We consider two ways to calculate the self-diffusion coefficient of interacting Brownian particles. The first approach is based on the calculation of the mean square displacement of a Brownian particle starting from the Smoluchowski equation. In the second approach the self-diffusion coefficient is obtained as the product of the thermodynamic driving force and the mobility. The advantages and limitations of the two methods are discussed
The self-diffusivity of Brownian hard spheres in a simple shear flow is studied by numerical simulat...
We present a detailed derivation of the closed-form expression for the diffusion coefficient that wa...
A two-dimensional version of the generalized Smoluchowski equation is used to analyze the time (or d...
We consider two ways to calculate the self-diffusion coefficient of interacting Brownian particles. ...
The molecular theory of the Brownian motion of heavy particles in a homogeneous solvent of light par...
We present a detailed derivation of the closed-form expression for the diffusion coefficient that wa...
The generalized Langevin equation and the stationary requirement for an equilibrium system are used ...
Brownian diffusion of particles with Knudsen number large compared to one is analyzed both in equili...
The authors propose a simple model for the calculation of the self-diffusion coefficient of classica...
The diffusion coefficient and velocity autocorrelation function for a fluid of particles interacting...
No theoretical predictions exist for the concentration dependence of long-time self-diffusion coeffi...
The free self-diffusion of an assembly of interacting particles confined on a quasi-one-dimensional ...
This is an introduction to the theory of interacting Brownian particles, as applied to charge-stabil...
Kramers has derived a diffusion equation in phase space, describing the motion of a particle subject...
The coefficient of self-diffusion in three-dimensional classical liquid is computed approximately fr...
The self-diffusivity of Brownian hard spheres in a simple shear flow is studied by numerical simulat...
We present a detailed derivation of the closed-form expression for the diffusion coefficient that wa...
A two-dimensional version of the generalized Smoluchowski equation is used to analyze the time (or d...
We consider two ways to calculate the self-diffusion coefficient of interacting Brownian particles. ...
The molecular theory of the Brownian motion of heavy particles in a homogeneous solvent of light par...
We present a detailed derivation of the closed-form expression for the diffusion coefficient that wa...
The generalized Langevin equation and the stationary requirement for an equilibrium system are used ...
Brownian diffusion of particles with Knudsen number large compared to one is analyzed both in equili...
The authors propose a simple model for the calculation of the self-diffusion coefficient of classica...
The diffusion coefficient and velocity autocorrelation function for a fluid of particles interacting...
No theoretical predictions exist for the concentration dependence of long-time self-diffusion coeffi...
The free self-diffusion of an assembly of interacting particles confined on a quasi-one-dimensional ...
This is an introduction to the theory of interacting Brownian particles, as applied to charge-stabil...
Kramers has derived a diffusion equation in phase space, describing the motion of a particle subject...
The coefficient of self-diffusion in three-dimensional classical liquid is computed approximately fr...
The self-diffusivity of Brownian hard spheres in a simple shear flow is studied by numerical simulat...
We present a detailed derivation of the closed-form expression for the diffusion coefficient that wa...
A two-dimensional version of the generalized Smoluchowski equation is used to analyze the time (or d...