If a field is orthogonal to this operator applied to the field, it is said to be complex lamellar.
If a field is orthogonal to this operator applied to the field, it is said to be complex lamellar. Incylindrical and spherical coordinates, respectively, this operation is scaled by one over rho and one over rsquared sine theta. The Kelvin-Stokes theorem shows the surface integral of this operation applied to afunction equals the line integral on the surface's boundary of the function. Maxwell's form of the Faradayequation equates it applied to the electric field to the negative time derivative of the magnetic field. If itapplied to a fluid's velocity field is zero, the field is irrotational, and more generally, this operation appliedto a fluid's velocity field gives the vorticity. For 10 points, name this vector operator usually symbolized asdel cross a vector field.
If a field is orthogonal to this operator applied to the field, it is said to be complex lamellar.
curl