2011
DOI: 10.1103/physreve.83.051402
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Self-diffusion of biomolecules in solution

Abstract: A simple soft-core model potential is proposed to discuss the self-diffusion of biomolecules in solution. Extensive Brownian-dynamics simulations are performed to obtain the long-time self-diffusion coefficient. Then the simulation results are compared with the experimental data from a unified point of view recently obtained for suspensions of hard spheres. Thus, it is shown that the proposed potential can qualitatively well describe the experimental data.

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Cited by 25 publications
(39 citation statements)
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“…When a solute k is only partially included within R cut , that is, when Ritaliccut-σkitalicstokes<ditalicik<Ritaliccut+σkitalicstokes, we account for that portion of solute volume derived by the sphere-sphere intersection. The volume fraction dependent short-time translational diffusion coefficient (Dtitalicshort(ϕi)) is then obtained using the Tokuyama model [20-22], derived for a concentrated hard-sphere suspension of particles interacting with both direct and hydrodynamic interactions. An equation analogous to Equation 2 is used for the rotational motion [12], with the volume fraction dependent short-time rotational diffusion coefficient obtained using the model derived by Cichocki et al which includes lubrication forces as well as two- and three-body expansions of the mobility functions [23].…”
Section: Methodsmentioning
confidence: 99%
“…When a solute k is only partially included within R cut , that is, when Ritaliccut-σkitalicstokes<ditalicik<Ritaliccut+σkitalicstokes, we account for that portion of solute volume derived by the sphere-sphere intersection. The volume fraction dependent short-time translational diffusion coefficient (Dtitalicshort(ϕi)) is then obtained using the Tokuyama model [20-22], derived for a concentrated hard-sphere suspension of particles interacting with both direct and hydrodynamic interactions. An equation analogous to Equation 2 is used for the rotational motion [12], with the volume fraction dependent short-time rotational diffusion coefficient obtained using the model derived by Cichocki et al which includes lubrication forces as well as two- and three-body expansions of the mobility functions [23].…”
Section: Methodsmentioning
confidence: 99%
“…k is the interaction parameter, where k ¼ 1 for complete elastic binary collision of hard spheres [5]. But k for hard disks was found to be k ¼ 3 from our simulation results.…”
Section: Simulation Results and Discussionmentioning
confidence: 65%
“…Another, more simple, method to incorporate the manybody HI is employed in Refs. [13,[47][48][49]. In these studies, the Brownian dynamics simulation is carried out with a theoretical prediction for the short-time diffusion coefficient given in Refs.…”
Section: A Hydrodynamic Interactionmentioning
confidence: 99%