Dynamic light scattering measurements in the activated regime of dense colloidal hard spheres
Djamel El Masri, Giovanni Brambilla, Matteo Pierno, George Petekidis,, Andrew Schofield, Ludovic Berthier, Luca Cipelletti

TL;DR
This study combines dynamic light scattering and simulations to analyze the relaxation dynamics of dense colloidal hard spheres, revealing an exponential increase in relaxation time at high densities and questioning the algebraic divergence predicted by mode-coupling theory.
Contribution
It provides new experimental and simulation evidence on the relaxation behavior of dense colloidal spheres, challenging existing theoretical predictions of algebraic divergence.
Findings
Relaxation time follows algebraic divergence over three decades in time.
At high densities, relaxation time increases exponentially with volume fraction.
Results suggest the absence of a true algebraic divergence in colloidal hard spheres.
Abstract
We use dynamic light scattering and numerical simulations to study the approach to equilibrium and the equilibrium dynamics of systems of colloidal hard spheres over a broad range of density, from dilute systems up to very concentrated suspensions undergoing glassy dynamics. We discuss several experimental issues (sedimentation, thermal control, non-equilibrium aging effects, dynamic heterogeneity) arising when very large relaxation times are measured. When analyzed over more than seven decades in time, we find that the equilibrium relaxation time, tau_alpha, of our system is described by the algebraic divergence predicted by mode-coupling theory over a window of about three decades. At higher density, tau_alpha increases exponentially with distance to a critical volume fraction phi_0 which is much larger than the mode-coupling singularity. This is reminiscent of the behavior of…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
