I would like to see the change of Magnetic Field of Polar-Anisotropic by changing magnetization definition.
The below magnetization image is R= cos(3phi), φ＝sin(3phi),z=0 in FEM software (equation maybe fault) in cylindrical cordinate.
Can Mathematica make these vector image to understand magnetization?(FEM is not needed. It is OK by simple vector calculation)
Referencehttps://www.muratasoftware.com/en/products/examples/gau030/
This is a way:
VectorPlot3D[RotationMatrix[Pi/3, {0, 0, 1}] . {x, y, z}, {x, -1, 1}, {y, -1, 1}, {z, -1, 1} ]
Sorry I mean trigonometric functions.
To make polar anisotropic, I would like to change the direction by each position by using trigonometric function.
What is a triangle function?
Thanks for your comment
I will use 3D Vector Plot. I am straggling how to input triangle function as vector plot definition.
You may consider StreamPlot3D. VectorPlot3D, SliceVectorPlot3D.
StreamPlot3D
VectorPlot3D
SliceVectorPlot3D
I would like to see the change of magnetization by direction definition.
I think below image is definition by R=cos(3Phi), Phi＝sin(3Phi),Z=0 (cylindrical coordinate) in FEM software.
Can Mathematica visualize this vector combination? I would like to see the direction change by changing R, Phi, Z.
Reference https://www.muratasoftware.com/en/products/examples/gau030/
