The reason Mehaffey and Cukier did not obtain the hydrodynamic Stokes-Einstein relation for the diffusion coefficient of a large particle from kinetic theory is that they did not carry their calculation far enough. When the terms in the repeated-ring sum are evaluated more completely and then summed, the proper hydrodynamic Stokes-Einstein form is obtained. This procedure does not affect Mehaffey and Cukier's results for the long time behavior of the velocity-autocorrelation function. Some inconsistent approximations in Mehaffey and Cukier's ring sum are also discussed here
The non-Markoffian kinetic equation for the one-particle momentum autocorrelation function, derived ...
We study the one-dimensional boost-invariant Boltzmann equation in the relaxation-time approximation...
The self-diffusion ofa tagged particle in a 3-dimensional fluid of identical particles cannot be des...
The reason Mehaffey and Cukier did not obtain the hydrodynamic Stokes-Einstein relation for the diff...
A Comment on the Letter by P. B. Sunil Kumar and Madan Rao, Phys. Rev. Lett. 77, 1067 (1996). The au...
Recently, kinetic calculation of the current diffusivity (lambda) was made and it was commented that...
Two methods to calculate corrected collective diffusion coefficients in zeolites are compared. The m...
Cellular automata have recently attracted a lot of attention as testbeds to explore the emergence of...
We present a detailed derivation of the closed-form expression for the diffusion coefficient that wa...
In his comment, Riemann defends the conventional kinetic Bohm criterion on the basis that the underl...
Two methods to calculate corrected collective diffusion coefficients in zeolites are compared. The m...
International audienceIn this paper, we provide the $O(\varepsilon)$ corrections to the hydrodynamic...
We review the traditional derivation of the fluid-dynamical equations from kinetic theory according ...
The hydro-kinetic formalism has been used as a complementary approach to solving the Stochastic Diff...
We derive a first-order, stable and causal, relativistic hydrodynamic theory from the microscopic ki...
The non-Markoffian kinetic equation for the one-particle momentum autocorrelation function, derived ...
We study the one-dimensional boost-invariant Boltzmann equation in the relaxation-time approximation...
The self-diffusion ofa tagged particle in a 3-dimensional fluid of identical particles cannot be des...
The reason Mehaffey and Cukier did not obtain the hydrodynamic Stokes-Einstein relation for the diff...
A Comment on the Letter by P. B. Sunil Kumar and Madan Rao, Phys. Rev. Lett. 77, 1067 (1996). The au...
Recently, kinetic calculation of the current diffusivity (lambda) was made and it was commented that...
Two methods to calculate corrected collective diffusion coefficients in zeolites are compared. The m...
Cellular automata have recently attracted a lot of attention as testbeds to explore the emergence of...
We present a detailed derivation of the closed-form expression for the diffusion coefficient that wa...
In his comment, Riemann defends the conventional kinetic Bohm criterion on the basis that the underl...
Two methods to calculate corrected collective diffusion coefficients in zeolites are compared. The m...
International audienceIn this paper, we provide the $O(\varepsilon)$ corrections to the hydrodynamic...
We review the traditional derivation of the fluid-dynamical equations from kinetic theory according ...
The hydro-kinetic formalism has been used as a complementary approach to solving the Stochastic Diff...
We derive a first-order, stable and causal, relativistic hydrodynamic theory from the microscopic ki...
The non-Markoffian kinetic equation for the one-particle momentum autocorrelation function, derived ...
We study the one-dimensional boost-invariant Boltzmann equation in the relaxation-time approximation...
The self-diffusion ofa tagged particle in a 3-dimensional fluid of identical particles cannot be des...