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Calculating PDEs in polar coordinates
Posted Jan 11, 2010, 11:11 a.m. EST 2 Replies
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To my knowledge, basically, COMSOL Multiphysics can handle governing equations written in several limited coordinates such as cartesian or axisymmetric cylindrical given by COMSOL, at least without any tricks.
However, I have to solve PDEs in polar coordinates. So, I'm wondering if the following scheme is hopeful or desperate.
Firstly, I choose cartesian coordinates and then regard x and y as r and phi, respectively. I'll never put any object in x < 0. Secondly, I have to modify PDE expression so that PDE is physically suitable form to the coordinates system. I think this can be done in PDE System Option. I should avoid all operator such as divergence and gradient because they are probably written assuming cartesian x and y. After I rewrote all the expressions (subdomain, boundary and point), I'll implement simulation.
This post may be ambiguous question and sorry about that. I have to admit that I'm not familiar with FEM business.
I really appreciate if you can kindly tell me any outlook or comment. Thank you.
However, I have to solve PDEs in polar coordinates. So, I'm wondering if the following scheme is hopeful or desperate.
Firstly, I choose cartesian coordinates and then regard x and y as r and phi, respectively. I'll never put any object in x < 0. Secondly, I have to modify PDE expression so that PDE is physically suitable form to the coordinates system. I think this can be done in PDE System Option. I should avoid all operator such as divergence and gradient because they are probably written assuming cartesian x and y. After I rewrote all the expressions (subdomain, boundary and point), I'll implement simulation.
This post may be ambiguous question and sorry about that. I have to admit that I'm not familiar with FEM business.
I really appreciate if you can kindly tell me any outlook or comment. Thank you.
2 Replies Last Post Jan 12, 2010, 2:40 a.m. EST