activity
19972003
most citedSome Further Results for the Stationary Points and Dynamics of Supercooled Liquids

172 citations · 288 across the 3 of their papers we have counts for

collaborators

14 papers

cond-mat2003172 cited

Some Further Results for the Stationary Points and Dynamics of Supercooled Liquids

David J. Wales, Jonathan P. K. Doye

We present some new theoretical and computational results for the stationary points of bulk systems. First we demonstrate how the potential energy surface can be partitioned into c…

cond-mat200328 cited

Comment on ``Quasisaddles as relevant points of the potential energy surface in the dynamics of supercooled liquids'' [J. Chem. Phys. 116, 10297 (2002); cond-mat/0203301]

Jonathan P. K. Doye, David J. Wales

Recently, the properties of supercooled liquids have been studied by mapping instaneous configurations onto minima of the gradient squared. It was originally suggested that this ma…

cond-mat200288 cited

The favoured cluster structures of model glass formers

Jonathan P. K. Doye, David J. Wales, Fredrik H. M. Zetterling +1

We examine the favoured cluster structures for two new potentials, which both behave as monatomic model glass-formers in bulk. We find that the oscillations in the interatomic pote…

cond-mat.dis-nn2001

Saddle Points and Dynamics of Lennard-Jones Clusters, Solids and Supercooled Liquids

Jonathan P. K. Doye, David J. Wales

The properties of higher-index saddle points have been invoked in recent theories of the dynamics of supercooled liquids. Here we examine in detail a mapping of configurations to s…

cond-mat2001

Modelling the structure of clusters of C_60 molecules

Jonathan P. K. Doye, David J. Wales, Wolfgang Branz +1

We locate putative global minima for (C_60)_N clusters modelled by the potential of Pacheco and Prates-Ramalho up to N=105. These minima are based on icosahedral packing up to N=15…

cond-mat2000

Polytetrahedral Clusters

Jonathan Doye, David Wales

By studying the structures of clusters bound by a model potential that favours polytetrahedral order, we find a previously unknown series of `magic numbers' (i.e. sizes of special…