Experimental Verification of CFD Modeling of Turbulent Flow over Circular Cavities using FLUENT - PowerPoint PPT Presentation

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Experimental Verification of CFD Modeling of Turbulent Flow over Circular Cavities using FLUENT

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The solution was first iterated using the k-e turbulence model ... solution convergence the Reynolds Stress model was applied and further iterated ... – PowerPoint PPT presentation

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Title: Experimental Verification of CFD Modeling of Turbulent Flow over Circular Cavities using FLUENT


1
University of Western Ontario Department of
Mechanical Materials Engineering
Advanced Fluid Mechanics Research Group
Experimental Verification of CFD Modeling of
Turbulent Flow over Circular Cavities using FLUENT
Presented by Thomas Hering MESc Candidate
Jesse Dybenko Research Engineer
Eric Savory Associate Professor
May 23, 2006
2
Overview
  • General overview of experimental parameters
  • CFD grid generation
  • CFD solution procedure
  • Results
  • Key findings
  • Future work
  • (Elliptical Cavities)

3
Background
  • Cavities may lead to increased noise and
    drag on an object
  • Main focus on Circular cavities
  • Resulting asymmetric flow and significant
    increase in drag at
  • h/D 0.5

4
Experimental Data Collected
  • Three cases of h/D ratio 0.2, 0.47, 0.7 were
    tested
  • Pressure transducer data was taken to plot
    surface pressure contours on cavity walls and
    surrounding plane
  • Hot Wire anemometry was used to examine the wake
    flow characteristics
  • The free stream velocity during the experiments
    was 27 0.15 m/s
  • The pressure coefficient was normalized using the
    tunnel static pressure and free stream velocity

5
Boundary Conditions and Dimensions
Velocity Inlet
The inlet velocity was set to 25 m/s, which
resulted in a free stream velocity of 26.4 m/s at
the free stream reference point
Wall
Cavity
Outflow
Wall
32D
47.3D
Y
4D
X
Z
5.5D
6
Simulation Grid
Cavity
Side View
Top View
The computation domain was broken up into several
volumes which were meshed using a structured
hexagonal cooper meshing scheme
7
Solution Procedure
  • The solution was first iterated using the k-e
    turbulence model
  • After initial solution convergence the Reynolds
    Stress model was applied and further iterated
  • The tunnel length was used to develop a similar
    boundary layer as measured in the experiments
  • A steady state solution sought

Simulated Data
Experimental Data
Boundary Layer Parameters
8
Pressure Distributions
Pressure Coefficient
  • Due to simulated steady state solution, only the
    mean values were compared
  • Surface pressure distributions, wake profiles and
    drag coefficients were compared

9
Pressure Contours for h/D 0.7

Simulated results matched well with experimental
data
10
Pressure Distributions along the Centreline for
h/D 0.7
11
Pressure Contours for h/D 0.2
Similar trends along the centreline as for the
h/D 0.7 case, but the difference between
simulated and experimental data was larger
12
Pressure Contours for h/D 0.47 (Asymmetric flow)
  • Asymmetry is much weaker in the simulated results
  • Vortex tube does not completely leave the cavity
    in the simulated results


13
Comparison between Turbulence Models for h/D
0.47
Asymmetry is weaker when applying the k-e
turbulence model

14
Resulting Wake Comparisons
The weak asymmetry can be seen in the wake for
h/D 0.47 case
15
Drag coefficient Comparison
  • Experimental drag coefficient calculated using
    pressure distributions along cavity wall
  • Weaker asymmetry the cause of the lower drag
    coefficient at
  • h/D 0.47

Drag increment due to presence of cavity
CD Drag coefficient (normalized by the cavity
planform area) cf Skin friction coefficient
16
Key Findings
  • The simulated results showed the correct flow
    physics involved in circular cavity flows
  • The asymmetric flow for a symmetric geometry, a
    distinct feature of this type of flow, was
    apparent in the simulations
  • The weaker asymmetry led to a lower drag
    coefficient
  • The simulations constantly under predicted the
    pressure values for all three configurations
    tested
  • The Reynolds Stress Turbulence model provided
    better results than the k-e Turbulence model when
    comparing the strength of the asymmetry at h/D
    0.47

17
Elliptical Cavities h/D 0.47
18
University of Western Ontario Department of
Mechanical Materials Engineering
Advanced Fluid Mechanics Research Group
http//www.eng.uwo.ca/research/afm/main.htm
Discussion and Questions are welcome
An Experimental Investigation of
Turbulent Boundary Layer Flow over
Surface-Mounted Circular Cavities J. Dybenko and
E. Savory, UWO 1220-1245 May 24, 2006 (Walker)
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