Abstract
We continue our study of diffusion–reaction processes on finite aperiodic lattices, viz., the Penrose lattice and a Girih tiling. Focusing on bimolecular reactions, we mobilize the theory of finite Markov processes to document the effect of attractive forces on the reaction efficiency. Considering both a short-range square-well potential and a longer-range 1/ r S ( S = 4, 6) potential, we find that irreversible reactive encounters between reactants on a Girih platelet are kinetically advantaged relative to processes on a Penrose platelet. This result generalizes the conclusion reached in our earlier study [Roberto A. Garza-López, Aaron Kaufman, Reena Patel, Joseph Chang, Jack Brzezinski, John J. Kozak, Chem. Phys. Lett. 459 (2008) 137] where entropic factors (only) were assessed.
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