2007
DOI: 10.1103/physreve.75.041501
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Metabasin dynamics and local structure in supercooled water

Abstract: We employ the Distance Matrix method to investigate metabasin dynamics in supercooled water. We find that the motion of the system consists in the exploration of a finite region of configuration space (enclosing several distinct local minima), named metabasin, followed by a sharp crossing to a different metabasin. The characteristic time between metabasin transitions is comparable to the structural relaxation time, suggesting that these transitions are relevant for the long time dynamics. The crossing between … Show more

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Cited by 35 publications
(35 citation statements)
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“…Examples for those sudden changes in single molecule experiments are enzymatic turnovers [1], motor protein movements [2], nanoparticle and single molecule blinking [3][4][5][6][7][8], and single molecule reorientations in a glassy matrix [9]. Likewise, in molecular dynamics simulations sudden jumps have been observed in the position of the simulated atoms, for example in binary Lennard-Jones systems [10][11][12], protein folding simulations [13], and supercooled water [14]. These sudden rearrangements have even been observed experimentally in colloidal model systems of glassy dynamics [15].…”
Section: Introductionmentioning
confidence: 95%
“…Examples for those sudden changes in single molecule experiments are enzymatic turnovers [1], motor protein movements [2], nanoparticle and single molecule blinking [3][4][5][6][7][8], and single molecule reorientations in a glassy matrix [9]. Likewise, in molecular dynamics simulations sudden jumps have been observed in the position of the simulated atoms, for example in binary Lennard-Jones systems [10][11][12], protein folding simulations [13], and supercooled water [14]. These sudden rearrangements have even been observed experimentally in colloidal model systems of glassy dynamics [15].…”
Section: Introductionmentioning
confidence: 95%
“…A high value of I (i,t) implies that molecule i at time t has a good tetrahedral local order and low local density [and thus, a low local potential energy since it is able bind to its first four neighbors by geometrically well-shaped hydrogen bonds (HB)], while on the contrary, values of I (i,t) ≈ 0 indicate a molecule with defective tetrahedral order and high-local density (and thus, high local potential energy), even allowing for a fifth neighbor within the coordination shell. This abnormal coordination could also promote the formation of bifurcated hydrogen bonds (when a water molecule binds to two others via the same hydrogen), a feature that has been shown to promote local mobility [40,41]. Liquid water both in the normal liquid state and in the supercooled liquid state has been shown to present I distributions with a peak at low values and a tail to the right.…”
Section: B Description Of Structural Parametersmentioning
confidence: 99%
“…[9]. In order to find HBs we used a geometric criterion (which in past studies [9,41,42,44] has been shown to provide reasonable results also consistent with more elaborated criteria): A HB implies an O-O distance of less than 3.5Å and an angle O-H· · ·O greater than 140 • (optimum angle for HB would be of 180 • ). In Fig.…”
Section: Hydrogen Bonding and Orientation Of Surface Water Moleculesmentioning
confidence: 99%
“…These relatively compact clusters (named ''democratic'' clusters or d-clusters [16]) have been identified in different glassy systems like a binary Lennard-Jones system and supercooled water [19] and have recently received experimental support from a mixed experimental-computational work in a glassy polymer [20].…”
Section: Introductionmentioning
confidence: 99%