Research Papers

Effects of Pulsation to the Mean Field and Vortex Development in a Backward-Facing Step Flow

[+] Author and Article Information
Sharul S. Dol

e-mail: sharulsham@curtin.edu.my

Robert J. Martinuzzi

Department of Mechanical
and Manufacturing Engineering
University of Calgary Calgary,
Alberta, T2N 1N4Canada

1Corresponding author.

2Present address: Department of Mechanical Engineering, Curtin University, Sarawak Campus CDT 250, 98009 Miri, Sarawak, Malaysia

Contributed by the Fluids Engineering Division of ASME for publication in the JOURNAL OF FLUIDS ENGINEERING. Manuscript received June 3, 2013; final manuscript received September 30, 2013; published online October 18, 2013. Assoc. Editor: Mark F. Tachie.

J. Fluids Eng 136(1), 011001 (Oct 18, 2013) (6 pages) Paper No: FE-13-1352; doi: 10.1115/1.4025608 History: Received June 03, 2013; Revised September 30, 2013

This work is concerned with the behavior of pulsatile flows over a backward-facing step geometry. The paper mainly focuses on the effects of the pulsation frequency on the vortex development of a 2:1 backward-facing step for mean Reynolds number of 100 and for 0.035 ≤ St ≤ 2.19. The dependence of the flow field on the Reynolds number (Re = 100 and 200) was also examined for a constant Strouhal number, St of 1. A literature survey was carried out and it was found that the pulsation modifies the behavior of the flow pattern compared to the steady flow. It was shown in the present work that the inlet pulsation generally leads to differences in the mean flow compared to the steady field although the inlet bulk velocity is the same due to energy redistribution of the large-scale vortices, which result in nonlinear effects. The particle-image velocimetry results show that the formation of coherent structures, dynamical shedding, and transport procedure are very sensitive to the level of pulsation frequencies. For low and moderate inlet frequencies, 0.4 ≤ St ≤ 1, strong vortices are formed and these vortices are periodically advected downstream in an alternate pattern. For very low inlet frequency, St = 0.035, stronger vortices are generated due to an extended formation time, however, the slow formation process causes the forming vortices to decay before shedding can happen. For high inlet frequencies, St ≥ 2.19, primary vortex is weak while no secondary vortex is formed. Flow downstream of the expansion recovers quickly. For Re = 200, the pattern of vortex formation is similar to Re = 100. However, the primary and secondary vortices decay more slowly and the vortices remain stronger for Re = 200. The strength and structure of the vortical regions depends highly on St, but Re effects are not negligible.

Copyright © 2014 by ASME
Your Session has timed out. Please sign back in to continue.



Grahic Jump Location
Fig. 1

BFS channel; (a) photograph of the channel; (b) schematic of the BFS

Grahic Jump Location
Fig. 2

A schematic of the experimental setup

Grahic Jump Location
Fig. 3

Phase-averaged velocity in a pulsation cycle for St = 0.4 (Re = 100). The streamwise velocity profiles are at the channel centerline upstream the BFS. The numbers refer to the phase values φn,n=1,….20 with Δφ=18 deg.

Grahic Jump Location
Fig. 4

Mean streamlines patterns (Re = 100); (a) St = 0.4; (b) steady case

Grahic Jump Location
Fig. 5

Mean velocity profiles for Re = 100; (a) streamwise, x/S = 1; (b) streamwise, x/S = 5; (c) transverse, x/S = 1

Grahic Jump Location
Fig. 6

Reynolds stress contours for St = 0.4 (Re = 100); (a) uc2¯/U02; (b) vc2¯/U02; (c) -u2v2¯/U02

Grahic Jump Location
Fig. 7

Contour plot of λ2-criterion for St = 1 (Re = 100); (a) φ20(t)=342 deg; (b) φ6(t)=90 deg; (c) φ8(t)=126 deg; (d) φ10(t)=162 deg; (e) φ11(t)=180 deg; (f) φ13(t)=216 deg; (g) φ14(t)=234 deg; (h) φ16(t)=270 deg

Grahic Jump Location
Fig. 8

Phase-averaged vorticity contours for St = 1 (Re = 100) at different φn; (a) φ20(t)=342 deg; (b) φ10(t)=162 deg; (c) φ13(t)=216 deg; (d) φ16(t)=270 deg. Dashed (solid) lines represent constant negative (positive) normalized vorticity values 〈ω〉D/U0.

Grahic Jump Location
Fig. 9

Plots of v rms [(v2¯)1/2/U0] at y/S = 1

Grahic Jump Location
Fig. 10

Reynolds stress contours for St = 1 (Re = 100); (a) uc2¯/U02; (b) vc2¯/U02; (c) -u2v2¯/U02

Grahic Jump Location
Fig. 11

Reynolds stress contours for St = 1 (Re = 200); (a) uc2¯/U02; (b) vc2¯/U02; (c) -u2v2¯/U02




Some tools below are only available to our subscribers or users with an online account.

Related Content

Customize your page view by dragging and repositioning the boxes below.

Related Journal Articles
Related eBook Content
Topic Collections

Sorry! You do not have access to this content. For assistance or to subscribe, please contact us:

  • TELEPHONE: 1-800-843-2763 (Toll-free in the USA)
  • EMAIL: asmedigitalcollection@asme.org
Sign In