Article
Authorship
Date
2015
Publishing House and Editing Place
Elsevier Science
Magazine
PHYSICA A - STATISTICAL AND THEORETICAL PHYSICS,
vol. 421
(pp. 261-268)
Elsevier Science
Summary
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The percolation problem of irreversibly deposited dimers on square lattices with two kinds of sites is studied. Simple adsorptive surfaces are generated by square patches of l x l sites, which can be either arranged in a deterministic chessboard structure or in a random way. Thus, the system can be characterized by the distribution (ordered or random) of the patches, the patch size l and the probability of occupying each patch ?i (i = 1, 2). Dimers (particles that occupy two neighboring sites s...
The percolation problem of irreversibly deposited dimers on square lattices with two kinds of sites is studied. Simple adsorptive surfaces are generated by square patches of l x l sites, which can be either arranged in a deterministic chessboard structure or in a random way. Thus, the system can be characterized by the distribution (ordered or random) of the patches, the patch size l and the probability of occupying each patch ?i (i = 1, 2). Dimers (particles that occupy two neighboring sites simultaneously) are irreversibly adsorbed on the lattice. By means of random adsorption simulations and finite-size scaling analysis, a complete (?1-?2-l) phase diagram separating a percolating and a non-percolating region is determined.
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