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contributor authorA. P. Morse
date accessioned2017-05-08T23:37:03Z
date available2017-05-08T23:37:03Z
date copyrightJanuary, 1991
date issued1991
identifier issn0889-504X
identifier otherJOTUEI-28608#131_1.pdf
identifier urihttp://yetl.yabesh.ir/yetl/handle/yetl/109455
description abstractFinite-difference solutions are presented for rotationally induced flows in the closed space between two coaxial disks and an outer cylindrical shroud, in which there is no superimposed flow. The solutions are obtained with an elliptic-flow calculation procedure and an anisotropic low turbulence Reynolds number k-ε model for the estimation of turbulent fluxes. The transition from laminar to turbulent flow is effected by including in the energy production term a small fraction (0.002) of the “turbulent viscosity” as calculated from a simple mixing length model. This level for the artificial energy input was chosen as that appropriate for transition at a local rotational Reynolds number of 3 × 105 for the flow over a free, rotating disk. The main focus of the paper is the rotor-stator system, for which the influence of rotational Reynolds number (over the range 105 –107 ) is investigated. Predicted velocity profiles and disk moment coefficients show reasonably good agreement with available experimental data. The computational procedure is then extended to cover the cases of corotating and counterrotating systems, with variable relative disk speed.
publisherThe American Society of Mechanical Engineers (ASME)
titleAssessment of Laminar-Turbulent Transition in Closed Disk Geometries
typeJournal Paper
journal volume113
journal issue1
journal titleJournal of Turbomachinery
identifier doi10.1115/1.2927731
journal fristpage131
journal lastpage138
identifier eissn1528-8900
keywordsTurbulence
keywordsDisks
keywordsFlow (Dynamics)
keywordsReynolds number
keywordsFlux (Metallurgy)
keywordsEnergy generation
keywordsRotors
keywordsRotating Disks
keywordsStators AND Viscosity
treeJournal of Turbomachinery:;1991:;volume( 113 ):;issue: 001
contenttypeFulltext


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