We show that, in the equilibrium phase of glass-forming hard-sphere fluids in three dimensions, the static length scales tentatively associated with the dynamical slowdow[...]

Simple active models of matter recapitulate complex biological phenomena. The out-of-equilibrium nature of these models however often makes them beyond the reach of first[...]

The mean-field theory (MFT) of simple structural glasses which is exact in the limit of infinite spatial dimensions d→∞ offers theoretical insight as well as quantitative[...]

The richness of the mean-field solution of simple glasses leaves many of its features challenging to interpret. A minimal model that illuminates glass physics in the same[...]

Structural glasses form through various out-of-equilibrium processes including temperature quenches rapid compression (crunches) and shear. Although each of these process[...]

Mean-field models of glasses that present a random first order transition exhibit highly nontrivial fluctuations. Building on previous studies that focused on the critica[...]

The formulation of the mean-field infinite-dimensional solution of hard sphere glasses is a significant milestone for theoretical physics. How relevant this description m[...]

We study the local dynamical fluctuations in glass-forming models of particles embedded in d-dimensional space in the mean-field limit of d→∞. Our analytical calculation [...]

Although much is known about the metastable liquid branch of hard spheres--from low dimension d up to the infinite dimensional limit--its crystal counterpart remains larg[...]

The random Lorentz gas (RLG) is a minimal model for transport in disordered media. Despite the broad relevance of the model theoretical grasp over its properties remains [...]