Relaxation and Recovery in Hydrogel Friction on Smooth Surfaces

TL;DR

This study investigates the time-dependent frictional behavior of hydrogels on smooth surfaces, revealing two distinct molecular processes—relaxation and recovery—that influence friction over multiple timescales.

Contribution

It provides a detailed characterization of hydrogel friction dynamics, introducing a model with two parallel timescales based on nanoscale polymer network relaxation and recovery.

Findings

Friction coefficient decays exponentially to a steady state.

Decay time constant varies exponentially with sliding velocity.

Frictional memory persists after 24 hours of repeated shearing.

Abstract

\textbf{Background} Hydrogels are crosslinked polymer networks that can absorb and retain a large fraction of liquid. Near a critical sliding velocity, hydrogels pressed against smooth surfaces exhibit time-dependent frictional behavior occurring over multiple timescales, yet the origin of these dynamics is unresolved. \textbf{Objective} Here, we characterize this time-dependent regime and show that it is consistent with two distinct molecular processes: sliding-induced relaxation and quiescent recovery. \textbf{Methods} Our experiments use a custom pin-on-disk tribometer to examine poly(acrylic acid) hydrogels on smooth poly(methyl methacrylate) surfaces over a variety of sliding conditions, from minutes to hours. \textbf{Results} We show that at a fixed sliding velocity, the friction coefficient decays exponentially and reaches a steady-state value. The time constant associated with this decay varies exponentially with the sliding velocity, and is sensitive to any precedent frictional shearing of the interface. This process is reversible; upon cessation of sliding, the friction coefficient recovers to its original state. We also show that the initial direction of shear can be imprinted as an observable "memory", and is visible after 24 hrs of repeated frictional shearing. \textbf{Conclusions} We attribute this behavior to nanoscale extension and relaxation dynamics of the near-surface polymer network, leading to a model of frictional relaxation and recovery with two parallel timescales.