Abstract
Turbulence transport equations, describing the dynamics of transient flow of an incompressible fluid in arbitrary geometry, have been derived in such a manner as to incorporate the principles of invariance (tensor and Galilean) and universality. The equations are described in detail and their applicability is demonstrated by comparison of solutions with experiments on turbulence distortion and on the turbulence in the flow between flat plates.
Keywords
Affiliated Institutions
Related Publications
Recovery of the Navier-Stokes equations using a lattice-gas Boltzmann method
It is known that the Frisch-Hasslacher-Pomeau lattice-gas automaton model and related models possess some rather unphysical effects. These are (1) a non-Galilean invariance caus...
Study of rarefied shear flow by the discrete velocity method
The application of a simple discrete velocity model to low Mach number Couette and Rayleigh flow is investigated. In the model, the molecular velocities are restricted to a fini...
Modern Compressible Flow: With Historical Perspective
1 Compressible Flow - Some History and Introductory Thoughts 2 Integral Forms of the Conservation Equations for Inviscid Flows 3 One-Dimensional Flow 4 Oblique Shock and Expansi...
Lattice Boltzmann thermohydrodynamics
We introduce a lattice Boltzmann computational scheme capable of modeling thermohydrodynamic flows of monatomic gases. The parallel nature of this approach provides a numericall...
A Reynolds stress model of turbulence and its application to thin shear flows
The paper provides a model of turbulence which effects closure through approximated transport equations for the Reynolds stress tensor $\overline{u_iu_j}$ and for the turbulence...
Publication Info
- Year
- 1970
- Type
- article
- Volume
- 13
- Issue
- 11
- Pages
- 2634-2649
- Citations
- 1262
- Access
- Closed
External Links
Social Impact
Social media, news, blog, policy document mentions
Citation Metrics
Cite This
Identifiers
- DOI
- 10.1063/1.1692845