- #1
badkitty
- 2
- 0
Greetings-
In trying to solve a thermal stress problem, I have encountered an inhomogeneous differential equation of the following general form:
[tex] \nabla^2 \Phi(r,z) = F_r(r)F_z(z)[/tex]
Solving the homogeneous case is no problem, as it is kind of a classic. Is there a route to finding a particular solution for the inhomogeneous case? Since my "charge density" (it's really temperature) is separable, I expected this to be straightforward.
It may, in fact, be straightforward, but it is still beyond my ken.
Thanks,
-BK
In trying to solve a thermal stress problem, I have encountered an inhomogeneous differential equation of the following general form:
[tex] \nabla^2 \Phi(r,z) = F_r(r)F_z(z)[/tex]
Solving the homogeneous case is no problem, as it is kind of a classic. Is there a route to finding a particular solution for the inhomogeneous case? Since my "charge density" (it's really temperature) is separable, I expected this to be straightforward.
It may, in fact, be straightforward, but it is still beyond my ken.
Thanks,
-BK