Timeline for Using multiple boundary conditions with NDEigensystem
Current License: CC BY-SA 4.0
3 events
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| May 16, 2019 at 17:08 | comment | added | Alex Trounev |
@sr101studios It is obvious that u[1/2,y]=u[-1/2,y]=0 and u[x,y]=u[-x,y]=0 at x^2+y^2=1, all this is in DirichletCondition[u[x, y] == 0, True].
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| May 16, 2019 at 16:40 | comment | added | sr101studios | Thank you, Alex! I really appreciate your comments and your updating of the code. The plots looks brilliant. However, I'm not sure how the necessary boundary conditions are being implemented in your example. I think it's important for this system to have the boundary condition u[1/2, y] = u[-1/2, y] and the condition that on the unit circle, u[x,y] = u[-x,y]. However, I'm not sure if your code is implementing those conditions. Do you think it's possible to have boundary conditions like that in our region? Thank you for your help. | |
| May 16, 2019 at 15:07 | history | answered | Alex Trounev | CC BY-SA 4.0 |