Thank you Wolfgang Bangerth for the advice!

It struck me however, please correct me if I am wrong, that since we
working with global shape function (fe), the integration
(fe(old),fe(new))_new domain is merely loop over all cells and its simple
provide to fe(old) the new domains quadrature points!

But here comes the obstacle: if the quadrature point for new domain is
outside the domain for the old, does it automatically give zero for
fe(old)(new quadrature) or i must do a GridTool->is_within check?

Further, for large deformations one should simply drop the overlap
functions, the part i am interested is the inertia force preventing
immediate reaction to the fluid, so then i could actually have a if check,
doing a quasistatic calculation then ask after, is the deformation to
large? At that point i choose either step-23, or step-28, or my version
for large deformations, drop the overlap terms.

Best Regards

Johan

>
>> If the grid is the same between the timesteps, everything is alike
>> step-23, easy task, but now using different grid, i am thinking of using
>> Roths method, following the step-23, but the overlap between fe from
>> different grid, is an obstacle i cannot pass due to the documentation of
>> step-28 is a bit unclear for me.
>
> The correct thing to do is, as you suggest, compute the right hand terms
> by
> multiplying the solution on the old grid with test functions on the new
> grid.
> That's awkward to implement though, as step-28 shows.
>
> The alternative is to not change the grid very often, and then simply
> transfer
> the previous solution from the old grid to the new grid, pretending it had
> been defined on the new grid all along. This is what step-31 does, for
> example (you'll have to look at the most recent svn version), and what
> step-33 does all along. Take a look there!
>
> Cheers
>  W.
>
> -------------------------------------------------------------------------
> Wolfgang Bangerth                email:            [EMAIL PROTECTED]
>                                  www: http://www.math.tamu.edu/~bangerth/
>
>



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