Characteristics of the intense vorticity structures in isotropic turbulence at high Reynolds numbers
Afonso A. Ghira, Gerrit E. Elsinga, Carlos Bettencourt da Silva
Abstract
Open-access reader
Afonso A. Ghira, Gerrit E. Elsinga, Carlos Bettencourt da Silva
Abstract
Open-access reader
Intense vorticity structures (IVS) are known to exist in virtually all turbulent flows, and consist of regions with particularly intense vorticity with (typically) a tubelike shape that keeps its coherence for a relatively long time. We investigated these structures at high Reynolds numbers (Re) using direct numerical simulations (DNS) of isotropic turbulence. The IVS aspect ratio (length to radius) is found to be the same for simulations with very different Re. Since the IVS radius scales with the Kolmogorov microscale, independent of Re, the IVS length at high Re also scales that way, and not with the integral scale or Taylor microscale, as has been suggested in the past.
OpenAlex reports 24 citations for this work. Citation counts describe recorded attention and do not establish research quality.
A contribution statement is not available in the OpenAlex record.
Method details are not available in the OpenAlex metadata.
Findings are not separately available in the OpenAlex metadata.
Limitations are not available in the OpenAlex metadata.
Application details are not available in the OpenAlex metadata.
Intense vorticity structures (IVS) are known to exist in virtually all turbulent flows, and consist of regions with particularly intense vorticity with (typically) a tubelike shape that keeps its coherence for a relatively long time. We investigated these structures at high Reynolds numbers (Re) using direct numerical simulations (DNS) of isotropic turbulence. The IVS aspect ratio (length to radius) is found to be the same for simulations with very different Re. Since the IVS radius scales with the Kolmogorov microscale, independent of Re, the IVS length at high Re also scales that way, and not with the integral scale or Taylor microscale, as has been suggested in the past.
Key concepts: Taylor microscale, Vorticity, Turbulence, Microscale chemistry, Reynolds number, Kolmogorov microscales, Isotropy, Physics