Inhomogeneous random sequential adsorption on bipartite lattices

Abstract
We consider the inhomogeneous random sequential adsorption of particles on bipartite lattices. The jamming coverages of each sublattice and the total jamming coverage are calculated for a linear chain and for a square lattice as a function of the probability p of adsorbing a particle in a given sublattice. For the linear chain, we obtain an exact closed expression for the coverages as functions of time. For the square lattice, we present results coming from numerical simulations.

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