> For variational problems, I've already written code in Maple to derive
> the element matrices. I presented a paper on in at the Maple 2005
> Conference. Unfortunately, I've been having a difficult time translating
> some of the things I did from Maple to Sage. It was only for 1D problems
> (since that was all I needed), but it is modular enough to extend
> to others. The code derives the mass and stiffness matrices and then
> outputs them as MATLAB functions. I wrote the code because I needed
> something that can handle rotating flexible beams.

Is your matlab code available? Where did you have problems translating
it to Python?

> I know about both of these, but I had never heard of the symfe work.
> Interesting, since my Maple toolbox is called SFEM.

That's because we started symfe a week ago. :) Just experimenting.

> There is also a package for Maple called femLego:
>
> http://www.mech.kth.se/~gustava/femLego/
>
> It's design is about solving the PDE once it has been derived. It
> uses Maple to write Fortran code, and compiles it with its own code.
> I nearly ended up using this, but see below.
>
> > But let's discuss at least the design. Let's use the same design as
> > in:
> >
> > http://www.mathworks.com/products/pde/
>
> There are some problems with its design. It is basically an early
> version

Are you talking about the femLego, or pde from mathworks?

> of FEMLAB, and it puts its focus strictly on solving PDEs once the
> formulation of the PDE has already been done. If a Ritz approach is
> used,
> the formulation of the PDE is never explicitly done and this design
> can't
> handle it. Plus, for systems with multiple coupled variables, the
> Galerkin
> approach becomes very complicated. I know because my SFEM package was
> originally an attempt to derive the weak form for use in FEMLAB.

Where is the SFEM package? Is it this:

http://people.civil.gla.ac.uk/~bordas/sfem.html

?

> > or is there a better product out there?
> >
> > Ondrej
>
> The difficulty is that most products seem to be trying to replace the
> major
> FE packages, but even those who do symbolic work, don't put any focus on
> the derivation. If one is going to use the weak formulation, this can be
> difficult.

I don't understand what you mean by "the derivation" - like taking the
differential equation and constructing the corresponding integral
(variational) formulation?

Ondrej

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