The electrorheology of suspensions consisting of Na-Fluorohectorite synthetic clay particles in silicon oil

TL;DR

This study investigates how Na-fluorohectorite clay particles in silicon oil respond to electric fields, revealing a transition to shear-thinning behavior with electric field-dependent yield stresses and structural changes.

Contribution

It provides new insights into the electrorheological behavior of Na-fluorohectorite suspensions, including scaling laws for yield stresses and rheological bifurcations under electric fields.

Findings

Suspensions form chain-like structures above a threshold electric field.

Yield stresses scale with electric field as a power law with exponents ~1.93 and ~1.58.

Static yield stress scales with particle volume fraction as rac{}.

Abstract

Under application of an electric field greater than a triggering electric field $E_c \sim 0.4$ kV/mm, suspensions obtained by dispersing particles of the synthetic clay fluoro-hectorite in a silicon oil, aggregate into chain- and/or column-like structures parallel to the applied electric field. This micro-structuring results in a transition in the suspensions' rheological behavior, from a Newtonian-like behavior to a shear-thinning rheology with a significant yield stress. This behavior is studied as a function of particle volume fraction and strength of the applied electric field, $E$. The steady shear flow curves are observed to scale onto a master curve with respect to $E$, in a manner similar to what was recently found for suspensions of laponite clay [42]. In the case of Na-fluorohectorite, the corresponding dynamic yield stress is demonstrated to scale with respect to $E$ as a power law with an exponent $\alpha \sim 1.93$, while the static yield stress inferred from constant shear stress tests exhibits a similar behavior with $\alpha \sim 1.58$. The suspensions are also studied in the framework of thixotropic fluids: the bifurcation in the rheology behavior when letting the system flow and evolve under a constant applied shear stress is characterized, and a bifurcation yield stress, estimated as the applied shear stress at which viscosity bifurcation occurs, is measured to scale as $E^\alpha$ with $\alpha \sim 0.5$ to 0.6. All measured yield stresses increase with the particle fraction $\Phi$ of the suspension. For the static yield stress, a scaling law $\Phi^\beta$, with $\beta = 0.54$, is found. The results are found to be reasonably consistent with each other. Their similarities with-, and discrepancies to- results obtained on laponite-oil suspensions are discussed.