Scaling of Low-Order Structure Functions in Homogeneous Turbulence
arXiv:chao-dyn/9610010 · doi:10.1103/PhysRevLett.77.3799
Abstract
High-resolution direct numerical simulation data for three-dimensional Navier-Stokes turbulence in a periodic box are used to study the scaling behavior of low-order velocity structure functions with positive and negative powers. Similar to high-order statistics, the low-order relative scaling exponents exhibit unambiguous departures from the Kolmogorov 1941 theory and agree well with existing multiscaling models. No transition from normal scaling to anomalous scaling is observed.
4 pages, 6 figures
Cited by in corpus (8)
- Baryonic Signatures in Large-Scale Structure
- A Refined Similarity Hypothesis for Transverse Structure Functions
- Spectral and Intermittency Properties of Relativistic Turbulence
- Turbulence and Multiscaling in the Randomly Forced Navier Stokes Equation
- An Intermittency Model For Passive-Scalar Turbulence
- Scale Dependence of Multiplier Distributions for Particle Concentration, Enstrophy and Dissipation in the Inertial Range of Homogeneous Turbulence
- Reversals in infinite-Prandtl-number Rayleigh-Bénard convection
- Anomalous scaling of low-order structure functions of turbulent velocity