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A numerical and experimental investigation of the interactions between a non-uniform planar array of incompressible free jets
C. H.Isaac Manohar, , V. Ramjee, S. Sasi Kumar
Published in
2004
Volume: 44
   
Issue: 4
Pages: 431 - 446
Abstract
The interaction between multiple incompressible air jets has been studied numerically and experimentally. The numerical predictions have been first validated using experimental data for a single jet configuration. The spreading features of five unequal jets in the configuration of one larger central jet surrounded by four smaller equi-distant jets, have been studied, for different lateral spacing ratios of 1.5, 2.0 and 2.5 and a central jet Reynolds number of 1.24 × 105 (corresponding to a Mach number of 0.16). Flow of five equal jets has also been simulated, for the sake of comparison. The jet interactions commence at an axial distance of about 3-4 diameters and complete by an axial distance of about 10 diameters for the lowest spacing ratio of 1.5. For larger spacing ratios, the length required for the start and completion of jet interaction increase. Peripheral jets bend more towards the central jet and merge at a smaller distance, when their sizes are smaller than that of the central jet. The entrainment ratio for multiple jets is higher than that for a single jet. Excellent agreement is observed between the experimental data and theoretical predictions for both mean flow field and turbulent quantities, at regions away from the jet inlet. The potential core length and initial jet development, however, are not predicted very accurately due to differences in the assumed and actual velocity profiles at the jet inlet. © 2004 John Wiley and Sons, Ltd.
About the journal
JournalInternational Journal for Numerical Methods in Fluids
ISSN02712091
Open AccessNo
Concepts (14)
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    Flow interactions
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    Numerical analysis
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    Reynolds number
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    Turbulence
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    Mach number
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    SPACING RATIO
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    Jets
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    Entrainment
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    Experimental study
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    Incompressible flow
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    Jet flow
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    Mathematical method
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    Shear stress
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    Turbulent jet