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    Stability of a Compressible Laminar Wall-Jet With Heat Transfer

    Source: Journal of Fluids Engineering:;1996:;volume( 118 ):;issue: 004::page 824
    Author:
    O. Likhachev
    ,
    A. Tumin
    DOI: 10.1115/1.2835515
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: The flow of a plane, laminar, subsonic perfect gas wall jet with heat transfer through the wall was investigated theoretically. For the case under consideration the entire surface was maintained at a constant temperature which differed from the temperature of the ambient gas. The velocity and temperature distribution across the flow were calculated for a variety of temperature differences between the ambient gas and the surface. The boundary layer equations representing these flows were solved by using the Illingworth-Stewartson transformation, thus extending the classical Glauert’s solution to a thermally non-uniform flow. The effects of heat transfer on the linear stability characteristics of the wall jet were assessed by making the local parallel flow approximation. Two kinds of unstable eigenmodes coexisting at moderate Reynolds numbers are significantly affected by the heat transfer. The influence of cooling or heating on the stability of the flow was expected in view of the experience accumulated in incompressible boundary layers, i.e. heating destabilizes and cooling stabilizes the flows. Cooling of the wall affects the small scale disturbances more profoundly, contrary to the results obtained for the large scale disturbances.
    keyword(s): Stability , Heat transfer , Flow (Dynamics) , Temperature , Cooling , Boundary layers , Heating , Approximation , Equations , Temperature distribution AND Reynolds number ,
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      Stability of a Compressible Laminar Wall-Jet With Heat Transfer

    URI
    https://yetl.yabesh.ir/yetl1/handle/yetl/117121
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    • Journal of Fluids Engineering

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    contributor authorO. Likhachev
    contributor authorA. Tumin
    date accessioned2017-05-08T23:50:29Z
    date available2017-05-08T23:50:29Z
    date copyrightDecember, 1996
    date issued1996
    identifier issn0098-2202
    identifier otherJFEGA4-27110#824_1.pdf
    identifier urihttp://yetl.yabesh.ir/yetl/handle/yetl/117121
    description abstractThe flow of a plane, laminar, subsonic perfect gas wall jet with heat transfer through the wall was investigated theoretically. For the case under consideration the entire surface was maintained at a constant temperature which differed from the temperature of the ambient gas. The velocity and temperature distribution across the flow were calculated for a variety of temperature differences between the ambient gas and the surface. The boundary layer equations representing these flows were solved by using the Illingworth-Stewartson transformation, thus extending the classical Glauert’s solution to a thermally non-uniform flow. The effects of heat transfer on the linear stability characteristics of the wall jet were assessed by making the local parallel flow approximation. Two kinds of unstable eigenmodes coexisting at moderate Reynolds numbers are significantly affected by the heat transfer. The influence of cooling or heating on the stability of the flow was expected in view of the experience accumulated in incompressible boundary layers, i.e. heating destabilizes and cooling stabilizes the flows. Cooling of the wall affects the small scale disturbances more profoundly, contrary to the results obtained for the large scale disturbances.
    publisherThe American Society of Mechanical Engineers (ASME)
    titleStability of a Compressible Laminar Wall-Jet With Heat Transfer
    typeJournal Paper
    journal volume118
    journal issue4
    journal titleJournal of Fluids Engineering
    identifier doi10.1115/1.2835515
    journal fristpage824
    journal lastpage828
    identifier eissn1528-901X
    keywordsStability
    keywordsHeat transfer
    keywordsFlow (Dynamics)
    keywordsTemperature
    keywordsCooling
    keywordsBoundary layers
    keywordsHeating
    keywordsApproximation
    keywordsEquations
    keywordsTemperature distribution AND Reynolds number
    treeJournal of Fluids Engineering:;1996:;volume( 118 ):;issue: 004
    contenttypeFulltext
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