Towards a geometrical classification of statistical conservation laws in turbulent advection
arXiv:1104.3093 · doi:10.1016/j.physd.2011.05.023
Abstract
The paper revisits the compressible Kraichnan model of turbulent advection in order to derive explicit quantitative relations between scaling exponents and Lagrangian particle configuration geometry.
16 pages, 3 figures
References in corpus (5)
- An algebraic approach to problems with polynomial Hamiltonians on Euclidean spaces
- Scaling, renormalization and statistical conservation laws in the Kraichnan model of turbulent advection
- Anomalous scaling of passive scalar in turbulence and in equilibrium
- The large-scale structure of passive scalar turbulence
- Intermittent distribution of tracers advected by a compressible random flow