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contributor authorY. Kuo
contributor authorR. I. Tanner
date accessioned2017-05-09T01:15:32Z
date available2017-05-09T01:15:32Z
date copyrightSeptember, 1972
date issued1972
identifier issn0021-8936
identifier otherJAMCAV-25966#661_1.pdf
identifier urihttp://yetl.yabesh.ir/yetl/handle/yetl/157234
description abstractTo study the effects of the high elongational viscosity on the free (“grid-generated”) turbulence of polymer solutions, a Burgers-type model equation is proposed and formed by replacing the Newtonian viscosity of the original Burgers equation with a non-Newtonian viscosity. By using the proposed model equation, numerical experiments were carried out to compute the energy decays, the changes in the energy spectra, and the variations of the mean square of the velocity gradient with time. Comparisons between the Newtonian and the non-Newtonian cases were based on the same Reynolds numbers and the same initial random velocity fields generated by a Gaussian process with two types of spectrum. Measurements on real grid turbulence are discussed in the light of these calculations. The computational results show, in general, the suppression of “shock waves” because of the non-Newtonian viscosity effect, but the turbulent decay rate at large Reynolds number is not always increased, which is surprising. It appears that the calculations support qualitatively the idea of vortex stretching inhibition in polymer turbulence due to high elongational viscosity.
publisherThe American Society of Mechanical Engineers (ASME)
titleA Burgers-Type Model of Turbulent Decay in a Non-Newtonian Fluid
typeJournal Paper
journal volume39
journal issue3
journal titleJournal of Applied Mechanics
identifier doi10.1115/1.3422769
journal fristpage661
journal lastpage666
identifier eissn1528-9036
keywordsTurbulence
keywordsNon-Newtonian fluids
keywordsViscosity
keywordsEquations
keywordsSpectra (Spectroscopy)
keywordsReynolds number
keywordsMeasurement
keywordsShock waves
keywordsGradients
keywordsPolymer solutions
keywordsPolymers AND Vortices
treeJournal of Applied Mechanics:;1972:;volume( 039 ):;issue: 003
contenttypeFulltext


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