Abstract
Abstract We consider the calculation of the effective viscosity of high-concentrated suspensions with a random distribution of large rigid spheres of different radii in an incompressible liquid. The analysis is based on the study of statistics of tetrahedra that vertices are in the centers of the spheres and distribution of gaps between particles. The dependence of the effective viscosity of bidisperse suspensions on the mixture composition and ratio of sphere radii is considered as a particular case.
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