4.7 Article

Vortex stretching and compression near the turbulent/non-turbulent interface in a planar jet

Journal

JOURNAL OF FLUID MECHANICS
Volume 758, Issue -, Pages 754-785

Publisher

CAMBRIDGE UNIV PRESS
DOI: 10.1017/jfm.2014.559

Keywords

jets; turbulent flows; vortex dynamics

Funding

  1. JSPS KAKENHI [25002531]
  2. MEXT KAKENHI [25289030, 25289031, 25630052]
  3. Grants-in-Aid for Scientific Research [13J02531, 25289030, 25630052, 25289031] Funding Source: KAKEN

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Vortex stretching and compression, which cause enstrophy production by inviscid processes, are investigated near the turbulent/non-turbulent (T/NT) interface in a planar jet by using a direct numerical simulation (DNS). The enstrophy production is investigated by analysing the relationship among a vorticity vector, strain-rate eigenvectors and strain-rate eigenvalues. The statistics are calculated individually for three different interface orientations. The vorticity near the T/NT interface is oriented in the tangential direction to the interface. The enstrophy production is affected by the interface orientation because the intensity of vortex stretching depends on the interface orientation, and the alignment between the vorticity vector and the strain-rate eigenvectors is confined by the interface. The enstrophy production near the T/NT interface is analysed by considering the motion of turbulent fluid relative to that of the interface. The results show that the alignment between the interface and the strain-rate eigenvectors changes depending on the velocity field near the T/NT interface. When the turbulent fluid moves toward the T/NT interface, the enstrophy is generated by vortex stretching without being greatly affected by vortex compression. In contrast, when the turbulent fluid relatively moves away from the T/NT interface, large enstrophy reduction frequently occurs by vortex compression. Thus, it is shown that the velocity field near the T/NT interface affects the enstrophy production near the interface through the alignment between the vorticity and the strain-rate eigenvectors.

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