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-   -   mirroring about a non-symmetry plane (https://www.cfd-online.com/Forums/fluent/232440-mirroring-about-non-symmetry-plane.html)

Shamoon Jamshed December 14, 2020 09:23

mirroring about a non-symmetry plane
 
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

AlexanderZ December 14, 2020 23:04

Quote:

Originally Posted by Shamoon Jamshed (Post 790618)
So, my question is that Fluent does not mirror about this second planeJ

why do you think it doesn't?
once you've defined any plane as symmetry (boundary condition) fluent will apply symmetry conditions

Shamoon Jamshed December 15, 2020 07:13

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.

Shamoon Jamshed December 16, 2020 09:13

any idea fellas?

pakk December 16, 2020 12:19

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.

Shamoon Jamshed December 16, 2020 12:26

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?

pakk December 16, 2020 13:15

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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