Theory of Center‐Line Slope in 2D Electronic Spectroscopy with Static Disorder

Author:

Sun Zong‐Hao1,Yao Yi‐Xuan1,Ai Qing1ORCID,Cheng Yuan‐Chung2

Affiliation:

1. Department of Physics, Applied Optics Beijing Area Major Laboratory Beijing Normal University Beijing 100875 China

2. Department of Chemistry and Center for Quantum Science and Engineering National Taiwan University Taipei 106 Taiwan

Abstract

Abstract2D electronic spectroscopy (2DES) is a powerful tool for investigating the dynamics of complex systems. However, analyzing the resulting spectra can be challenging, and thus may require the use of theoretical modeling techniques. The center‐line slope (CLS) method is one of such approaches, which aims to extract the time correlation function (TCF) from 2DES with minimal error. Since static disorder is widely observed in complex systems, it may be interesting to ask whether the CLS approach still work in the presence of the static disorder. In this paper, the effect of the static disorder on the TCF obtained through the CLS method is investigated. It is found that the steady‐state value of the CLS increases monotonically with respect to the static disorder, which suggests that the amplitude of the static disorder can be determined using the CLS in the long‐time limit. Additionally, as the static disorder rises, the decay rate of the CLS first decreases to a certain value and remains at this value until the static disorder is sufficiently large. Afterward, the CLS begins to fluctuate significantly and thus results in obtaining the decay rate through the CLS method unreliable. Based on these discoveries, the authors propose a method to fix the error and obtain the TCF. The findings may pave the way for obtaining reliable system‐bath information by analyzing 2DES in the practical situations.

Funder

Natural Science Foundation of Beijing Municipality

National Natural Science Foundation of China

Beijing Normal University

Ministry of Science and Technology, Taiwan

National Taiwan University

Publisher

Wiley

Subject

Electrical and Electronic Engineering,Computational Theory and Mathematics,Condensed Matter Physics,Mathematical Physics,Nuclear and High Energy Physics,Electronic, Optical and Magnetic Materials,Statistical and Nonlinear Physics

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