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October 24, 2001, 14:00 |
boundary layer meshing
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#1 |
Guest
Posts: n/a
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hi,
I am trying to simulate turbulent flow over an gas turbine blade.I tried to apply boundary layer at the blade surface to have better control while refining. when I used a particular boundary mesh I had problems in convergence.but,when I increased the no.of rows in the boundary layer and made it thick,the solution converged beautifully. Can somebody explain this phenomenon,and also give any advice on boundary layer meshing? |
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October 26, 2001, 13:42 |
Re: boundary layer meshing
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#2 |
Guest
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What was your y+ ? If it is too low and you use standard-wall-models, the "solution" often does not converge.
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October 28, 2001, 03:18 |
Re: boundary layer meshing
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#3 |
Guest
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hi,
thanks for the reply,but if the solution does not converge,and I compute the y+ after some iterations,will the y+ indicate the correct trend? santosh |
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October 28, 2001, 08:50 |
Re: boundary layer meshing
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#4 |
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There is no clear answer to that, it depends on how "not-converged" your solution is and what causes it not to converge.
However, you can quite easily estimate the y+. There is even a small java-script on the net which allows you to do it interactively - you can find a link to it on this site ( http://www.cfd-online.com/Resources/calcs.html#misc, the link is named "viscous grid spacing calculator"). |
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October 29, 2001, 08:42 |
Re: boundary layer meshing
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#5 |
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A) u can mesh based on y+ and y* B) what do u mean by correct trend ? do u mean if it is 600 at some stage of calculation, does it mean the correct solution even though it decreases over large number of iterations ?
DC |
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October 31, 2001, 08:53 |
Re: boundary layer meshing
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#6 |
Guest
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hi,
by correct trend what I mean is that say,the calculation proceeds to 200 iterations and then diverges,if I estimate y+ value at this point,how correct is this estimate? santosh |
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November 1, 2001, 18:54 |
Re: boundary layer meshing
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#7 |
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A) At any stage you calculate y+, it will give the correct value B) At that point even though it's within (if) the limit, it doesn't necessarily mean that the solution of the prob is correct
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