2008
DOI: 10.1021/ci800238w
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Development of an Efficient Geometry Optimization Method for Water Clusters

Abstract: A geometry optimization method for water clusters (H(2)O)(n) was developed in the present study. The method was applied to the TIP3P and TIP4P water clusters in the range of n < or = 30, and the resulting structures were compared with the global-minimum structures in the literature (n < or = 25 for the TIP3P potential and n < or = 30 for the TIP4P potential). The method failed to reproduce the previously reported global minimum of the n = 24 TIP4P cluster. However, it was possible to find new global minima for… Show more

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Cited by 69 publications
(80 citation statements)
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References 71 publications
(171 reference statements)
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“…Translation moves: a random displacement (a uniform random unit vector times the step size of 3 Å) is applied to a randomly chosen molecule. Cycle inversion: moves the hydrogen bonding within the cluster is represented as a network graph in which each water molecule is a node and each hydrogen bond is an edge [35]. Closed cycles of hydrogen bonds within the graph are identified; one of the cycles is inverted and the graph is then projected back onto the hydrogen bonding network of the original cluster [4].…”
Section: Methodsmentioning
confidence: 99%
“…Translation moves: a random displacement (a uniform random unit vector times the step size of 3 Å) is applied to a randomly chosen molecule. Cycle inversion: moves the hydrogen bonding within the cluster is represented as a network graph in which each water molecule is a node and each hydrogen bond is an edge [35]. Closed cycles of hydrogen bonds within the graph are identified; one of the cycles is inverted and the graph is then projected back onto the hydrogen bonding network of the original cluster [4].…”
Section: Methodsmentioning
confidence: 99%
“…The method optimizes cluster geometries with two types of geometrical perturbations and yielded the global minima of LJ clusters with 10 to 561 atoms reported previously and the new minima for 6 LJ clusters. Then the method is improved to apply it to complicated clusters, molecular homoclusters where molecular orientations are further required as optimized parameters [11,12]. The first purpose of the present study is to improve the above optimization method for application to another type of complicated clusters, atomic heteroclusters.…”
Section: Introductionmentioning
confidence: 99%
“…43 Takeuchi used interior, surface, orientation, and HB arrangement operators to move water molecules in his optimization algorithm. 44 Goedecker developed a minima hopping method which Kazachenko et al further modied for water cluster optimization of (H 2 O) n n # 37.…”
mentioning
confidence: 99%