Random Batch Sum-of-Gaussians Method for Molecular Dynamics of Born-Mayer-Huggins Systems
Chen Chen, Jiuyang Liang, Zhenli Xu, Qianru Zhang

TL;DR
This paper introduces an advanced, scalable method combining sum-of-Gaussians decomposition and random batch schemes to significantly accelerate large-scale molecular dynamics simulations of Born-Mayer-Huggins systems, maintaining accuracy.
Contribution
It extends the RBSOG method by incorporating a random batch list scheme for efficient, scalable simulations of BMH potentials, especially for medium-range interactions.
Findings
Achieves 4-10x speedup over Ewald-based methods.
Handles up to 5 million atoms efficiently.
Reduces memory usage while maintaining accuracy.
Abstract
The Born-Mayer-Huggins (BMH) potential, which combines Coulomb interactions with dispersion and short-range exponential repulsion, is widely used for ionic materials such as molten salts. However, large-scale molecular dynamics simulations of BMH systems are often limited by computation, communication, and memory costs. We recently proposed the random batch sum-of-Gaussians (RBSOG) method, which accelerates Coulomb calculations by using a sum-of-Gaussians (SOG) decomposition to split the potential into short- and long-range parts and by applying importance sampling in Fourier space for the long-range part. In this work, we extend the RBSOG to BMH systems and incorporate a random batch list (RBL) scheme to further accelerate the short-range part, yielding a unified framework for efficient simulations with the BMH potential. The combination of the SOG decomposition and the RBL enables an…
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Taxonomy
TopicsBlock Copolymer Self-Assembly · Machine Learning in Materials Science · Material Dynamics and Properties
