Hi Yves,

Could you elaborate on how to use the old constraint block a little bit?  I
keep getting dimension mismatch errors.  When qdim is not 1, is the
constraint matrix is of size nb_constraints x (nb_dof * qdim)?

In the new brick system, is it possible to add pointwise constraint with
elimination?

Thank you very much :)
James

On Fri, Oct 28, 2011 at 4:26 AM, Yves Renard <[email protected]>wrote:

>
> Dear James,
>
> The (old) brick on which you refer take a global constraint matrix in
> argument. This should be a global matrix (nb_constraints  x  nb_dof)
>
> Note that in the new brick system, there is now a special brick to set
> components on specific points (for instance to kill rigid body modes). The
> points are not necessarily some vertices of the mesh. This is the
> "pointwise
> constraints brick". It is available in the svn version only.
>
> Yves.
>
>
>
> On vendredi 28 octobre 2011, James Zhou wrote:
> > Dear all,
> >
> > I have exactly the same question as in
> > http://www.mail-archive.com/[email protected]/msg00142.html
> >
> > In particular, I want to fixed a component of some a set of vertex in 3D.
> > Can anyone give an example on how to use the constraint brick in python?
> > Here is my obviously failed attempt:
> >
> > H = []; R = []
> > b4 = gf.MdBrick("constraint", b2, 'eliminated');
> >
> > # Loop though all dof nodes looking for nodes satisfy the constraint
> > criteria
> > for dof in mfu.basic_dof_nodes():
> >     if (abs(dof[1] + 0.125) < 1e-6):
> >         # constrain the y component of dof to 0
> >         H.append([0,0,0,0,1,0,0,0,0]);
> >         R.append([0,0,0]);
> >     else:
> >         # dof is not part of the constraint.
> >         H.append([0,0,0,0,0,0,0,0,0]);
> >         R.append([0,0,0]);
> > b4.constraints(H, R);
> >
> > Thank you very much!
> > James
>
>
> --
>
>  Yves Renard ([email protected])       tel : (33) 04.72.43.87.08
>  Pole de Mathematiques, INSA-Lyon             fax : (33) 04.72.43.85.29
>  20, rue Albert Einstein
>  69621 Villeurbanne Cedex, FRANCE
>  http://math.univ-lyon1.fr/~renard
>
> ---------
>
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