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    Darryl E. Metzger Memorial Session Paper: The Streamwise Development of Görtler Vortices in a Favorable Pressure Gradient

    Source: Journal of Turbomachinery:;1996:;volume( 118 ):;issue: 001::page 162
    Author:
    M. V. Finnis
    ,
    A. Brown
    DOI: 10.1115/1.2836597
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: Measurements are presented of the streamwise velocity variation within a laminar boundary layer on a concave surface of 4 m radius of curvature for which the free-stream velocity gradient factor (ν/U0 2 )dU0 /dx was approximately 1 × 10−6 . The stream velocity variation was consistent with the presence of counterrotating vortices resulting from the Görtler instability. The vortices exhibited exponential growth over the streamwise extent of the measurements to a disturbance amplitude of approximately 13 percent of the local free-stream velocity. The vortex growth rates were found to be less than those for a zero velocity gradient factor, indicating that a favorable pressure gradient stabilizes the flow with respect to the Görtler instability. Boundary layer profiles at local upwash and downwash positions are compared with the linear theory for which the mean flow was modeled using the Pohlhausen approximation to the solution of the boundary layer equations. The agreement between the measured and predicted profiles indicates that the linear stability theory can provide a fair approximation to the small amplitude growth of the Görtler instability.
    keyword(s): Vortices , Pressure gradient , Boundary layers , Flow (Dynamics) , Measurement , Gradients , Approximation , Equations AND Stability ,
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      Darryl E. Metzger Memorial Session Paper: The Streamwise Development of Görtler Vortices in a Favorable Pressure Gradient

    URI
    https://yetl.yabesh.ir/yetl1/handle/yetl/117905
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    contributor authorM. V. Finnis
    contributor authorA. Brown
    date accessioned2017-05-08T23:52:03Z
    date available2017-05-08T23:52:03Z
    date copyrightJanuary, 1996
    date issued1996
    identifier issn0889-504X
    identifier otherJOTUEI-28648#162_1.pdf
    identifier urihttp://yetl.yabesh.ir/yetl/handle/yetl/117905
    description abstractMeasurements are presented of the streamwise velocity variation within a laminar boundary layer on a concave surface of 4 m radius of curvature for which the free-stream velocity gradient factor (ν/U0 2 )dU0 /dx was approximately 1 × 10−6 . The stream velocity variation was consistent with the presence of counterrotating vortices resulting from the Görtler instability. The vortices exhibited exponential growth over the streamwise extent of the measurements to a disturbance amplitude of approximately 13 percent of the local free-stream velocity. The vortex growth rates were found to be less than those for a zero velocity gradient factor, indicating that a favorable pressure gradient stabilizes the flow with respect to the Görtler instability. Boundary layer profiles at local upwash and downwash positions are compared with the linear theory for which the mean flow was modeled using the Pohlhausen approximation to the solution of the boundary layer equations. The agreement between the measured and predicted profiles indicates that the linear stability theory can provide a fair approximation to the small amplitude growth of the Görtler instability.
    publisherThe American Society of Mechanical Engineers (ASME)
    titleDarryl E. Metzger Memorial Session Paper: The Streamwise Development of Görtler Vortices in a Favorable Pressure Gradient
    typeJournal Paper
    journal volume118
    journal issue1
    journal titleJournal of Turbomachinery
    identifier doi10.1115/1.2836597
    journal fristpage162
    journal lastpage171
    identifier eissn1528-8900
    keywordsVortices
    keywordsPressure gradient
    keywordsBoundary layers
    keywordsFlow (Dynamics)
    keywordsMeasurement
    keywordsGradients
    keywordsApproximation
    keywordsEquations AND Stability
    treeJournal of Turbomachinery:;1996:;volume( 118 ):;issue: 001
    contenttypeFulltext
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