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タイトルVortex equations: Singularities, numerical solution, and axisymmetric vortex breakdown
本文(外部サイト)http://hdl.handle.net/2060/19720020636
著者(英)Bossel, H. H.
著者所属(英)California Univ.
発行日1972-07-01
言語eng
内容記述A method of weighted residuals for the computation of rotationally symmetric quasi-cylindrical viscous incompressible vortex flow is presented and used to compute a wide variety of vortex flows. The method approximates the axial velocity and circulation profiles by series of exponentials having (N + 1) and N free parameters, respectively. Formal integration results in a set of (2N + 1) ordinary differential equations for the free parameters. The governing equations are shown to have an infinite number of discrete singularities corresponding to critical values of the swirl parameters. The computations point to the controlling influence of the inner core flow on vortex behavior. They also confirm the existence of two particular critical swirl parameter values: one separates vortex flow which decays smoothly from vortex flow which eventually breaks down, and the second is the first singularity of the quasi-cylindrical system, at which point physical vortex breakdown is thought to occur.
NASA分類FLUID MECHANICS
レポートNO72N28286
NASA-CR-2090
権利No Copyright
URIhttps://repository.exst.jaxa.jp/dspace/handle/a-is/202985


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