Difference between revisions of "Steady-state turbulence modeling by Bahram Haddadi"
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+ | [[category:numerics]] | ||
+ | * '''contributor''': Bahram Haddadi, Clemens Gößnitzer, Jozsef Nagy, Vikram Natarajan, Sylvia Zibuschka, Yitong Chen | ||
+ | * '''affiliation''': Forschungsgruppe Thermische Verfahrenstechnik & Fluiddynamische Simulation am Institut für Verfahrenstechnik der Technischen Universität Wien, Austria | ||
+ | * '''contact''': <mail address='bahram.haddadi.sisakht@tuwien.ac.at' description='author'>click here for email address</mail> | ||
+ | * '''OpenFOAM version''': OpenFOAM 5.0 and v1712 | ||
+ | * '''Published under''': CC BY-NC-SA license ([https://creativecommons.org/licenses creative commons licenses]) | ||
+ | * '''Editorial board''': Bahram Haddadi, Christian Jordan, Michael Harasek | ||
+ | =[http://cfd.at/downloads/FoamTutV4_5-ExampleFive.pdf Discretization – Part 2]= | ||
+ | |||
+ | '''Explanation''': Use the scalarTransportFoam solver, do simulate the movement of a circular scalar spot region at the middle of a 100 × 100 cell mesh (10 m × 10 m), then move it to the right, to the top and diagonally. | ||
+ | |||
+ | [[File:tuvienna5.png|450px|right|]] | ||
+ | |||
+ | '''Objectives''': | ||
+ | |||
+ | * Choosing the best discretization scheme. | ||
+ | |||
+ | Picture: Bahram Haddadi, TU Wien |
Revision as of 11:29, 14 March 2018
- contributor: Bahram Haddadi, Clemens Gößnitzer, Jozsef Nagy, Vikram Natarajan, Sylvia Zibuschka, Yitong Chen
- affiliation: Forschungsgruppe Thermische Verfahrenstechnik & Fluiddynamische Simulation am Institut für Verfahrenstechnik der Technischen Universität Wien, Austria
- contact: click here for email address
- OpenFOAM version: OpenFOAM 5.0 and v1712
- Published under: CC BY-NC-SA license (creative commons licenses)
- Editorial board: Bahram Haddadi, Christian Jordan, Michael Harasek
Discretization – Part 2
Explanation: Use the scalarTransportFoam solver, do simulate the movement of a circular scalar spot region at the middle of a 100 × 100 cell mesh (10 m × 10 m), then move it to the right, to the top and diagonally.
Objectives:
- Choosing the best discretization scheme.
Picture: Bahram Haddadi, TU Wien