Abstract

An exact solution is reported for the kinetics of random sequential adsorption of mixtures of monomers and k-mers on a one-dimensional lattice. The limit k\ensuremath{\rightarrow}\ensuremath{\infty}can then be appropriately defined, yielding the solution for the continuum deposition of a mixture of fixed-size and pointlike particles. The addition of the pointlike particles is found to modify in a nonuniversal way the form of the large-time convergence law of the approach to the jamming coverage.

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