Approximate and exact renormalization theories for a model for turbulent transport

DOI10.1063/1.858499zbMath0850.76263OpenAlexW2025293290MaRDI QIDQ3991184

Andrew J. Majda, Marco Avellaneda

Publication date: 28 June 1992

Published in: Physics of Fluids A: Fluid Dynamics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1063/1.858499

Mathematics Subject Classification ID

Shear flows and turbulence (76F10) Renormalization group methods applied to problems in quantum field theory (81T17) Turbulence (76F99)

Related Items (10)

A similarity solution for the Direct Interaction Approximation and its relationship to renormalization-group analyses of turbulence ⋮ In memoriam: Marco Avellaneda (1955–2022) ⋮ Exact renormalization group analysis of turbulent transport by the shear flow ⋮ Mathematical models with exact renormalization for turbulent transport ⋮ An anelastic, scale-separated model for mixing, with application to atmospheric transport phenomena ⋮ Inertial-range behavior of a passive scalar field in a random shear flow: Renormalization group analysis of a simple model ⋮ Mathematical models with exact renormalization for turbulent transport. II: Fractal interfaces, non-Gaussian statistics and the sweeping effect ⋮ Short- and long-time behavior of eddy-viscosity models ⋮ A dynamical model for turbulence. I. General formalism ⋮ A renormalization group analysis of turbulent transport

Cites Work

• An integral representation and bounds on the effective diffusivity in passive advection by laminar and turbulent flows
• Mathematical models with exact renormalization for turbulent transport
• Renormalization group analysis of turbulence. I: Basic theory
• AN HYPOTHESIS CONCERNING TURBULENT DIFFUSION
• The structure of isotropic turbulence at very high Reynolds numbers
• Analytical theory of turbulent diffusion
• Eddy diffusivity, eddy noise and subgrid-scale modelling
• Stochastic Liouville Equations
• Diffusion by a Random Velocity Field

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