MULTISCALE STATISTICAL MODEL OF FULLY-DEVELOPED TURBULENCE PARTICLE ACCELERATIONS

DOI10.1142/S021798490901862XzbMath1386.76089MaRDI QIDQ3630959

Wen Chen, Hong-Guang Sun

Publication date: 5 June 2009

Published in: Modern Physics Letters B (Search for Journal in Brave)

Mathematics Subject Classification ID

Statistical turbulence modeling (76F55)

Related Items (20)

Explicit Jacobi elliptic exact solutions for nonlinear partial fractional differential equations ⋮ Correlation structure of fractional Pearson diffusions ⋮ Variable-order fractional mean square displacement function with evolution of diffusibility ⋮ Exact solutions to the time-fractional differential equations via local fractional derivatives ⋮ Analytical approach for the fractional differential equations by using the extended tanh method ⋮ New exact solutions of the space-time fractional cubic Schrodinger equation using the new type F-expansion method ⋮ New exact solutions for the seventh-order time fractional Sawada–Kotera–Ito equation via various methods ⋮ Analytical solution of the space-time fractional nonlinear Schrödinger equation ⋮ FROM FRACTAL TO A GENERALIZED FRACTAL: NON-POWER-FUNCTION STRUCTAL METRIC ⋮ Approximation of functions by complex conformable derivative bases in Fréchet spaces ⋮ Fractional sub-equation method and its applications to nonlinear fractional PDEs ⋮ Exact solutions of the space time fractional symmetric regularized long wave equation using different methods ⋮ Solution of nonlinear space-time fractional differential equations using the fractional Riccati expansion method ⋮ The fractional supertrace identity and its application to the super Ablowitz-Kaup-Newell-Segur hierarchy ⋮ The fractional quadratic-form identity and Hamiltonian structure of an integrable coupling of the fractional Ablowitz-Kaup-Newell-Segur hierarchy ⋮ A generalized Tu formula and Hamiltonian structures of fractional AKNS hierarchy ⋮ A fractional characteristic method for solving fractional partial differential equations ⋮ The fractional supertrace identity and its application to the super Jaulent-Miodek hierarchy ⋮ On mean square displacement behaviors of anomalous diffusions with variable and random orders ⋮ Solutions of fractional Konopelchenko-Dubrovsky and Nizhnik-Novikov-Veselov equations using a generalized fractional subequation method

Cites Work

• Fast numerical simulations of 2D turbulence using a dynamic model for subfilter motions
• Generalized statistical mechanics and fully developed turbulence
• Superstatistics in hydrodynamic turbulence
• Multifractal analysis of fluid particle accelerations in turbulence
• Experimental Lagrangian acceleration probability density function measurement
• Time-space fabric underlying anomalous diffusion
• A speculative study of 2∕3-order fractional Laplacian modeling of turbulence: Some thoughts and conjectures
• Passive Scalars in Turbulent Flows
• Tsallis statistics and fully developed turbulence
• On the small-scale statistics of Lagrangian turbulence

This page was built for publication: MULTISCALE STATISTICAL MODEL OF FULLY-DEVELOPED TURBULENCE PARTICLE ACCELERATIONS