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Dynamical Study of Polydisperse Hard-Sphere System (2009)

Abstract
We study the phase diagram and the phase transitions of a polydisperse hard-sphere system by nonequilibrium molecular dynamics simulations. It is clarified that the width of the coexistence phase between the fluid and crystal phases, with respect to the packing fraction $\phi$, becomes narrower as the strength of polydispersity $\Delta$ increases, and disappears beyond the critical point $(\phi_c, \Delta_c)$. In the supercritical region, a disordered solid (DS) phase exists, which lacks both fluidity and periodicity. The fluid-DS and crystal-DS phase boundaries are found to be simply given by two lines; $\phi = \phi_c$ for $\Delta > \Delta_c$ and $\Delta = \Delta_c$ for $\phi > \phi_c$, respectively. The former indicates a glasslike dynamical transition and the latter indicates polydispersity-driven crystal melting.. Comment: 5 pages, 4 figures

Publication details
Download http://arxiv.org/abs/0910.5582
Repository arXiv (United States)
Keywords Condensed Matter - Statistical Mechanics, Condensed Matter - Disordered Systems and Neural Networks
Type text