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contributor authorCapobianchi, Massimo
contributor authorMcGah, Patrick
date accessioned2017-11-25T07:16:23Z
date available2017-11-25T07:16:23Z
date copyright2017/6/2
date issued2017
identifier issn0098-2202
identifier otherfe_139_04_041202.pdf
identifier urihttp://138.201.223.254:8080/yetl1/handle/yetl/4233985
description abstractThis article reports the results of a numerical computation of the length and total pressure drop in the entrance region of a circular tube with laminar flows of pseudoplastic and dilatant fluids at high Reynolds numbers (i.e., approximately 400 or higher). The analysis utilizes equations for the apparent viscosity that span the entire shear rate regime, from the zero to the infinite shear rate Newtonian regions, including the power law and the two transition regions. Solutions are thus reported for all shear rates that may exist in the flow field, and a shear rate parameter is identified that quantifies the shear rate region where the system is operating. The entrance lengths and total pressure drops were found to be bound by the Newtonian and power law values, the former being approached when the system is operating in either the zero or the infinite shear rate Newtonian regions. The latter are approached when the shear rates are predominantly in the power law region but only if, in addition, the zero and infinite shear rate Newtonian viscosities differ sufficiently, by approximately four orders of magnitude or more. For all other cases, namely, when more modest differences in the limiting Newtonian viscosities exist, or when the system is operating in the low- or high-shear rate transition regions, then intermediate results are obtained. Entrance length and total pressure drop values are provided in both graphical form, and in tabular and correlation equation form, for convenient access.
publisherThe American Society of Mechanical Engineers (ASME)
titleDeveloping Region Solution for High Reynolds Number Laminar Flows of Pseudoplastic and Dilatant Fluids in Circular Ducts
typeJournal Paper
journal volume139
journal issue4
journal titleJournal of Fluids Engineering
identifier doi10.1115/1.4035242
journal fristpage41202
journal lastpage041202-11
treeJournal of Fluids Engineering:;2017:;volume( 139 ):;issue: 004
contenttypeFulltext


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