1976
DOI: 10.1002/aic.690220521
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The linear hydrodynamic stability of film flow down a vertical cylinder

Abstract: To illustrate the proposed method, Figure 1 shows calculated and experimental liquid thermal conductivity data for the system methanol water at 0" and 60°C. Figure 2 exemplifies a limitation of Equation (1) in that it fails to predict the minimum thermal conductivities for the azeotropic liquid mixture, CC&/tert-butanol.

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Cited by 43 publications
(21 citation statements)
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“…Then, the incompressibility condition [20] is reduced to the Laplace equation for the velocity potential. Thus, both gas and liquid velocity potentials i , i ϭ l, g obey the Laplace equation (we suppose that the motion is axially symmetric, i.e., that all the derivatives with respect to angle theta, in cylindrical coordinates, are zeros):…”
Section: Equations For the Film Fluidmentioning
confidence: 99%
“…Then, the incompressibility condition [20] is reduced to the Laplace equation for the velocity potential. Thus, both gas and liquid velocity potentials i , i ϭ l, g obey the Laplace equation (we suppose that the motion is axially symmetric, i.e., that all the derivatives with respect to angle theta, in cylindrical coordinates, are zeros):…”
Section: Equations For the Film Fluidmentioning
confidence: 99%
“…Lin et al [15] compared their analytical solutions with the existing experimental results of falling film flow on a cylinder and creeping annular flow threads in viscous liquid. Krantz et al [16] presented an asymptotic solution and pointed out that the effect of curvature on the stability of the film flow is indeed significant. Rosenau et al [17] derived an amplitude equation which describes the evolution of a disturbed free film surface traveling down an infinite vertical cylindrical column.…”
Section: Introductionmentioning
confidence: 98%
“…Krantz et al [10] presented an asymptotic solution and pointed out that the effect of curvature on the stability of the film flow is indeed significant. Rosenau and Oron [11] derived an amplitude equation which describes the evolution of a disturbed free film surface traveling down an infinite vertical cylindrical column.…”
Section: Introductionmentioning
confidence: 98%