Abstract

Ligands can be captured by a surface target through either direct bulk diffusion or surface diffusion following reversible adsorption to the surface. We have solved a steady state boundary value problem for a perfect sink disk target in the surface, taking into account bulk and surface diffusion coefficients D and D s and adsorption/desorption kinetic rate constants k a and k d at non-target regions. Solutions have been successfully found by numerical computation. The results show that the rate of capture from the surface depends non-linearly on D s, D, k a, k d and geometrical dimensions. In particular, we demonstrate that not only is the non-target region equilibrium constant K eq (= k a/ k d) important in determining the rate of capture from the surface, but so are the kinetic rate constants k a and k d separately. In all cases, the surface adsorption/diffusion combination enhances the total rate of capture. The results should be useful for predicting reaction rates of biological membrane bound receptor clusters and substrate-immobilized enzymes.

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