On potential energy surfaces and relaxation to the global minimum

By analyzing the dynamics of model potential energy surfaces we systematically investigate the processes involved in passing from a high energy state to the global minimum and how the probability of reaching the global minimum depends upon the topography and topology of the potential energy surface...

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التفاصيل البيبلوغرافية
المؤلفون الرئيسيون: Doye, J, Wales, D
التنسيق: Journal article
منشور في: 1996
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author Doye, J
Wales, D
author_facet Doye, J
Wales, D
author_sort Doye, J
collection OXFORD
description By analyzing the dynamics of model potential energy surfaces we systematically investigate the processes involved in passing from a high energy state to the global minimum and how the probability of reaching the global minimum depends upon the topography and topology of the potential energy surface (PES). Relaxation to the global minimum is easiest for PES's consisting of a single funnel (a set of convergent pathways which lead to the global minimum) with low barriers and a significant potential energy gradient towards the global minimum. The presence of additional funnels on the surface can severely reduce the rate of relaxation to the global minimum. Such secondary funnels act most efficiently as kinetic traps when they terminate at a low energy minimum, have a steep potential energy gradient and are wide (i.e., have a large configurational entropy) compared to the primary funnel. Indeed, it is even possible to construct PES's for which the system relaxes to the minimum at the bottom of a secondary funnel rather than the global minimum and then remains in this metastable state over a long time scale. Our results for these model PES's are discussed in the context of theoretical and experimental knowledge of the dynamics of proteins, clusters, and glasses. © 1996 American Institute of Physics.
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spelling oxford-uuid:a62e4419-ac1f-4d4f-b95d-13c0072bbec92022-03-27T02:45:23ZOn potential energy surfaces and relaxation to the global minimumJournal articlehttp://purl.org/coar/resource_type/c_dcae04bcuuid:a62e4419-ac1f-4d4f-b95d-13c0072bbec9Symplectic Elements at Oxford1996Doye, JWales, DBy analyzing the dynamics of model potential energy surfaces we systematically investigate the processes involved in passing from a high energy state to the global minimum and how the probability of reaching the global minimum depends upon the topography and topology of the potential energy surface (PES). Relaxation to the global minimum is easiest for PES's consisting of a single funnel (a set of convergent pathways which lead to the global minimum) with low barriers and a significant potential energy gradient towards the global minimum. The presence of additional funnels on the surface can severely reduce the rate of relaxation to the global minimum. Such secondary funnels act most efficiently as kinetic traps when they terminate at a low energy minimum, have a steep potential energy gradient and are wide (i.e., have a large configurational entropy) compared to the primary funnel. Indeed, it is even possible to construct PES's for which the system relaxes to the minimum at the bottom of a secondary funnel rather than the global minimum and then remains in this metastable state over a long time scale. Our results for these model PES's are discussed in the context of theoretical and experimental knowledge of the dynamics of proteins, clusters, and glasses. © 1996 American Institute of Physics.
spellingShingle Doye, J
Wales, D
On potential energy surfaces and relaxation to the global minimum
title On potential energy surfaces and relaxation to the global minimum
title_full On potential energy surfaces and relaxation to the global minimum
title_fullStr On potential energy surfaces and relaxation to the global minimum
title_full_unstemmed On potential energy surfaces and relaxation to the global minimum
title_short On potential energy surfaces and relaxation to the global minimum
title_sort on potential energy surfaces and relaxation to the global minimum
work_keys_str_mv AT doyej onpotentialenergysurfacesandrelaxationtotheglobalminimum
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