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- W2022675079 abstract "Abstract Many disperse systems show a typical non-Newtonian flow at relatively high concentrations of the disperse particle. However, two Newtonian viscosities η ∞ and η 0 can be, respectively, determined at high and low rates of shear. Expect for very low particle content, η ∞ /η s is proportional to exp( m ϕ), where η s is a medium viscosity, m a constant which might reflect the particle-particle interaction and ϕ the volume fraction. In considering this relationship, a new type of equation which describes the relation between the zero shear relative viscosity η r0 ( ≡ η 0 /η s ) of the disperse system and ϕ is proposed as follows. ln η r0 = A ( p )ϕ + am 3 ϕ 2 , where A ( p ), the Einstein-Simha constant, is a function of the axial ratio p of dispersing particles, and a is a constant (⋍ 0.03) which depends slightly on the particle shape. The equation has been compared with the experimental results obtained for several disperse systems. A number of disperse systems of spherical particles are described well by the choice A ( p ) = 2.5 and a = 0.027, and a system of rod-like particles with p = 50 by the choice A ( p ) = 215.6 and a = 0.033. m for rod-like particles is larger than that for spherical particles." @default.
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- W2022675079 date "1987-01-01" @default.
- W2022675079 modified "2023-09-27" @default.
- W2022675079 title "New type of equation for the relation between viscosity and particle content in suspensions" @default.
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- W2022675079 doi "https://doi.org/10.1016/0377-0257(87)85043-7" @default.
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