A physics-enforced neural network to predict polymer melt viscosity

Achieving superior polymeric components through additive manufacturing (AM) relies on precise control of rheology. One rheological property particularly relevant to AM is melt viscosity (η). η is influenced by polymer chemistry, molecular weight (Mw), polydispersity, shear rate ( $${\dot{\gamma}}$$ ), and temperature (T). The relationship of η with Mw, $${\dot{\gamma }}$$ , and T is captured by parameterized equations. Several physical experiments are required to fit the parameters, so predicting η of new polymer materials in unexplored physical domains is laborious. Here, we develop a Physics-Enforced Neural Network (PENN) model that predicts the empirical parameters and encodes the parametrized equations to calculate η as a function of polymer chemistry, Mw, polydispersity, $${\dot{\gamma }}$$ , and T. We benchmark our PENN against physics-unaware Artificial Neural Network (ANN) and Gaussian Process Regression (GPR) models. We demonstrate that the PENN offers superior values of η when extrapolating to unseen values of Mw, $${\dot{\gamma }}$$ , and T for sparsely seen polymers.

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Publication Details

Journal
npj Computational Materials
Published
2025-02-20
DOI
https://doi.org/10.1038/s41524-025-01532-6
Citations
14
Primary Topic
Rheology and Fluid Dynamics Studies
Type
article
Field-Weighted Citation Impact
10.06

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article

A physics-enforced neural network to predict polymer melt viscosity

Rishi Gurnani, Rampi Ramprasad, Arunkumar Chitteth Rajan, Hang Jerry Qi et al.
14 citations
npj Computational Materials
Rheology and Fluid Dynamics Studies
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article

A physics-enforced neural network to predict polymer melt viscosity

Rishi Gurnani, Rampi Ramprasad, Arunkumar Chitteth Rajan, Hang Jerry Qi, Ayush Jain
article en
14 citations

Abstract

Achieving superior polymeric components through additive manufacturing (AM) relies on precise control of rheology. One rheological property particularly relevant to AM is melt viscosity (η). η is influenced by polymer chemistry, molecular weight (Mw), polydispersity, shear rate ( $${\dot{\gamma}}$$ ), and temperature (T). The relationship of η with Mw, $${\dot{\gamma }}$$ , and T is captured by parameterized equations. Several physical experiments are required to fit the parameters, so predicting η of new polymer materials in unexplored physical domains is laborious. Here, we develop a Physics-Enforced Neural Network (PENN) model that predicts the empirical parameters and encodes the parametrized equations to calculate η as a function of polymer chemistry, Mw, polydispersity, $${\dot{\gamma }}$$ , and T. We benchmark our PENN against physics-unaware Artificial Neural Network (ANN) and Gaussian Process Regression (GPR) models. We demonstrate that the PENN offers superior values of η when extrapolating to unseen values of Mw, $${\dot{\gamma }}$$ , and T for sparsely seen polymers.

npj Computational MaterialsVol. 11(1)
Georgia Institute of Technology (US)
National Science Foundation, Office of Naval Research, Office of Naval Research Global
Openalex Percentile: Top 1%
Rheology and Fluid Dynamics Studies
10.06
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