Simulating nonadiabatic dynamics with approximate Bohmian trajectories

碩士 === 國立清華大學 === 化學系所 === 105 === Nonadiabatic dynamics is the core of various molecular processes. However, approximations are needed for efficiency considerations. We improved the quantum trajectory method (QTM) significantly while retaining its accuracy on nonadiabatic systems. The complex quant...

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Main Authors: Wang, Yu, 王 瑜
Other Authors: Chou, Chia-Chun
Format: Others
Language:en_US
Published: 2017
Online Access:http://ndltd.ncl.edu.tw/handle/ty345n
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spelling ndltd-TW-105NTHU50650432019-05-15T23:53:46Z http://ndltd.ncl.edu.tw/handle/ty345n Simulating nonadiabatic dynamics with approximate Bohmian trajectories 以近似玻姆軌跡法模擬非絕熱動力學 Wang, Yu 王 瑜 碩士 國立清華大學 化學系所 105 Nonadiabatic dynamics is the core of various molecular processes. However, approximations are needed for efficiency considerations. We improved the quantum trajectory method (QTM) significantly while retaining its accuracy on nonadiabatic systems. The complex quantum Hamilton-Jacobi equations with Bohmian trajectories (CQHJE-BT) and the derivative propagation method (DPM) were applied to two-state nonadiabatic systems. Results showed that this method are capable of dealing with not only one-dimensional but also two-dimensional systems. Both the amplitude and the phase of the wave function can be evaluated accurately by CQHJE-BT. However, there are still some aspects needed to be improved. Still, the QTM has been improved to deal with more complex systems while retaining efficiency and accuracy. Chou, Chia-Chun 周佳駿 2017 學位論文 ; thesis 68 en_US
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language en_US
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description 碩士 === 國立清華大學 === 化學系所 === 105 === Nonadiabatic dynamics is the core of various molecular processes. However, approximations are needed for efficiency considerations. We improved the quantum trajectory method (QTM) significantly while retaining its accuracy on nonadiabatic systems. The complex quantum Hamilton-Jacobi equations with Bohmian trajectories (CQHJE-BT) and the derivative propagation method (DPM) were applied to two-state nonadiabatic systems. Results showed that this method are capable of dealing with not only one-dimensional but also two-dimensional systems. Both the amplitude and the phase of the wave function can be evaluated accurately by CQHJE-BT. However, there are still some aspects needed to be improved. Still, the QTM has been improved to deal with more complex systems while retaining efficiency and accuracy.
author2 Chou, Chia-Chun
author_facet Chou, Chia-Chun
Wang, Yu
王 瑜
author Wang, Yu
王 瑜
spellingShingle Wang, Yu
王 瑜
Simulating nonadiabatic dynamics with approximate Bohmian trajectories
author_sort Wang, Yu
title Simulating nonadiabatic dynamics with approximate Bohmian trajectories
title_short Simulating nonadiabatic dynamics with approximate Bohmian trajectories
title_full Simulating nonadiabatic dynamics with approximate Bohmian trajectories
title_fullStr Simulating nonadiabatic dynamics with approximate Bohmian trajectories
title_full_unstemmed Simulating nonadiabatic dynamics with approximate Bohmian trajectories
title_sort simulating nonadiabatic dynamics with approximate bohmian trajectories
publishDate 2017
url http://ndltd.ncl.edu.tw/handle/ty345n
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