A Galilean invariant explicit algebraic Reynolds stress model for turbulent curved flows

DOI10.1063/1.869200zbMath1185.76680OpenAlexW2062326402MaRDI QIDQ5755668

Sharath S. Girimaji

Publication date: 15 August 2007

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

Full work available at URL: https://doi.org/10.1063/1.869200

Mathematics Subject Classification ID

Shear flows and turbulence (76F10)

Related Items (13)

Simultaneous invariants of strain and rotation rate tensors and their admitted region ⋮ Near-wall damping in model predictions of separated flows ⋮ Assessing the role of curvature effects in the representation of anisotropy transport in algebraic Reynolds-stress modelling applied to separated flow ⋮ Evaluation of extended weak-equilibrium conditions for fully developed rotating channel flow ⋮ The mechanism of zero mean absolute vorticity state in rotating channel flow ⋮ An alternative assessment of weak-equilibrium conditions in turbulent closure modeling ⋮ Nonlinear algebraic model of the Reynolds stresses for a disperse turbulent flow with low-inertia particles ⋮ Explicit algebraic Reynolds stress and non-linear eddy-viscosity models ⋮ Invariant-based calibration of coefficients in nonlinear eddy viscosity turbulence closure ⋮ On the minimal representation of non-linear eddy-viscosity models ⋮ Constitutive equations for turbulent flows ⋮ EARSM finite element solver for the study of turbulent 3-D compressible separated flows ⋮ Toward second-moment closure modelling of compressible shear flows

Cites Work

• Fully explicit and self-consistent algebraic Reynolds stress model
• Modelling the pressure–strain correlation of turbulence: an invariant dynamical systems approach
• Calculation of curved shear layers with two-equation turbulence models
• An improved algebraic Reynolds stress model and corresponding nonlinear stress model
• A more general effective-viscosity hypothesis
• On explicit algebraic stress models for complex turbulent flows
• A rapid-pressure covariance representation consistent with the Taylor—Proudman theorem materially frame indifferent in the two-dimensional limit
• The analogy between streamline curvature and buoyancy in turbulent shear flow

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