- #1
Morto
- 12
- 0
So, I've solved many problems involving parallel sheets of conductors (finite, semi-infinite, and infinite) and also finite sheets at a given angle to each other. I can post the results to these if it may be useful, but I'm more interested in sheets that are perpendicular.
Consider a semi-infinite sheet at
[tex]
a\leq x < \infty , y = 0
[/tex]
and a perpenciular sheet
[tex]
-\infty < y < \infty , x = 0
[/tex]
I'm struggling to find a conformal transformation that will map this problem onto some region (like two infinite parallel lines), from which I can more easily calculate the electrostatic potential and charge density on both sheets.
Any ideas?