A thermodynamically consistent constitutive equation describing polymer disentanglement under flow
Benjamin E. Dolata, Peter D. Olmsted

TL;DR
This paper develops a thermodynamically consistent model for polymer entanglement dynamics under flow, integrating CCR, anisotropic mobility, and finite extensibility to better predict polymer melt behavior.
Contribution
It introduces a new coupled kinetic model combining CCR, anisotropic mobility, and finite extensibility, aligning with recent molecular dynamics simulations.
Findings
Relaxation time for entanglement recovery proportional to Rouse time
Model captures shear-induced disentanglement dynamics
Suggests reinterpretation of slow re-entanglement signatures in experiments
Abstract
We derive a thermodynamically consistent framework for incorporating entanglement dynamics into constitutive equations for flowing polymer melts. We use this to combine the convected constraint release (CCR) dynamics of Ianniruberto-Marriccui into a finitely-extensible version of the Rolie-Poly model, and also include an anisotropic mobility as in the Giesekus model. The reversible dynamics are obtained from a free energy that describes both a finitely-extensible conformation tensor and an ideal gas of entanglements along the chain. The dissipative dynamics give rise to coupled kinetic equations for the conformation tensor and entanglements, whose coupling terms describe shear-induced disentanglement. The relaxation dynamics of the conformation tensor follow the GLaMM and Rolie-Poly models, and account for reptation, retraction and CCR. We propose that the relaxation time for…
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