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We study by Monte Carlo computer simulations random sequential adsorption(RSA) with diffusional relaxation, of lattice hard squares in two dimensions.While for RSA without diffusion the coverage approaches its maximum jammingvalue (large-time fractional coverage) exponentially, added diffusion allowsthe deposition process to proceed to the full coverage. The approach to thefull coverage is consistent with the t**(-1/2) power law reminiscent of theequilibrium cluster coarsening in models with nonconserved order-parameterdynamics.Comment: 11 pages (plain TeX), 4 figures (PostScript

COLLECTIVE EFFECTS IN RANDOM SEQUENTIAL ADSORPTION OF DIFFUSING HARD SQUARES