It is shown that the diffusion coefficient matrix in a multicomponent
mixture of rarefied gases may be determined by an infinite number of m
ethods, due to the linear dependence of diffusion thermodynamic forces
. The diffusion matrices may be both symmetric and have a more complex
symmetry. They are all expressed in terms of a base system of diffusi
on coefficients, which is uniquely defined by solving the Boltzmann ki
netic equation in the first approximation of the Enskog-Chapman method
. In particular, this method may be used for determining the multicomp
onent diffusion coefficients known from the literature [1, 2].