Jeff Hiller
COMSOL Employee
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Posted:
5 years ago
Sep 19, 2019, 9:37 a.m. EDT
Updated:
5 years ago
Sep 20, 2019, 2:50 p.m. EDT
Hello Sebastian,
In a 2D axisymmetric geometry, the r and z components of the normal vector are nr and nz. On external boundaries, the normal vector points outward. On internal boundaries, if there are any in your geometry, you can use an "arrow line" plot to see which way the normal vector points.
You can use nr and nz in your potprocessing to plot , the scalar product of V with the normal vector, or any other expression of interest to you. But then again, if the boundary in question is a straight line, as it sounds from your post, nr and nz are easily expressed analytically in terms of the cosine and sine of 9 degrees, so in that case you don't even have to use the nr and nz notations.
Jeff
-------------------
Jeff Hiller
Hello Sebastian,
In a 2D axisymmetric geometry, the r and z components of the normal vector are nr and nz. On external boundaries, the normal vector points outward. On internal boundaries, if there are any in your geometry, you can use an "arrow line" plot to see which way the normal vector points.
You can use nr and nz in your potprocessing to plot V.n = Vr*nr+Vz*nz, the scalar product of V with the normal vector, or any other expression of interest to you. But then again, if the boundary in question is a straight line, as it sounds from your post, nr and nz are easily expressed analytically in terms of the cosine and sine of 9 degrees, so in that case you don't even have to use the nr and nz notations.
Jeff