- #1
GabrielCoriiu
- 9
- 3
Hi,
I'm trying to find all the valid surfaces that go through a vector field so that the normal of the surface at any point is equal with the vector from the vector field at the same point.
The vector field is defined by the function:
$$ \hat N(p) = \hat L(p) \cos \theta + \hat R(p) \sin\theta $$ where ## p ## is a 3D point in the vector field.
I've tried breaking ## \hat N ## into the ## x(p), y(p), z(p) ## components, and integrate them, but it didn't seem to be the right solution.
I'm trying to find all the valid surfaces that go through a vector field so that the normal of the surface at any point is equal with the vector from the vector field at the same point.
The vector field is defined by the function:
$$ \hat N(p) = \hat L(p) \cos \theta + \hat R(p) \sin\theta $$ where ## p ## is a 3D point in the vector field.
I've tried breaking ## \hat N ## into the ## x(p), y(p), z(p) ## components, and integrate them, but it didn't seem to be the right solution.