Sphere encapsulated Monte Carlo : obtaining minimum energy configurations of large aromatic systems
We introduce a simple global optimization approach that is able to find minimum energy configurations of clusters containing aromatic molecules. The translational and rotational perturbations required in Monte Carlo-based methods often lead to unrealistic configurations within which two or more mole...
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sg-ntu-dr.10356-1522032023-12-29T06:50:02Z Sphere encapsulated Monte Carlo : obtaining minimum energy configurations of large aromatic systems Bowal, Kimberly Grančič, Peter Martin, Jacob W. Kraft, Markus School of Chemical and Biomedical Engineering Cambridge Centre for Advanced Research and Education in Singapore (CARES) Engineering::Chemical engineering Optimization Energy We introduce a simple global optimization approach that is able to find minimum energy configurations of clusters containing aromatic molecules. The translational and rotational perturbations required in Monte Carlo-based methods often lead to unrealistic configurations within which two or more molecular rings intersect, causing many of the computational steps to be rejected and the optimization process to be inefficient. Here we develop a modification of the basin-hopping global optimization procedure tailored to tackle problems with intersecting molecular rings. Termed the Sphere Encapsulated Monte Carlo (SEMC) method, this method introduces sphere-based rearrangement and minimization steps at each iteration, and its performance is shown through the exploration of potential energy landscapes of polycyclic aromatic hydrocarbon (PAH) clusters, systems of interest in combustion and astrophysics research. The SEMC method provides clusters that are accurate to 5% mean difference of the minimum energy at a 10-fold speed up compared to previous work using advanced molecular dynamics simulations. Importantly, the SEMC method captures key structural characteristics and molecular size partitioning trends as measured by the molecular radial distances and coordination numbers. The advantages of the SEMC method are further highlighted in its application to previously unstudied heterogeneous PAH clusters. National Research Foundation (NRF) Accepted version This project was supported by the National Research Foundation (NRF), Prime Minister’s Office, Singapore under its Campus for Research Excellence and Technological Enterprise (CREATE) program. K.B. is grateful to the Cambridge Trust and the Stanley Studentship at King’s College, Cambridge for their financial support. M.K. gratefully acknowledges the support of the Alexander von Humboldt foundation. 2021-07-22T01:57:38Z 2021-07-22T01:57:38Z 2019 Journal Article Bowal, K., Grančič, P., Martin, J. W. & Kraft, M. (2019). Sphere encapsulated Monte Carlo : obtaining minimum energy configurations of large aromatic systems. The Journal of Physical Chemistry A, 123(33), 7303-7313. https://dx.doi.org/10.1021/acs.jpca.9b04821 1089-5639 https://hdl.handle.net/10356/152203 10.1021/acs.jpca.9b04821 31339720 2-s2.0-85070919418 33 123 7303 7313 en The Journal of Physical Chemistry A This document is the Accepted Manuscript version of a Published Work that appeared in final form in The Journal of Physical Chemistry A, copyright © American Chemical Society after peer review and technical editing by the publisher. To access the final edited and published work see https://doi.org/10.1021/acs.jpca.9b04821. application/pdf |
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Engineering::Chemical engineering Optimization Energy Bowal, Kimberly Grančič, Peter Martin, Jacob W. Kraft, Markus Sphere encapsulated Monte Carlo : obtaining minimum energy configurations of large aromatic systems |
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We introduce a simple global optimization approach that is able to find minimum energy configurations of clusters containing aromatic molecules. The translational and rotational perturbations required in Monte Carlo-based methods often lead to unrealistic configurations within which two or more molecular rings intersect, causing many of the computational steps to be rejected and the optimization process to be inefficient. Here we develop a modification of the basin-hopping global optimization procedure tailored to tackle problems with intersecting molecular rings. Termed the Sphere Encapsulated Monte Carlo (SEMC) method, this method introduces sphere-based rearrangement and minimization steps at each iteration, and its performance is shown through the exploration of potential energy landscapes of polycyclic aromatic hydrocarbon (PAH) clusters, systems of interest in combustion and astrophysics research. The SEMC method provides clusters that are accurate to 5% mean difference of the minimum energy at a 10-fold speed up compared to previous work using advanced molecular dynamics simulations. Importantly, the SEMC method captures key structural characteristics and molecular size partitioning trends as measured by the molecular radial distances and coordination numbers. The advantages of the SEMC method are further highlighted in its application to previously unstudied heterogeneous PAH clusters. |
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School of Chemical and Biomedical Engineering |
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School of Chemical and Biomedical Engineering Bowal, Kimberly Grančič, Peter Martin, Jacob W. Kraft, Markus |
format |
Article |
author |
Bowal, Kimberly Grančič, Peter Martin, Jacob W. Kraft, Markus |
author_sort |
Bowal, Kimberly |
title |
Sphere encapsulated Monte Carlo : obtaining minimum energy configurations of large aromatic systems |
title_short |
Sphere encapsulated Monte Carlo : obtaining minimum energy configurations of large aromatic systems |
title_full |
Sphere encapsulated Monte Carlo : obtaining minimum energy configurations of large aromatic systems |
title_fullStr |
Sphere encapsulated Monte Carlo : obtaining minimum energy configurations of large aromatic systems |
title_full_unstemmed |
Sphere encapsulated Monte Carlo : obtaining minimum energy configurations of large aromatic systems |
title_sort |
sphere encapsulated monte carlo : obtaining minimum energy configurations of large aromatic systems |
publishDate |
2021 |
url |
https://hdl.handle.net/10356/152203 |
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1787136644948688896 |