Pressure based finite volume method for calculation of compressible viscous gas flows
Pressure based finite volume method for calculation of compressible viscous gas flows
The algorithm SIMPLE-TS (Time Step) is published in [1]
The accepted manuscript can be downloaded from here, the paper in it`s final mode is avalible here.
The source code ver. 1.1 of the algorithm SIMPLE-TS written in C++ and the short help (release date: August, 2011).
Notes:
- The parallel organization is according [4].
- The parallel efficiency is improved according v1.0 (see [4]).
- The bugs of the code, when are used more then 20 CPU are solved.
The source code ver. 1.0 of the algorithm SIMPLE-TS written in C++ and the short help (release date: January, 2010).
Notes:
- The parallel organization is according [2].
Problems:
Pressure driven gas flow in s microchannel - the problem is defined in [1]
Unsteady pressure driven gas flow in a microchannel - the problem is defined in [1]
Flow past a confined squaree in microchannel - Mach number 0.1 - the problem is defined in [1] (file 1 anf file 2)
Flow past a confined squaree in microchannel - Mach number 2.43, space step 0.05 - the problem is defined in [1]
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Increasing velocity at the channel inflow from Mach number 2.43 to Mach number 4.86, for Knudsen number 0.05.
To download .avi file of animation click here.
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Unsteady subsonic, compressible, viscous, heat-condictive fluid flow past a confined square in a micro-channel - Mach number 0.1 and Knudsen number 0.00194 (according to Reynolds number 85) .
To download .avi file of animation click here.
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Unsteady supersonic, compressible, viscous, heat-condictive fluid flow past a confined square in a micro-channel - Mach number 2.43 and Knudsen number 0.00283 (according to Reynolds number 1415) .
To download .avi file of animation click here.
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Rayleigh-Bènard flow of a rarefied gas - the problem is defined in [1]
Bibliography:
1. K. Shterev and S. Stefanov, Pressure based finite volume method for calculation of compressible viscous gas flows, Journal of Computational Physics 229 (2010) pp. 461-480, doi:10.1016/j.jcp.2009.09.042 - the accepted manuscript can be downloaded from here, the paper in it`s final mode is avalible here.
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Modified date:29-11-2011