A Data-Driven Approach to Coarse-Graining Simple Liquids in Confinement
arXiv:2311.02042 · doi:10.1021/acs.jctc.3c00633
Abstract
We propose a data-driven framework for identifying coarse-grained (CG) Lennard-Jones (LJ) potential parameters in confined systems for simple liquids. Our approach involves the use of a Deep Neural Network (DNN) that is trained to approximate the solution of the Inverse Liquid State (ILST) problem for confined systems. The DNN model inherently incorporates essential physical characteristics specific to confined fluids, enabling accurate prediction of inhomogeneity effects. By utilizing transfer learning, we predict single-site LJ potentials of simple multiatomic liquids confined in a slit-like channel, which effectively replicate both the fluid structure and molecular force of the target All-Atom (AA) system when the electrostatic interactions are not dominant. In addition, we showcase the synergy between the data-driven approach and the well-known Bottom-Up coarse-graining method utilizing Relative-Entropy (RE) Minimization. Through sequential utilization of these two methods, the robustness of the iterative RE method is significantly augmented, leading to a remarkable enhancement in convergence.
arXiv commentJournal of Chemical Theory and Computation (2023)
References in corpus (10)
- Adam: A Method for Stochastic Optimization
- Deep Potential Molecular Dynamics: a scalable model with the accuracy of quantum mechanics
- SchNet - a deep learning architecture for molecules and materials
- E(3)-Equivariant Graph Neural Networks for Data-Efficient and Accurate Interatomic Potentials
- Towards Exact Molecular Dynamics Simulations with Machine-Learned Force Fields
- Hydrodynamic interactions and Brownian forces in colloidal suspensions: Coarse-graining over time and length-scales
- SpookyNet: Learning Force Fields with Electronic Degrees of Freedom and Nonlocal Effects
- Derivation of coarse-grained potentials via multistate iterative Boltzmann inversion
- DeePCG: constructing coarse-grained models via deep neural networks
- A note on the uniqueness result for the inverse Henderson problem