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A study of the fine-scale motions of incompressible time-developing mixing layers
Author(s) -
Julio Soria,
Rolf Sondergaard,
Brian Cantwell,
M. S. Chong,
A. E. Perry
Publication year - 1994
Publication title -
physics of fluids
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 1.188
H-Index - 180
eISSN - 1089-7666
pISSN - 1070-6631
DOI - 10.1063/1.868323
Subject(s) - physics , enstrophy , reynolds number , turbulence , dissipation , saddle point , direct numerical simulation , saddle , compressibility , mixing (physics) , mechanics , flow (mathematics) , turbulence kinetic energy , laminar flow , reynolds stress , classical mechanics , geometry , vortex , vorticity , mathematics , thermodynamics , mathematical optimization , quantum mechanics
The geometry of dissipating motions in direct numerical simulations (DNS) of the incompressible mixing layer is examined. All nine partial derivatives of the velocity field are determined at every grid point in the flow, and various invariants and related quantities are computed from the velocity gradient tensor. Motions characterized by high rates of kinetic energy dissipation and high enstrophy density are of particular interest. Scatter plots of the invariants are mapped out and interesting and unexpected patterns are seen. Depending on initial conditions, each type of shear layer produces its own characteristic scatter plot. In order to provide more detailed information on the distribution of invariants at intermediate and large scales, scatter plots are replaced with more useful number density contour plots. These essentially represent the unnormalized joint probability density function of the two invariants being cross‐plotted. Plane mixing layers at the same Reynolds number, but with laminar and tu...

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