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May 25, 2020, 16:23 |
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#41 |
Member
Gang Wang
Join Date: Oct 2019
Location: China
Posts: 64
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BTW, I know it might be impossible because the total grid number I need is approximately Re^(9/4). But I want to use a finer mesh to try LES simulation. But I cannot find a criterion about mesh size used in LES, maybe delta x and delta z? But I think if I could draw a mesh which could be close to kolmogrove scale, it would be great.
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May 25, 2020, 16:25 |
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#42 | |
Senior Member
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Quote:
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May 25, 2020, 16:29 |
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#43 | |
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Gang Wang
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Location: China
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Quote:
Best, Gang |
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May 25, 2020, 16:34 |
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#44 | |
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Filippo Maria Denaro
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Quote:
As Paolo wrote, you can assume that the integral length scale is of the order of the diameter. Your domain must be enough long and large to allow a physical correlation of the structures at such length. I suppose you assume periodic condition in spanwise direction and the extension must be enough wide. In case of a DNS you need of a grid that must be refined in the BL in such a way that at least 3-4 nodes are at y+<1 (y+ is nothing but the local Re number measured in direction normal to the wall). This constraint is valid also for a resolved LES. In the latter case you can use a larger grid size in spanwise direction. |
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May 25, 2020, 16:38 |
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#45 | |
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Gang Wang
Join Date: Oct 2019
Location: China
Posts: 64
Rep Power: 8 |
Quote:
Best, Gang |
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May 25, 2020, 16:43 |
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#46 | |
Senior Member
Filippo Maria Denaro
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Quote:
while close to a wall you need to resolve the BL profile, that means you need more nodes in the viscous sublayer, the spanwise direction can be discretized in LES using dz+ =20-30. There are references in the textbook of Sagaut as well as papers published. For example have a look here https://www.researchgate.net/publica...ates_revisited |
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