Please use this identifier to cite or link to this item: http://hdl.handle.net/11422/8311
Type: Artigo
Title: Vortex identification from local properties of the vorticity field
Author(s)/Inventor(s): Elsas, José Hugo Capella Gaspar
Moriconi, Luca
Abstract: Indisponível.
Abstract: A number of systematic procedures for the identification of vortices/coherent structures have been developed as a way to address their possible kinematical and dynamical roles in structural formulations of turbulence. It has been broadly acknowledged, however, that vortex detection algorithms, usually based on linear-algebraic properties of the velocity gradient tensor, can be plagued with severe shortcomings and may become, in practical terms, dependent on the choice of subjective threshold parameters in their implementations. In two-dimensions, a large class of standard vortex identification prescriptions turn out to be equivalent to the “swirling strength criterion” ( ci-criterion), which is critically revisited in this work. We classify the instances where the accuracy of the ci-criterion is affected by nonlinear superposition effects and propose an alternative vortex detection scheme based on the local curvature properties of the vorticity graph (x, y,!)—the “vorticity curvature criterion” ( !-criterion)—which improves over the results obtained with the ci-criterion in controlled Monte Carlo tests. A particularly problematic issue, given its importance in wall-bounded flows, is the eventual inadequacy of the ci-criterion for many-vortex configurations in the presence of strong background shear. We show that the !-criterion is able to cope with these cases as well, if a subtraction of the mean velocity field background is performed, in the spirit of the Reynolds decomposition procedure. A realistic comparative study for vortex identification is then carried out for a direct numerical simulation of a turbulent channel flow, including a three-dimensional extension of the !-criterion. In contrast to the ci-criterion, the !-criterion indicates in a consistent way the existence of small scale isotropic turbulent fluctuations in the logarithmic layer, in consonance with long-standing assumptions commonly taken in turbulent boundary layer phenomenology.
Keywords: Interpolation
Monte Carlo methods
Computational fluid dynamics
Linear filters
Image processing
Differential geometry
Vortex dynamics
Turbulent flows
Velocity gradient tensor
Flow visualization
Subject CNPq: CNPQ::CIENCIAS EXATAS E DA TERRA::FISICA::AREAS CLASSICAS DE FENOMENOLOGIA E SUAS APLICACOES::DINAMICA DOS FLUIDOS
Department : Núcleo Interdisciplinar de Dinâmica dos Fluidos
Publisher: American Institute of Physics
In: Physics of Fluids
Volume: 29
Issue Date: 3-Jan-2017
DOI: http://dx.doi.org/10.1063/1.4973243
Publisher country: Brasil
Language: eng
Right access: Acesso Aberto
ISSN: 1089-7666
URI: http://hdl.handle.net/11422/8311
Appears in Collections:Engenharias

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