Abstract
Potentials generally used in molecular dynamics (MD) simulation of SiO2 properties customarily are calibrated to a combination of computed molecular electronic structure data and experimental crystalline data. The present study tests parametrization to data from high-level, first-principles electronic structure calculations alone. The issue is crucial to the success of multi-scale simulations. They require a consistent embedding of the so-called quantum mechanical region (the region in which the forces come from gradients of quantum mechanical total energies) in a classical inter-ionic potential region. The evident challenge is generation of a quantum mechanically consistent parametrization. A simple probe of the issue is to see how parametrization solely from first-principles data influences the simulation outcomes. We parametrized a widely used form of effective inter-ionic potential for SiO2 and did MD simulations of tensile failure in a 72 formula unit SiO2 nanorod. Separate parametrizations were done to high quality calculated data for H4SiO4 and H6Si2O7 clusters and for α-quartz. The differing parametrizations yield quantitative differences in the prediction of the yield strength and even semi-qualitative differences in the system behavior in that region. Some superficially similar parametrizations do not even provide a stable T = 0 K configuration. These differences highlight the crucial distinction between potential parametrization aimed at replacing realistic quantum mechanical forces entirely in an MD calculation versus a parametrization aimed at embedding an explicitly QM region.
Original language | English (US) |
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Pages (from-to) | 340-349 |
Number of pages | 10 |
Journal | Computational Materials Science |
Volume | 38 |
Issue number | 2 |
DOIs | |
State | Published - Dec 2006 |
Keywords
- Inter-atomic potentials
- Multi-scale simulations
- Silica simulations
ASJC Scopus subject areas
- Computer Science(all)
- Chemistry(all)
- Materials Science(all)
- Mechanics of Materials
- Physics and Astronomy(all)
- Computational Mathematics