- #1
Lior Fa
- 4
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Hello,
I'm taking a course in electrostatics and electrodynamics.
We learned about finding a potentional using unique Green functions that are dependent of the geometry of the problem. Specificly on a Dirichlet problem we get the solution:
Φ(x)=∫ρ(x')G(x,x')d3x' - (1/4π)*∫Φ(x')*(∂G(x,x')/∂n')da'
I understand the idea of the Green function, but don't understand why on the second integral (surface integral) there is a use of the partial deriviative of G. Can anyone give me some intuition about it?
I'm taking a course in electrostatics and electrodynamics.
We learned about finding a potentional using unique Green functions that are dependent of the geometry of the problem. Specificly on a Dirichlet problem we get the solution:
Φ(x)=∫ρ(x')G(x,x')d3x' - (1/4π)*∫Φ(x')*(∂G(x,x')/∂n')da'
I understand the idea of the Green function, but don't understand why on the second integral (surface integral) there is a use of the partial deriviative of G. Can anyone give me some intuition about it?