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December 13th, 2009, 10:22 AM   #1
 
Joined: Dec 2009

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PDE using Green's Function

Hello,
I have been struggling with this 2nd-order PDE. I need to solve it using Green's function:


Heat equation for conduction in a bar, with Neumann Boundary conditions:

Ut=R*Uxx


Initial Conditions: U(0,x) = f(x)

Time, t>0

0<L<1

f(x) = x for 0<x<(L/3)
=0 for x>L/3

Boundary Conditions:

Ux (o , x) = 0
Ux (L , x)= 0

Any ideas? The equation seems pretty standard and straight-forward but the boundary conditions seem difficult to work with.
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