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20022009
most citedGlass Rheology: From mode-coupling theory to a dynamical yield criterion

156 citations · 412 across the 6 of their papers we have counts for

collaborators

9 papers

cond-mat.soft2009156 cited

Glass Rheology: From mode-coupling theory to a dynamical yield criterion

J. M. Brader, Th. Voigtmann, M. Fuchs +2

The mode coupling theory (MCT) of glasses, while offering an incomplete description of glass transition physics, represents the only established route to first-principles predictio…

cond-mat.soft2008134 cited

Active and Nonlinear Microrheology in Dense Colloidal Suspensions

I. Gazuz, A. M. Puertas, Th. Voigtmann +1

We present a first-principles theory for the active nonlinear microrheology of colloidal model systems: for constant external force on a spherical probe particle embedded in a dens…

cond-mat.mtrl-sci200826 cited

Idealized glass transitions under pressure: dynamics versus thermodynamics

Th. Voigtmann

The interplay of slow dynamics and thermodynamic features of dense liquids is studied by examinining how the glass transition changes depending on the presence or absence of Lennar…

cond-mat.mtrl-sci200816 cited

The Dynamics of Silica Melts under High Pressure: Mode-Coupling Theory Results

Th. Voigtmann, J. Horbach

The high-pressure dynamics of a computer-modeled silica melt is studied in the framework of the mode-coupling theory of the glass transition (MCT) using static-structure input from…

cond-mat.soft200675 cited

Dense colloidal suspensions under time-dependent shear

J. M. Brader, T. Voigtmann, M. E. Cates +1

We consider the nonlinear rheology of dense colloidal suspensions under a time-dependent simple shear flow. Starting from the Smoluchowski equation for interacting Brownian particl…

cond-mat.stat-mech20065 cited

Glass transition in fullerenes: mode-coupling theory predictions

M. J. Greenall, Th. Voigtmann

We report idealized mode-coupling theory results for the glass transition of ensembles of model fullerenes interacting via phenomenological two-body potentials. Transition lines ar…