2019
DOI: 10.26434/chemrxiv.8910815
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Utilizing Machine Learning for Efficient Parameterization of Coarse Grained Molecular Force Fields

Abstract: This work demonstrates the use of open literature data to force field paramterization via a novel approach applying Bayesian optimization. We have selected Dissipative Particle Dynamics (DPD) as the simulation method in this proof-of-concept work.

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Cited by 16 publications
(20 citation statements)
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“…2,3,78 The development of high-accuracy atomistic or coarse-grained molecular models therefore should aim for a predictive error of between 0.03-1% of the experimental value. Our hand-tuned model comes close to this, but we anticipate that the accuracy could be further improved using automated methods (such as machine learning or classical parameter optimisation), 82 fitting holistically to liquid phase density data across the family of alkanes and mixtures thereof.…”
Section: Discussionmentioning
confidence: 65%
“…2,3,78 The development of high-accuracy atomistic or coarse-grained molecular models therefore should aim for a predictive error of between 0.03-1% of the experimental value. Our hand-tuned model comes close to this, but we anticipate that the accuracy could be further improved using automated methods (such as machine learning or classical parameter optimisation), 82 fitting holistically to liquid phase density data across the family of alkanes and mixtures thereof.…”
Section: Discussionmentioning
confidence: 65%
“…However, the challenges for a successful DPD simulation is finding robust and general methods for parameterization of the simulation system [32][33]. This is an active research area with recent approach to apply machine learning for DPD parameterization [34].…”
Section: Dissipative Particle Dynamics (Dpd)mentioning
confidence: 99%
“…Bayesian optimization has become popular recently in the machine-learning community for the efficient tuning of the hyperparameters of deep learning models, 11 but given its strengths as a global optimizer, and its powerful theoretical guarantees, 12 it has also started to find applications in an increasingly diverse set of domains. [13][14][15][16] The core application area of Bayesian optimization is when each sample of the function is expensive to acquire, either in financial cost, acquisition time, or both, thus making this approach very attractive for our goal of more efficiently navigating large ESF maps.…”
Section: ∈χ ( )mentioning
confidence: 99%