The feedback loop in impinging two-dimensional high-subsonic and supersonic jets
Identifieur interne : 00D134 ( Main/Exploration ); précédent : 00D133; suivant : 00D135The feedback loop in impinging two-dimensional high-subsonic and supersonic jets
Auteurs : K. Hourigan [Australie] ; M. Rudman [Australie] ; E. Brocher [France]Source :
- Experimental Thermal and Fluid Science [ 0894-1777 ] ; 1996.
Descripteurs français
- Wicri :
- topic : Simulation.
English descriptors
- KwdEn :
- Acoustic, Acoustic feedback, Acoustic feedback loop, Acoustic waves, Arbitrary units, Cold jets, Euler equation solution, Euler equations, Exit mach numbers, External flow, Feedback, Feedback loop, Flow variables, Fluid mech, Frequency figure, Grid, Impingement, Impingement distance, Impingement distances, Impingement tones, Industrial research organisation, Instability, Instability modes, Instability waves, Instantaneous flow, Linearized riemann solver, Loop strouhal number, Loop velocity, Mach, Mach number, Mach numbers, Nonlinear flux operator, Parabolic method, Power spectra, Pressure waves, Shock cell length, Simulation, Sound waves, State vector, Subsonic, Subsonic jets, Supersonic, Supersonic case, Supersonic jets, Symmetric mode, Theoretical analysis, Transverse direction, Unit mass.
- Teeft :
- Acoustic, Acoustic feedback, Acoustic feedback loop, Acoustic waves, Arbitrary units, Cold jets, Euler equation solution, Euler equations, Exit mach numbers, External flow, Feedback, Feedback loop, Flow variables, Fluid mech, Frequency figure, Grid, Impingement, Impingement distance, Impingement distances, Impingement tones, Industrial research organisation, Instability, Instability modes, Instability waves, Instantaneous flow, Linearized riemann solver, Loop strouhal number, Loop velocity, Mach, Mach number, Mach numbers, Nonlinear flux operator, Parabolic method, Power spectra, Pressure waves, Shock cell length, Simulation, Sound waves, State vector, Subsonic, Subsonic jets, Supersonic, Supersonic case, Supersonic jets, Symmetric mode, Theoretical analysis, Transverse direction, Unit mass.
Abstract
Abstract: The instabilities in a supersonic impinging jet are investigated by solving the two-dimensional Euler equations using the piecewise parabolic method (PPM) and Roe's linearized Riemann solver. The predicted shock cell spacing agrees well with the observed and theoretical values. The frequency and nature of the dominant instabilities are found to be a function of the impingement distance. Two instability modes are possible: a symmetric (or varicose) mode and an asymmetric (or sinuous) mode. For two given jet exit Mach numbers (M = 0.98 and 1.29), the energy in, and frequency of, these modes are functions of impingement distance, leading to an integral staging due to an acoustic feedback loop. The predicted frequencies of the fundamental symmetric and asymmetric instabilities agree with the theoretically allowed values. The staging of predicted frequencies that occurs in experimental work is also predicted.
Url:
DOI: 10.1016/0894-1777(95)00084-4
Affiliations:
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Le document en format XML
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<term>Acoustic feedback</term>
<term>Acoustic feedback loop</term>
<term>Acoustic waves</term>
<term>Arbitrary units</term>
<term>Cold jets</term>
<term>Euler equation solution</term>
<term>Euler equations</term>
<term>Exit mach numbers</term>
<term>External flow</term>
<term>Feedback</term>
<term>Feedback loop</term>
<term>Flow variables</term>
<term>Fluid mech</term>
<term>Frequency figure</term>
<term>Grid</term>
<term>Impingement</term>
<term>Impingement distance</term>
<term>Impingement distances</term>
<term>Impingement tones</term>
<term>Industrial research organisation</term>
<term>Instability</term>
<term>Instability modes</term>
<term>Instability waves</term>
<term>Instantaneous flow</term>
<term>Linearized riemann solver</term>
<term>Loop strouhal number</term>
<term>Loop velocity</term>
<term>Mach</term>
<term>Mach number</term>
<term>Mach numbers</term>
<term>Nonlinear flux operator</term>
<term>Parabolic method</term>
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<term>Pressure waves</term>
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<term>Simulation</term>
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<term>State vector</term>
<term>Subsonic</term>
<term>Subsonic jets</term>
<term>Supersonic</term>
<term>Supersonic case</term>
<term>Supersonic jets</term>
<term>Symmetric mode</term>
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<term>Transverse direction</term>
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<term>Impingement distance</term>
<term>Impingement distances</term>
<term>Impingement tones</term>
<term>Industrial research organisation</term>
<term>Instability</term>
<term>Instability modes</term>
<term>Instability waves</term>
<term>Instantaneous flow</term>
<term>Linearized riemann solver</term>
<term>Loop strouhal number</term>
<term>Loop velocity</term>
<term>Mach</term>
<term>Mach number</term>
<term>Mach numbers</term>
<term>Nonlinear flux operator</term>
<term>Parabolic method</term>
<term>Power spectra</term>
<term>Pressure waves</term>
<term>Shock cell length</term>
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<front><div type="abstract" xml:lang="en">Abstract: The instabilities in a supersonic impinging jet are investigated by solving the two-dimensional Euler equations using the piecewise parabolic method (PPM) and Roe's linearized Riemann solver. The predicted shock cell spacing agrees well with the observed and theoretical values. The frequency and nature of the dominant instabilities are found to be a function of the impingement distance. Two instability modes are possible: a symmetric (or varicose) mode and an asymmetric (or sinuous) mode. For two given jet exit Mach numbers (M = 0.98 and 1.29), the energy in, and frequency of, these modes are functions of impingement distance, leading to an integral staging due to an acoustic feedback loop. The predicted frequencies of the fundamental symmetric and asymmetric instabilities agree with the theoretically allowed values. The staging of predicted frequencies that occurs in experimental work is also predicted.</div>
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