Hi Wolfgang,

Apologies but could you just clarify?

I get that the stress boundary can be put into the weak form, but only 
really when you have Neumann conditions. And why would I have to use a 
compute_nonzero_normal_flux for a zero one?

I believe it my have been my fault not being clearer. 

On the 'side' boundaries, I have no normal flux. 
On the other boundaries, I have a prescribed nonzero inhomogeneous normal 
component of the normal stress (so this is only one of the components). 
On all boundaries, I have zero tangential stresses (which sorts out the 
other 2 components in 2D in additions to the normal component conditions 
from the above).

I believe this is equivalent to the 4th condition mentioned in step-22. 

Pardon my potential ignorance, but I'm unsure how I can put these in the 
weak form when i have component-wise conditions (partial conditions). 
I had thought to use compute_no_normal_flux_constraints for the side 
boundaries and compute_nonzero_normal_flux_constraints for the other two as 
constraints, but this doesn't seem to work.


On Friday, December 1, 2017 at 11:48:07 PM UTC, Wolfgang Bangerth wrote:
>
>
> Jane, 
>
> > The whole point of not imposing zero for all components in a Dirichlet 
> > sense is that I am testing for a case where I have inhomogeneous normal 
> > component of the normal stress, with the tangential stress being zero on 
> > some boundaries. 
>
> This case is easy: the stress is only imposed weakly anyway, so you need 
> to put this into the bilinear form. 
>
>
> > On some boundaries, I have zero normal flux and zero 
> > tangential stress but I'm pretty sure this doesn't amount to the actual 
> > components being zero anyway. 
>
> Correct. In this case, all you need to do is impose a nonzero normal 
> flux (for which I believe there is a function); the tangential stress 
> would have to be imposed in the bilinear form, but since it's zero there 
> is nothing to do (the term one would have to add to the bilinear form 
> just happens to be zero). 
>
> Best 
>   W. 
>
> -- 
> ------------------------------------------------------------------------ 
> Wolfgang Bangerth          email:                 bang...@colostate.edu 
> <javascript:> 
>                             www: http://www.math.colostate.edu/~bangerth/ 
>

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