Hi,

I think we're talking about different things here. I'm totally aware of the 
boundary conditions of my system and found examples how to implement these 
constraints using deal.II. What I meant was looking for example at the 
"vector-valued problems" module description, one has the final form (v,u) - 
(div v,p) - (q, div u) = (q, f) + (nv, p)_\Omega.

In the implementation however the last term in the above form, the boundary 
term, is neglected. I'm now wondering how would this look like if I don't 
neglect it. Somehow I then have to be able to evaluate the shape functions and 
their gradients on the surface of each cell. How can this be done?

Best regards,

Klaus
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