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August 1, 1959The Journal of Chemical Physics2,502 citations

Studies in Molecular Dynamics. I. General Method

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BAB. J. AlderTWT. E. Wainwright

Key Points

  • To establish a general computational method for numerically solving the simultaneous classical equations of motion for systems containing several hundred interacting particles.
  • Formulated and numerically integrated the simultaneous equations of motion for multi-particle classical systems using electronic computation.
  • Optimized programmatic execution for digital computers while identifying key limitations of the numerical scheme.
  • Successfully computed exact trajectories and dynamical behavior for systems of several hundred interacting particles.
  • Established efficient algorithmic strategies to maximize computational performance and mitigate numerical scheme constraints.
  • Demonstrated the broad applicability of the molecular dynamics approach to problems across equilibrium and nonequilibrium statistical mechanics.

Abstract

A method is outlined by which it is possible to calculate exactly the behavior of several hundred interacting classical particles. The study of this many-body problem is carried out by an electronic computer which solves numerically the simultaneous equations of motion. The limitations of this numerical scheme are enumerated and the important steps in making the program efficient on the computers are indicated. The applicability of this method to the solution of many problems in both equilibrium and nonequilibrium statistical mechanics is discussed.

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Cite This Study

Alder et al. (1959) studied this question.

synapsesocial.com/papers/69d6bccafca0359822aa82b3https://doi.org/10.1063/1.1730376
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