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December 14, 2020, 10:23 |
mirroring about a non-symmetry plane
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#1 |
Senior Member
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Hello friends,
does any one know how to create mirroring about a plane other than symmetry. One way i did this is that i had two planes, one with z-x plane and i named it symmetry and the other plane was rotated about 45 deg than x-z plane. I named it symm-2 and then deinfed in Fluent as symmetry too. So, my question is that Fluent does not mirror about this second plane. Can i define the plane using the button "Define Plane" option, how? What equation should i put in there? Please help. Regards, SJ |
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December 15, 2020, 00:04 |
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#2 | |
Senior Member
Alexander
Join Date: Apr 2013
Posts: 2,363
Rep Power: 34 |
Quote:
once you've defined any plane as symmetry (boundary condition) fluent will apply symmetry conditions
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best regards ****************************** press LIKE if this message was helpful |
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December 15, 2020, 08:13 |
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#3 |
Senior Member
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There is no doubt that Fluent does mirroring, problem is that , true mirroring will be obtained if the symmetry is aligned with x-y , y-z or z-x planes. If the plane is other than these principal planes then you must specify equation and that is where I am stuck, I dont know the equation of the plane rotated 45 degree from z-x plane.
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December 16, 2020, 10:13 |
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#4 |
Senior Member
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any idea fellas?
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December 16, 2020, 13:19 |
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#5 |
Senior Member
Join Date: Nov 2013
Posts: 1,965
Rep Power: 27 |
Finding the equation for that plane is basic mathematics. If you really have no idea how to do that, you should not be doing CFD.
Sorry if I sound harsh. But come on... It's not hard. |
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December 16, 2020, 13:26 |
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#6 |
Senior Member
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I think the basic reason for coming to this platform was to take help, if you had to humiliate like this, may be you should not be on this platform. I can do mathematics but this was to save time. After all, who solves navier stokes equations on paper by doingg, BASIC MATHEMATICS and not doing CFD?
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December 16, 2020, 14:15 |
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#7 |
Senior Member
Join Date: Nov 2013
Posts: 1,965
Rep Power: 27 |
My goal is not to humiliate. My goal is to make you try harder.
You can find the equation for the y-plane. What is it? Now use the same logic for the zx-plane. Just do it. If you fail, show where. If you don't show any work for such a problem, I'll not help. If you show that you tried, I will |
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