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Spatial characterization of the numerically simulated vorticity fields of a flow in a flume
Authors:Alex Liberzon  Roi Gurka  Iztok Tiselj  Gad Hetsroni
Affiliation:(1) Faculty of Mechanical Engineering, Technion – IIT, Haifa, 32000, Israel;(2) Reactor Engineering Division, Jozef Stefan Institute, Ljubljana, Slovenia;(3) Present address: Institute of Hydromechanics and Water Resources Management, ETH, Zurich, Switzerland;(4) Department of Mechanical Engineering, The Johns Hopkins University, Baltimore, MD, USA
Abstract:The topology of large scale structures in a turbulent boundary layer is investigated numerically. Spatial characteristics of the large scale structure are presented through an original method, proper orthogonal decomposition (POD) of the three-dimensional vorticity fields. The DNS results, obtained by Tiselj et al. [23] for a fully developed turbulent flow in a flume, are used in the present work to analyze coherent structures with the proposed methodology. In contrast to the reconstruction methods that use instantaneous flow quantities, this approach utilizes the whole dataset of the numerical simulation. The analysis uses one thousand 3D vorticity fields from 50000 time steps of the simulation for the Reynolds number of 2600 (the turbulent Reynolds number Re*=171). The computational domain is 2146×171×537 wall units and the grid resolution is 128×65×72 points (in streamwise, wall-normal and spanwise directions, respectively). Experimental results obtained by using particle image velocimetry (PIV) in a fully developed turbulent boundary layer in a flume, which were analyzed with the same statistical characterization method, are in agreement with the DNS analysis: the dominant vortical structure appears to have a longitudinal streamwise orientation, an inclination angle of about 8°, streamwise length of several hundred wall units, and a distance between the neighboring structures of about 100 wall units in the spanwise direction. PACS 47.27.Nz, 47.54+r
Keywords:direct numerical simulation  vorticity  proper orthogonal decomposition  coherent structure
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