The Manhattan exciton size: A physically tractable delocalization measure.

IF 3.1 2区 化学 Q3 CHEMISTRY, PHYSICAL Journal of Chemical Physics Pub Date : 2025-02-21 DOI:10.1063/5.0253831
T L C Jansen
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Abstract

Delocalized excitations, denoted excitons, play an important role in many systems in chemical physics. The characterization of their extent of delocalization is a crucial element in understanding these quasiparticles. In this paper, I will revisit the most common delocalization measures applied to Frenkel-type excitons. Based on this analysis, I propose to use a so-far ignored measure. The key advantage of this measure, which I will denote as the Manhattan exciton size, is that it directly connects with the oscillator strength of the excitons. It provides a strict upper bound on the oscillator strength of any given exciton for linear aggregates. Finally, I demonstrate that this exciton delocalization measure is more sensible for analyzing super-radiant states compared to, for example, the most commonly applied measure, i.e., the (inverse) participation ratio. However, these two measures together provide insight into the degree of exciton confinement.

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曼哈顿激子大小:物理上可处理的离域测量。
离域激发,即激子,在化学物理的许多系统中起着重要的作用。表征它们的离域程度是理解这些准粒子的关键因素。在本文中,我将回顾应用于frenkel型激子的最常见的离域措施。基于这一分析,我建议使用一个迄今为止被忽略的度量。这个测量的主要优点,我将其称为曼哈顿激子大小,是它与激子的振子强度直接相关。它提供了线性聚集体中任何给定激子的振子强度的严格上界。最后,我证明了与最常用的测量(即(逆)参与比)相比,这种激子离域测量对于分析超辐射状态更明智。然而,这两种测量方法一起提供了对激子约束程度的深入了解。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
Journal of Chemical Physics
Journal of Chemical Physics 物理-物理:原子、分子和化学物理
CiteScore
7.40
自引率
15.90%
发文量
1615
审稿时长
2 months
期刊介绍: The Journal of Chemical Physics publishes quantitative and rigorous science of long-lasting value in methods and applications of chemical physics. The Journal also publishes brief Communications of significant new findings, Perspectives on the latest advances in the field, and Special Topic issues. The Journal focuses on innovative research in experimental and theoretical areas of chemical physics, including spectroscopy, dynamics, kinetics, statistical mechanics, and quantum mechanics. In addition, topical areas such as polymers, soft matter, materials, surfaces/interfaces, and systems of biological relevance are of increasing importance. Topical coverage includes: Theoretical Methods and Algorithms Advanced Experimental Techniques Atoms, Molecules, and Clusters Liquids, Glasses, and Crystals Surfaces, Interfaces, and Materials Polymers and Soft Matter Biological Molecules and Networks.
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