Jon,

> Thanks for the question.  I'm trying to create a formulation which retains
> all three components of displacement, but with no dependence on the \phi
> coordinate.  It is not necessarily true that the u_\phi component will be
> constant, it just has to be free of dependence on \phi.

I see. So you would have a 2-dimensional domain (x-z) but a 3-component 
problem (x-z-phi displacements)?

In that case, deal.II would give you a 3x2 matrix for the gradients, which you 
will have to extend to a 3x3 matrix. You'll probably want to compute dot 
products of gradients in some simple way, so you should transform the 3x3 
matrix into cartesian coordinates rather than leaving them in cylindrical 
coordinates.

Does that help? I'm not quite sure any more what the exact question was ;-)

Cheers
 W.

-------------------------------------------------------------------------
Wolfgang Bangerth                email:            [email protected]
                                 www: http://www.math.tamu.edu/~bangerth/

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