A numerical study of flow separation and reattachment on a blunt plate

A two‐dimensional time‐dependent numerical study of separating and reattaching flow over a blunt plate is described. Four Reynolds numbers, Re=150, 250, 300, and 1000, are studied. The first three are in the steady flow regime and calculated values of reattachment lengths compare well with experimental data. For Re=1000, the separated shear layer becomes unsteady with the formation of spanwise vortices. These vortices coalesce and are shed periodically from the reattachment region. Although the resulting flow field is known to be three dimensional, the current two‐dimensional calculation is able to predict important flow properties. Calculated time‐dependent properties such as vortex shedding frequency and convection velocities compare well with experimental data. The present study is a precursor to a three‐dimensional simulation.

[1]  K. Sasaki,et al.  Structure of a turbulent separation bubble , 1983, Journal of Fluid Mechanics.

[2]  Terukazu Ota,et al.  Heat Transfer in the Separated and Reattached Flow on a Blunt Flat Plate , 1974 .

[3]  J. C. Lane,et al.  Leading Edge Separation From a Blunt Plate at Low Reynolds Number , 1980 .

[4]  Kyuro Sasaki,et al.  Free-stream turbulence effects on a separation bubble , 1983 .

[5]  N. J. Cherry,et al.  The effects of stream turbulence on separation bubbles , 1981 .

[6]  N. J. Cherry,et al.  Unsteady measurements in a separated and reattaching flow , 1984, Journal of Fluid Mechanics.

[7]  J. Deardorff A numerical study of three-dimensional turbulent channel flow at large Reynolds numbers , 1970, Journal of Fluid Mechanics.

[8]  T. Ota,et al.  A Separated and Reattached Flow on a Blunt Flat Plate , 1976 .

[9]  K. Sasaki,et al.  Discrete-vortex simulation of a turbulent separation bubble , 1982, Journal of Fluid Mechanics.

[10]  R. W. Davis,et al.  A numerical-experimental study of confined flow around rectangular cylinders , 1984 .

[11]  Eugenia Kálnay de Rivas On the use of nonuniform grids in finite-difference equations , 1972 .

[12]  Kyuro Sasaki,et al.  Structure of large-scale vortices and unsteady reverse flow in the reattaching zone of a turbulent separation bubble , 1985, Journal of Fluid Mechanics.

[13]  P. Moin,et al.  Numerical Simulation of Turbulent Flows , 1984 .

[14]  Patrick Chassaing,et al.  Prediction of large‐scale transition features in the wake of a circular cylinder , 1990 .

[15]  F. Harlow,et al.  Numerical Calculation of Time‐Dependent Viscous Incompressible Flow of Fluid with Free Surface , 1965 .

[16]  Parviz Moin,et al.  The structure of two-dimensional separation , 1990, Journal of Fluid Mechanics.

[17]  T. Ota,et al.  Measurements of spatial correlations and autocorrelations in separated and reattached flow over a blunt flat plate , 1983 .

[18]  N. J. Cherry,et al.  The unsteady structure of two-dimensional separated-and-reattaching flows , 1983 .

[19]  U. Ghia,et al.  Navier-Stokes Solutions for Flow Past a Class of Two-Dimensional Semi-Infinite Bodies , 1974 .

[20]  Yoshihisa Asano,et al.  Reattachment Length and Transition of the Separated Flow over Blunt Flat Plates , 1981 .

[21]  B. Launder,et al.  The numerical computation of turbulent flows , 1990 .

[22]  R. W. Davis,et al.  A numerical study of vortex shedding from rectangles , 1982, Journal of Fluid Mechanics.

[23]  Danesh K. Tafti,et al.  A numerical study of the effects of spanwise rotation on turbulent channel flow , 1991 .

[24]  Franz Durst,et al.  Turbulent Shear Flows I , 1988 .

[25]  J. A. Clark,et al.  Shear Layer Transition and the Sharp-Edged Orifice , 1980 .