Using physical property surrogate models to perform accelerated multi-fidelity optimization of force field parameters
Owen C Madin1, Michael R Shirts1
1Department of Chemical & Biological Engineering, University of Colorado Boulder Boulder CO USA 80309 michael.shirts@colorado.edu.
We developed a faster method for optimizing molecular simulations using Gaussian process models. This approach allows for more thorough searching of parameters, leading to improved and more transferable force field models.
Area of Science:
- Computational chemistry
- Molecular modeling
- Physical chemistry
Background:
- Accurate van der Waals interactions are crucial for molecular dynamics simulations.
- Training Lennard Jones (LJ) potential parameters is computationally expensive, limiting optimization.
- Current methods often restrict parameter optimization to local regions.
Purpose of the Study:
- To introduce a multi-fidelity optimization technique for global LJ parameter optimization.
- To accelerate the search for optimal LJ parameters using surrogate modeling.
- To improve the quality and transferability of force field parameters.
Main Methods:
- Utilized Gaussian process surrogate modeling to create inexpensive models of physical properties.
- Implemented an iterative framework combining differential evolution with simulation-based validation.
- Refitted LJ parameters for the OpenFF 1.0.0 (Parsley) force field using up to 195 physical property targets.
Main Results:
- The multi-fidelity technique found improved LJ parameter sets compared to simulation-based optimization.
- The method enabled broader searches and escape from local minima.
- New parameter sets demonstrated comparable accuracy and improved transferability to similar molecules.
Conclusions:
- The multi-fidelity optimization technique offers a rapid and more global approach for refining molecular models.
- This method enhances the optimization of force field parameters against physical properties.
- The technique provides a foundation for further advancements in molecular modeling.
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