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Published May 24, 2013 | Published
Conference Paper Open

Wavepacket eduction in turbulent jets based on eigenmode decomposition of PIV data

Abstract

The dynamics of large scale structures in unforced turbulent jets at subsonic speeds have been related to the generation of the peak noise radiated the aft direction. The utility of instability wavepackets computed by linear stability theory or parabolised stability equations (PSE) have been demonstrated for the modeling of the near-field pressure fluctuations associated with the coherent structures. In this paper, we investigate whether the velocity field corresponding to the wavepackets also represents adequately that of the coherent structures. Previous research showed remarkable agreement in the velocity field up to the end of the potential core, but the agreement is lost gradually downstream. Locally-parallel linear stability theory (LST) of jet velocity profiles is revisited to further study the evolution of the wavepackets and the manner in which PSE models them. An adjoint-based eigenmode decomposition technique is used to project cross-sectional velocity profiles measured using time-resolved particle image velocimetry (PIV) on the Kelvin-Helmholtz eigenmode responsible for the wavepacket amplification. The instability wave thus extracted is then compared, both in amplification and shape, to the PSE wavepacket and to the dominant coherent structures obtained from the proper orthogonal decomposition of the PIV measurements. The comparisons between PSE models and POD-filtered fluctuations define three spatial regions along the streamwise direction that are explained in terms of changes in the LST eigenspectrum.

Additional Information

© 2013 American Institute of Aeronautics and Astronautics. Published Online: 24 May 2013. We thank Drs. Kristjan Gudmundsson, Arnab Samanta and Aniruddha Sinha for their contributions on the development of the PSE code and Carine Fourment-Cazenave, Patrick Braud and Dr. Joël Delville for their work during the experiments. The work of D. Rodríguez was supported by the EU Marie Curie COFUND program.

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August 19, 2023
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