Abstract
In this paper we study the growth of domains in two dimensional Coulomb glass at low disorders. Coulomb glass is a system in which electrons interact via long ranged unscreened Coulomb interactions. We have quenched the system from high temperature to a temperature well below the critical temperature. The quenching is done using Monte Carlo simulation via Kawasaki dynamics. We have studied the structure factor at zero and small disorder. Although the dynamics slows down for finite disorder, the structure factor shows Porod Law at zero and finite disorder. The Porod law is well established growth law obeyed by systems with short range interactions at zero disorder. We have also studied the density of states evolution with time. The density of states devolpes a gap as the domains are formed. The gap deepens as the domain size increases with time.
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