On the Munn-Silbey approach to nonlocal exciton-phonon coupling
A canonical transformation method originally proposed by Munn and Silbey is used to partially diagonalize a model Hamiltonian which incorporates both local and nonlocal exciton-phonon coupling. At the heart of the method is a secular elimination principle which poses a difficult self-consistency pro...
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sg-ntu-dr.10356-904932023-07-14T15:51:25Z On the Munn-Silbey approach to nonlocal exciton-phonon coupling Brown, David W. Zhao, Yang Lindenberg, Katja School of Materials Science & Engineering DRNTU::Science::Physics::Atomic physics::Solid state physics A canonical transformation method originally proposed by Munn and Silbey is used to partially diagonalize a model Hamiltonian which incorporates both local and nonlocal exciton-phonon coupling. At the heart of the method is a secular elimination principle which poses a difficult self-consistency problem. A limited form of this self-consistency problem was solved in an approximate fashion by primarily analytical methods in the original work of Munn and Silbey. We take a numerical approach, solving the general self-consistency problem to desired accuracy. Among the differences between our findings and those of the original work are polaron binding energies much larger and Debye-Waller factors much smaller than originally anticipated. Published version 2011-03-07T02:47:14Z 2019-12-06T17:48:41Z 2011-03-07T02:47:14Z 2019-12-06T17:48:41Z 1994 1994 Journal Article Zhao, Y., Brown, D. W., & Lindenberg, K. (1994). On the Munn-Silbey Approach to Nonlocal Exciton-phonon Coupling. Journal of Chemical Physics, 100(3), 2335-2345. https://hdl.handle.net/10356/90493 http://hdl.handle.net/10220/6742 10.1063/1.466480 en Journal of chemical physics © 1994 AIP. This paper was published in Journal of Chemical Physics and is made available as an electronic reprint (preprint) with permission of American Institute of Physics. The paper can be found at: [Doi: http://dx.doi.org/10.1063/1.466480]. One print or electronic copy may be made for personal use only. Systematic or multiple reproduction, distribution to multiple locations via electronic or other means, duplication of any material in this paper for a fee or for commercial purposes, or modification of the content of the paper is prohibited and is subject to penalties under law. 11 p. application/pdf |
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DRNTU::Science::Physics::Atomic physics::Solid state physics Brown, David W. Zhao, Yang Lindenberg, Katja On the Munn-Silbey approach to nonlocal exciton-phonon coupling |
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A canonical transformation method originally proposed by Munn and Silbey is used to partially diagonalize a model Hamiltonian which incorporates both local and nonlocal exciton-phonon coupling. At the heart of the method is a secular elimination principle which poses a difficult self-consistency problem. A limited form of this self-consistency problem was solved in an approximate fashion by primarily analytical methods in the original work of Munn and Silbey. We take a numerical approach, solving the general self-consistency problem to desired accuracy. Among the differences between our findings and those of the original work are polaron binding energies much larger and Debye-Waller factors much smaller than originally anticipated. |
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School of Materials Science & Engineering |
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School of Materials Science & Engineering Brown, David W. Zhao, Yang Lindenberg, Katja |
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Article |
author |
Brown, David W. Zhao, Yang Lindenberg, Katja |
author_sort |
Brown, David W. |
title |
On the Munn-Silbey approach to nonlocal exciton-phonon coupling |
title_short |
On the Munn-Silbey approach to nonlocal exciton-phonon coupling |
title_full |
On the Munn-Silbey approach to nonlocal exciton-phonon coupling |
title_fullStr |
On the Munn-Silbey approach to nonlocal exciton-phonon coupling |
title_full_unstemmed |
On the Munn-Silbey approach to nonlocal exciton-phonon coupling |
title_sort |
on the munn-silbey approach to nonlocal exciton-phonon coupling |
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2011 |
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https://hdl.handle.net/10356/90493 http://hdl.handle.net/10220/6742 |
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1772825450324688896 |