Repository logo
Log in(current)
Repository logoMIT Open ScholarshipDSpace@MIT
  1. Home
  2. MIT Open Access Articles
  3. MIT Open Access Articles
  4. Efficient energy transfer in light-harvesting systems, I: optimal temperature, reorganization energy and spatial–temporal correlations

Efficient energy transfer in light-harvesting systems, I: optimal temperature, reorganization energy and spatial–temporal correlations

Thumbnail Image
Download
Name

Wu-2010-Efficient energy transfer in light-harvesting systems.pdf

Size

789.47 KB

Format

Adobe PDF

Checksum (MD5)

d02a9d5e931424b16c7788e28c5fae34

Author(s)
Wu, Jianlan
•
Liu, Fan
•
Shen, Young
•
Cao, Jianshu
•
Silbey, Robert J.
Date Issued
October 2010
Journal
New Journal of Physics
Publisher
Institute of Physics Publishing
Citation
Wu, Jianlan et al. “Efficient Energy Transfer in Light-harvesting Systems, I: Optimal Temperature, Reorganization Energy and Spatial–temporal Correlations.” New Journal of Physics 12.10 (2010): 105012. Web.
Version
Final published version
Abstract
Understanding the mechanisms of efficient and robust energy transfer in light-harvesting systems provides new insights for the optimal design of artificial systems. In this paper, we use the Fenna–Matthews–Olson (FMO) protein complex and phycocyanin 645 (PC 645) to explore the general dependence on physical parameters that help maximize the efficiency and maintain its stability. With the Haken–Strobl model, the maximal energy transfer efficiency (ETE) is achieved under an intermediate optimal value of dephasing rate. To avoid the infinite temperature assumption in the Haken–Strobl model and the failure of the Redfield equation in predicting the Forster rate behavior, we use the generalized Bloch–Redfield (GBR) equation approach to correctly describe dissipative exciton dynamics, and we find that maximal ETE can be achieved under various physical conditions, including temperature, reorganization energy and spatial–temporal correlations in noise. We also identify regimes of reorganization energy where the ETE changes monotonically with temperature or spatial correlation and therefore cannot be optimized with respect to these two variables.
MIT Department
Massachusetts Institute of Technology. Department of Chemistry
Terms of Use
Creative Commons Attribution 3.0
http://creativecommons.org/licenses/by/3.0/
Persistent DSpace Link
http://hdl.handle.net/1721.1/70851
DOI of Published Version
https://doi.org/10.1088/1367-2630/12/10/105012
Repository logo
PrivacyPermissionsAccessibilityContact us
Repository logo
Notify us about copyright concerns.