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At the moment BoundaryValueDiffEq doesn't seem to support derivative boundary conditions(neumann, robin) at the boundaries in ODEs of BVP form. Requesting maintainers for same !
The text was updated successfully, but these errors were encountered:
I'm not 100% sure whether I'm correct here, and it is probably not efficient. But I think you can take your differential equation function to calculate the derivatives at the boundaries and use those to calculate the residual in the BCs.
The interpolation function that is used for computing u(t) in the multi-point boundary conditions can just be analytically differentiated. We just need to support the same syntax as the ODE solver, i.e. u(t, Val{1}) for the first derivative, and then this can be treated as a multipoint BVP.
At the moment
BoundaryValueDiffEq
doesn't seem to support derivative boundary conditions(neumann, robin) at the boundaries in ODEs of BVP form. Requesting maintainers for same !The text was updated successfully, but these errors were encountered: