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A Length-Scale Equation
Authors:John L Lumley  Zhigang Yang  Tsan-Hsing Shih
Institution:(1) Sibley School of Mechanical & Aerospace Engineering, Upson and Gumman Halls, Cornell University, Ithaca, NY, 14853, U.S.A.;(2) AYT Corporation, Boulder, CO, 80302, U.S.A.;(3) Ohio Aerospace Institute, Brook Park, OH, 44142, U.S.A.
Abstract:We derive an equation for the average length-scale in a turbulent flow from a simple physical model. This is a tensorial length-scale. We use as a model the evolution of a blob of turbulent kinetic energy under the influence of production, dissipation, and transport, as well as distortion by the mean motion. A single length-scale is defined which is biased toward the smallest of the scales in the various directions. Constants are estimated by consideration of homogeneous decay. Preliminary computations are carried out in a mixing layer and a two-dimensional jet, using the new length-scale equation and the equation for the turbulent kinetic energy. The results are compared with data and with the predictions of the classical k-epsilon equations; the new results are quite satisfactory. In particular, the plane jet/round jet anomaly is approximately resolved. This revised version was published online in July 2006 with corrections to the Cover Date.
Keywords:turbulence  RANS  modeling  length-scale
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