AN ALTERNATIVE DEFINITION OF ORDER DEPENDENT DISSIPATION SCALES![]() Presentation: Session: Intermittency and scaling 2 Room: Room G Session start: 15:00 Tue 25 Aug 2015 Jonas Boschung j.boschung@itv.rwth-aachen.de Affifliation: RWTH Aachen University Michael Gauding m.gauding@itv.rwth-aachen.de Affifliation: TU Bergakademie Freiberg Fabian Hennig f.hennig@itv.rwth-aachen.de Affifliation: RWTH Aachen University Norbert Peters n.peters@itv.rwth-aachen.de Affifliation: RWTH Aachen University Heinz Pitsch h.pitsch@itv.rwth-aachen.de Affifliation: RWTH Aachen University Topics: - Intermittency and scaling Abstract: While Kolmogorov's similarity hypothesis suggests that velocity structure functions scale with the mean dissipation $\left< \varepsilon \right>$ and the viscosity $\nu$, we find that the $2m.$ even order scales with $\left< \varepsilon^m \right>$. This implies that there are other cut-off lengths than the Kolmogorov length $\eta$. These cut-off lengths are smaller than $\eta$ and decrease with increasing order and Reynolds-number. They are compared to a previous definition of order dependent dissipative scales by Schumacher~et.~al\cite{schumacher2007asymptotic}. |