CESOFTLGFLU-DYNMLJul 10, 2020

Numerical simulation, clustering and prediction of multi-component polymer precipitation

arXiv:2007.07276v2
AI Analysis

This work addresses a bottleneck in polymer engineering for applications like organic photovoltaics and drug delivery by enabling faster prototyping, though it is incremental as it combines existing methods.

The paper tackled the problem of high computational costs in simulating multi-component polymer precipitation for morphology classification by integrating machine learning with physics-based simulations, achieving prediction accuracies of 90% or higher.

Multi-component polymer systems are of interest in organic photovoltaic and drug delivery applications, among others where diverse morphologies influence performance. An improved understanding of morphology classification, driven by composition-informed prediction tools, will aid polymer engineering practice. We use a modified Cahn-Hilliard model to simulate polymer precipitation. Such physics-based models require high-performance computations that prevent rapid prototyping and iteration in engineering settings. To reduce the required computational costs, we apply machine learning techniques for clustering and consequent prediction of the simulated polymer blend images in conjunction with simulations. Integrating ML and simulations in such a manner reduces the number of simulations needed to map out the morphology of polymer blends as a function of input parameters and also generates a data set which can be used by others to this end. We explore dimensionality reduction, via principal component analysis and autoencoder techniques, and analyse the resulting morphology clusters. Supervised machine learning using Gaussian process classification was subsequently used to predict morphology clusters according to species molar fraction and interaction parameter inputs. Manual pattern clustering yielded the best results, but machine learning techniques were able to predict the morphology of polymer blends with $\geq$ 90 $\%$ accuracy.

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