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- W3143673958 abstract "The stability of Hagen-Poiseuille flow of a Newtonian fluid of viscosity eta in a tube of radius R surrounded by a viscoelastic medium of elasticity G and viscosity eta(s) occupying the annulus R 0 and eta(r) = 0, though there is an increase in Gamma(t) in the limit k much greater than 1. When the viscosity of the surface is non-zero (eta(r) > 0), however, there is a qualitative change in the Gamma(t) vs. k curves. For eta(r) infinity. For eta(r) > 1, Gamma(t) is finite only for k(min) k(max) are stable in the limit Gamma--> infinity. As H decreases or eta(r) increases, the difference k(max)- k(min) decreases. At minimum value H = H-min, which is a function of eta(r), the difference k(max)-k(min) = 0, and for H infinity. The calculations indicate that H-min shows a strong divergence proportional to exp (0.0832 eta(r)(2)) for eta(r) much greater than 1." @default.
- W3143673958 created "2021-04-13" @default.
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- W3143673958 date "1995-07-10" @default.
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- W3143673958 title "Stability of the viscous flow of a fluid through a flexible tube" @default.
- W3143673958 hasPublicationYear "1995" @default.
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