by applying the "state-specific expansion approach." This type of calculation entails the solution of many thousands of coupled equations, where the input consists of bound-bound, bound-free, and free-free coupling matrix elements, on- and off-resonance with respect to the frequency of the pulse. As an example of a solution of a time-resolved many-electron process, I present snapshots of the time-dependent formation of the asymmetric profile of the He 2s2p ~1P~0 resonance state excited by a femtosecond pulse. This profile is formed within about 180 fs and is the same as the one which is well-known from theory and experiment on the energy axis. VC 2014 Wiley Periodicals, Inc.
机译:计算量子化学(CQC)的流行方法已获得“主流”量子化学(QC)的地位,在分子科学中有无数有用的应用,特别是在性质,势能表面和基态反应方面。在较早的出版物中,已经定义了四个“ QC年龄”,其分类完全基于QC在CQC方向上的进展。本文的核心具有双重特征:一方面,它是一个关于质量控制性质的评论,据称现代质量控制在关注多电子问题(MEP)以及电子相关性对可观测量的影响时,其作用域和范围要大于那些由CQC或多或少地确定。因此,提出了额外的“年龄”并提出了建议,这些“年龄”与与时间无关和与时间有关的理论多电子公式和计算相关,其中明确涉及连续光谱。它们与实验方向相关联,这对理论提出了挑战,不仅向现象学提供挑战,而且还为涉及各种“不稳定(非平稳)状态”的性质和现象提供定量的答案和预测,这些“不稳定(非平稳)状态”通过原子内的相互作用不可逆地衰减到连续光谱中(分子)哈密顿量(例如,自电离态)或通过与外部电磁场的相互作用。另一方面,本文以简短评论和回顾性报告的形式介绍了我们对此类MEP定量处理的理论和计算方法的贡献。具体而言,在前几段的背景下,我对基本概念进行了简要评论,指出了早期的理论工作,并且为了支持这些论点,我引用了有关以下两个主题的实际理论结构和示例结果:多电子系统”和“理论上解析的多电子物理学”。这两个主题都与飞秒和阿秒体系中原子和分子与超短辐射脉冲(弱或强)相互作用的实验前沿的最新进展有关。第一个主题可以在依赖能源或依赖时间的框架内治疗。第二个需要计算物理上透明的ψ(t),对于给定的脉冲特性,它可以很好地近似许多电子时间相关的薛定er方程(METDSE)。我们针对相关问题的方法已根据国家和特定于财产的公式制定并实施。这些是根据能量依赖的埃尔米特形式主义和非埃尔米特形式主义以及时间依赖的形式主义构建的,在此对其基本要素进行了说明。在任何一种情况下,根据质量控制的主要宗旨,重点在于相应MEP的理解和有效解决方案,尤其是在非扰动方法方面。对于涉及与强场相互作用的时变问题,可以通过应用“特定于状态的扩展方法”来解决相关的METDSE。这种类型的计算需要成千上万个耦合方程式的解,其中输入由有界,无界和自由的耦合矩阵元素组成,相对于脉冲频率有共振和共振。作为解决时间分辨多电子过程的一个例子,我给出了飞秒脉冲激发的He 2s2p〜1P〜0共振态的不对称分布的时间依赖性形成的快照。该轮廓在大约180 fs内形成,并且与在能量轴上的理论和实验众所周知的轮廓相同。 VC 2014 Wiley期刊公司

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