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Energy Bingham plastic

In laminar flow of Bingham-plastic types of materials the kinetic energy of the stream would be expected to vary from V2/2gc at very low flow rates (when the fluid over the entire cross section of the pipe moves as a solid plug) to V2/gc at high flow rates when the plug-flow zone is of negligible breadth and the velocity profile parabolic as for the flow of Newtonian fluids. McMillen (M5) has solved the problem for intermediate flow rates, and for practical purposes one may conclude... [Pg.112]

The heating of a viscous fluid in laminar flow in a tube of radius R (diameter, D) will now be considered. Prior to the entry plane z < 0), the fluid temperature is uniform at Tf for z > 0, the temperature of the fluid will vary in both radial and axial directions as a result of heat transfer at the tube wall. A thermal energy balance will first be made on a differential fluid element to derive the basic governing equation for heat transfer. The solution of this equation for the power-law and the Bingham plastic models will then be presented. [Pg.265]

Neglect the entrance and exit effects in the tube as well as the changes in kinetic energy. Assume laminar flow in the tube and (i) power-law behaviour, and (ii) Bingham plastic behaviour. [Pg.401]

Ellam, D.J. Bullough, W.A. Atkin, R.J. Analysis of smart clutch with cooling flow using 2D Bingham plastic analysis and CFD. Proc IMechE part A. J. of Power and Energy, Vol. 219, Nr. 8 (2005), pp. 639-652... [Pg.287]


See other pages where Energy Bingham plastic is mentioned: [Pg.108]    [Pg.268]    [Pg.199]    [Pg.264]    [Pg.345]    [Pg.27]    [Pg.314]    [Pg.101]   
See also in sourсe #XX -- [ Pg.238 ]




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