On Markov modelling of turbulence
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Publication:4835877
DOI10.1017/S0022112094002855zbMath0822.76046OpenAlexW2017767976MaRDI QIDQ4835877
Gianni Pedrizzetti, Evgeny A. Novikov
Publication date: 8 June 1995
Published in: Journal of Fluid Mechanics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1017/s0022112094002855
incompressibilitynon-Gaussian statisticsnonlinear Markov processLagrangian stochastic modellingEulerian probability distributiontwo fluid particles
Stochastic analysis applied to problems in fluid mechanics (76M35) Other physical applications of random processes (60K40) Turbulence (76F99)
Related Items (8)
Self-similar two-particle separation model ⋮ A Lagrangian model for turbulent dispersion with turbulent-like flow structure: Comparison with direct numerical simulation for two-particle statistics ⋮ Quadratic Markov modeling for intermittent turbulence ⋮ Master equation for She–Leveque scaling and its classification in terms of other Markov models of developed turbulence ⋮ Comparison of backwards and forwards relative dispersion in turbulence ⋮ Parameter estimation in multi particle Lagrangian stochastic models ⋮ Lagrangian stochastic models for turbulent relative dispersion based on particle pair rotation ⋮ Relative dispersion in 2D stochastic flows
Cites Work
- Discretization and simulation of stochastic differential equations
- Guidelines for the usage of incomplete decompositions in solving sets of linear equations as they occur in practical problems
- Intermittency and scale similarity in the structure of a turbulent flow
- Random walk models for particle displacements in inhomogeneous unsteady turbulent flows
- The Lagrangian–Eulerian probability relations and the random force method for nonhomogeneous turbulence
- Two-particle description of turbulence, Markov property, and intermittency
- Bi-CGSTAB: A Fast and Smoothly Converging Variant of Bi-CG for the Solution of Nonsymmetric Linear Systems
- Approximate Integration of Stochastic Differential Equations
- Relation between the Lagrangian and Eulerian descriptions of turbulence
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