Hi everybody,
I want to compute the inner product of two grid functions u_i and u_j over a finite element space, but the inner product
Code:
InnerProduct(ui,uj)
returns yet another coefficient function instead of the expected scalar
[tex]
\int_{\Omega}u_i(x)u_j(x) \quad .
[/tex]
I was also wondering if I could use a precomputed matrix, containing the inner products of the trial functions, which I tried to construct by
Code:
u = fes.TrialFunction()
v = fes.TrialFunction()
M = BilinearForm(fes, symmetric=True)
M += SymbolicBFI(u*v)
M.Assemble()
Am I missing the point here? Because I thought that's exactly what a symbolic integrator would do? Is there a way to access the Trial functions by index?
kind regards and thanks in advance
Lukas