An informal introduction to turbulence

By Arkady Tsinober. 2001

297 citations recorded by the source corpus.

View Paper: https://www.semanticscholar.org/paper/885de8758e693992c0eee0db1655a151bebfc70f

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In Computational Mechanics

Citations in the corpus

Evolution of the turbulent/non-turbulent interface of an axisymmetric turbulent jet (2010, background): “The focus of this study is on the interface between the nonturbulent and turbulent regions in shear flows, where turbulent entrainment takes place (Hinze 1975; Tsinober 2001; and Hunt et al. 2001).”
Lagrangian measurement of vorticity dynamics in turbulent flow (2005, background): “The ratio of 〈Λ1〉 : 〈Λ2〉 : 〈Λ3〉 is consistent with findings from numerical simulations reported in e.g. Girimaji & Pope (1990), Dresselhaus & Tabor (1994), Huang (1996) and Tsinober (2001) and hot-wire experiments (Kholmyansky et al. 2001).”
Momentum and scalar transport at the turbulent/non-turbulent interface of a jet (2009, background): “…flows, such as the turbulent jet in figure 1, is to describe and quantify the characteristic features of the inhomogeneous transition zone between fully developed turbulence and the decaying fluctuations outside the turbulent region (Hinze 1975; Townsend 1976; Hunt et al. 2001; Tsinober 2001).”
Interstellar Turbulence I: Observations and Processes (2004, background): “General discussions of incompressible turbulence can be found in Tennekes & Lumley (1972), Hinze (1975), Lesieur (1990), McComb (1990), Frisch (1995), Mathieu & Scott (2000), Pope (2000), and Tsinober (2001).”
Approaching complexity by stochastic methods: From biological systems to turbulence (2011, background): “For instance, flows with different structures may have the same scaling properties [327].”
The length-scale distribution function of the distance between extremal points in passive scalar turbulence (2006, background): “Tsinober (2001) points to the generic ambiguity in defining the meaning of scales and argues that it depends on the chosen decomposition/representation such as Fourier, Wavelet, proper orthogonal (POD) and others.”
Universal aspects of small-scale motions in turbulence (2010, background): “And there is also some evidence to suggest that the similarity may even extend to compressible flows (Tsinober 2001).”