I have a PDE I don't know how to solve, which is a result of a physics problem related to the Biot-Savart equation.
The PDE in question is an equation for B:
$$\text{curl}(B)=\text{del}(\phi)$$
where $\phi$ is a known function in $3$D space.
- Additional information:
div and curl of this equation are identically zero.
Any suggestions?
I can't apply a Biot-Savart approach to this equation as it is not an unbounded problem.
Thanks!