Energy landscapes and persistent minima

Abstract : We consider a coarse-graining of high-dimensional potential energy landscapes based upon persistences, which correspond to lowest barrier heights to lower-energy min- ima. Persistences can be calculated efficiently for local minima in kinetic transition networks that are based on stationary points of the prevailing energy landscape. The networks studied here represent peptides, proteins, nucleic acids, an atomic cluster, and a glassy system. Minima with high persistence values are likely to represent some form of alternative structural morphology, which, if appreciably populated at the prevailing temperature, could compete with the global minimum (defined as in- finitely persistent). Threshold values on persistences (and in some cases equilibrium occupation probabilities) have therefore been used in this work to select subsets of minima, which were then analysed to see how well they can represent features of the full network. Simplified disconnectivity graphs showing only the selected minima can convey the funnelling (including any multiple-funnel) characteristics of the corre- sponding full graphs. The effect of the choice of persistence threshold on the reduced disconnectivity graphs was considered for a system with a hierarchical, glassy land- scape. Sets of persistent minima were also found to be useful in comparing networks for the same system sampled under different conditions, using minimum oriented spanning forests.
Type de document :
Article dans une revue
Journal of Chemical Physics, American Institute of Physics, 2016, 144 (5), 〈10.1063/1.4941052〉
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Contributeur : Frederic Cazals <>
Soumis le : jeudi 29 décembre 2016 - 09:41:59
Dernière modification le : vendredi 12 janvier 2018 - 11:01:52

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Joanne Carr, Dorian Mazauric, Frédéric Cazals, David John Wales. Energy landscapes and persistent minima. Journal of Chemical Physics, American Institute of Physics, 2016, 144 (5), 〈10.1063/1.4941052〉. 〈hal-01423280〉



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