Hierarchy of minimal flow units in the logarithmic layer
By Oscar Arias, J. J. Sendín. 2010
156 citations recorded by the source corpus.
View Paper: https://www.semanticscholar.org/paper/dd54d79008c19577523627c7cedbae73701e9a6a
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Citations in the corpus
- Velocity statistics in turbulent channel flow up to $Re_{\tau }=4000$ (2014, methodology): “The DNS have been carried out in a (Lx × Ly × Lz) = (6πh × 2h × 2πh) computational box, which is expected to be sufficiently long to accommodate the largest outer-layer flow structures based on previous DNS results at lower Reynolds number (Flores & Jimenez 2010).”
- The engine behind (wall) turbulence: perspectives on scale interactions (2017, background): “There, a streamwise streak and a vortex cluster are the dynamically important structures (Flores & Jiménez 2010), and the box is wide enough to accommodate a single ejection (v > 0) and associated sweep (v 0).”
- Reynolds-number dependence of turbulent skin-friction drag reduction induced by spanwise forcing (2015, background): “In fact, only those structures whose width fits into the domain are actually well resolved (Flores & Jiménez 2010), with their longer streamwise extent ending up as indefinitely long owing to the periodic boundary conditions.”
- Coherent structures in wall-bounded turbulence (2017, methodology): “In particular, Flores & Jiménez (2010) showed that logarithmic-layer structures also burst intermittently, and that the process is a larger-scale version of the one in the buffer layer.”
- Statistical structure of self-sustaining attached eddies in turbulent channel flow (2015, background): “Indeed, Flores & Jiménez (2010) reported that the energy-containing motions in the logarithmic region exhibit an eddy turnover involving intense Reynolds stress generation, reminiscent of the bursting in the near-wall region.”
- The Significance of Simple Invariant Solutions in Turbulent Flows (2011, background): “Flores & Jiménez (2010) have recently found quasi-periodic bursts in the logarithmic region of fully turbulent channel flow, strongly reminiscent of the regeneration cycle in the buffer layer, suggesting that the large-scale dynamics in the logarithmic layer might be related to invariant solutions…”