- #1

JulieK

- 50

- 0

Now, I have a function defined on a disc centered at the origin and is given by

f(r) = a r

where a is constant and r is the radial distance from the origin. My function is obviously not a solution of the Laplace equation. However, I want to see if it is possible to find a transformation (conformal or non-conformal) that maps this to a rectangle (centered on the origin with length L in the x-direction and width W in the y-direction) so that I obtain the corresponding solution on the rectangular geometry similar to what is done with Laplace solutions.