The object of the course is to give the students a thorough knowledge and understanding of modern, advanced
turbulence models such as RSM and turbulence-resolving methods such as LES, DES, PANS, SAS etc (see below)
Course content
Reynolds stress models (RSM) will be discussed in some detail. The pressure-strain term is an important part in these models which must be modeled. Different modeling approaches for modeling this term will be discussed.
We will also discuss non-linear eddy-viscosity models. This type of models is often a good compromise between modeling accuracy and numerical stability.
Approximately half of the course will be devoted to turbulence-resolving methods such as
- LES (Large Eddy Simulations).
- <URANS (Unsteady Reynolds-Averaged Navier-Stokes)
- DES (Detached-Eddy Simulations)
- PANS (Partially-Averaged Navier-Stokes)
- Hybrid LES-RANS
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Lecture 2,_k-eps and slow pressure-strain
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MTF271 Lecture 12, Synthetic inlet turbulent…
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MTF271 Lecture 10, DDES, one-equation k model and…
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MTF271 Lecture 9, Scale-similarity models,…
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MTF271 Lecture 8, The Dynamic Smagorinsky model
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MTF271 Lecture 7, LES, Smagorinsy model, one-eq…
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MTF271 Lecture 5,_V2F and SST models
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MTF271 Lecture 6, turbulence spectra cascade…
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MTF271 Lecture 4, streamline-curvature stagnation…
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MTF271 Lecture 1,_exact eqns boussinesq
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MTF271 Lecture 3,_rapid-pressure modelled RSM…
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MTF271 Lecture 0, Turbulence modeliing:…
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