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Showing papers by "Parviz Moin published in 1985"


Journal ArticleDOI
TL;DR: In this paper, a numerical method for computing three-dimensional, time-dependent incompressible flows is presented based on a fractional-step, or time-splitting, scheme in conjunction with the approximate-factorization technique.

2,997 citations


Journal ArticleDOI
TL;DR: In this article, the existence of hairpin vortices in turbulent channel flow is investigated using a database generated by the large-eddy simulation technique, and it is shown that away from the wall the distribution of the inclination angle of vorticity vector gains its maximum at about 45° to the wall.
Abstract: An investigation into the existence of hairpin vortices in turbulent channel flow is conducted using a database generated by the large-eddy simulation technique. It is shown that away from the wall the distribution of the inclination angle of vorticity vector gains its maximum at about 45° to the wall. Two-point correlations of velocity and vorticity fluctuations strongly support a flow model consisting of vortical structures inclined at 45° to the wall. The instantaneous vorticity vectors plotted in planes inclined at 45° show that the flow contains an appreciable number of hairpins. Vortex lines are used to display the three-dimensional structure of hairpins, which are shown to be generated from deformation (or roll-up) of sheets of transverse vorticity.

228 citations


01 Jan 1985
TL;DR: In this article, the structure of the vorticity field in homogeneous turbulent shear flow is analyzed using a database generated by direct numerical solution of the unsteady Navier-Stokes equations with up to 128x128x128 grid points.
Abstract: The structure of the vorticity field in homogeneous turbulent shear flow is analyzed using a database generated by direct numerical solution of the unsteady Navier-Stokes equations with up to 128x128x128 grid points. For two Reynolds numbers, the probability distribution of the inclination angle of the vorticity vectors, two-point correlations of the velocity and vorticity fields, and the instantaneous vorticity vectors and vortex lines in three-dimensional space were examined. It is shown that homogeneous turbulent shear flow contains a large number of horseshoe vortices. These vortices are most often found in planes inclined at 45 deg to the flow direction and are formed from the roll-up of sheets of transverse vorticity. These findings and similar results obtained in turbulent channel flow, lead to the conclusion that hairpin vortices are the characteristic vortical structures in all turbulent shear flows.

6 citations


01 Jan 1985
TL;DR: In this article, a three-dimensional, time-dependent, direct numerical simulation of low-Reynolds number turbulent flow in a mildly curved channel was performed, and the results examined to determine the mechanism by which curvature affects wall-bounded turbulent shear flows.
Abstract: A three-dimensional, time-dependent, direct numerical simulation of low-Reynolds number turbulent flow in a mildly curved channel was performed, and the results examined to determine the mechanism by which curvature affects wall-bounded turbulent shear flows. A spectral numerical method with about one-million modes was employed, and no explicit subgrid scale model was used. The effects of curvature on this flow were determined by comparing the concave and convex sides of the channel. The observed effects are consistent with experimental observations for mild curvature. The most significant difference in the turbulence statistics between the concave and convex sides is in the Reynolds shear stress. This is accompanied by significant differences in the terms of the Reynolds shear stress balance equations. In addition, it was found that stationary Taylor-Goertler vortices were present and that they had a significant effect on the flow by contributing to the mean Reynolds shear stress, and by enhancing the difference between the wall shear stresses.

2 citations


01 Nov 1985
TL;DR: In this article, the deformation of a hairpin-shaped vortex filament under self-induction and in the presence of shear is studied numerically using the Biot-Savart law.
Abstract: The deformation of a hairpin-shaped vortex filament under self-induction and in the presence of shear is studied numerically using the Biot-Savart law. It is shown that the tip region of an elongated hairpin vortex evolves into a vortex ring and that the presence of mean shear impedes the process. Evolution of a finite-thickness vortex sheet under self-induction is also investigated using the Navier-Stokes equations. The layer evolves into a hairpin vortex which in turn produces a vortex ring of high Reynolds stress content. These results indicate a mechanism for the generation of ring vortices in turbulent shear flows, and a link between the experimental and numerical observation of hairpin vortices and the observation of ring vortices in the outer regions of turbulent boundary layers.

2 citations


Book ChapterDOI
01 Jan 1985
TL;DR: In this paper, two recent studies of the organized structures in turbulent shear flows were conducted using databases generated by three-dimensional, time-dependent numerical simulation of turbulent flows, and it is shown that the extracted eddies are energetic and have a significant contribution to turbulence production.
Abstract: A brief report on two recent studies of the organized structures in turbulent shear flows is presented. Both studies were conducted using databases generated by three-dimensional, time-dependent numerical simulation of turbulent flows. In the first study, it is shown that turbulent shear flows contain an appreciable number of hairpin vortices inclined at 45° to the mean flow direction. The second study provides a preliminary evaluation of the characteristic eddy decomposition of turbulence (Lumley’s Orthogonal Decomposition) as a means for extracting organized structures from turbulent flow fields. It is shown that the extracted eddies are energetic and have a significant contribution to turbulence production.

1 citations