Hi Bruno,

I definitely agree - we should mention this in step-37. I will open an
issue since I will not get to do it today.

Best,
Martin


On 27.10.2017 14:44, Bruno Turcksin wrote:
> Martin,
>
> Could you add this explanation to the documentation and/or to a
> tutorial. I think mentioning it step-37 would be great.
>
> Best,
>
> Bruno
>
> On Friday, October 27, 2017 at 3:57:09 AM UTC-4, Martin Kronbichler
> wrote:
>
>     Dear Michal,
>
>     This is expected: the matrix-free operator evaluation cannot apply
>     non-homogeneous boundary conditions while solving (at least I have
>     never figured out how to do that). To solve such a problem, you
>     need to bring the non-homogeneous part on the right hand side
>     first. I often solve this by first creating a vector that is
>     filled with the Dirichlet values and apply the operator on that
>     (without setting the zero constraints) and then solve for an
>     increment that has zero boundary conditions. I attach an example
>     which is an extension of step-37 (and uses coefficients described
>     here, if you want some more background:
>     http://www.it.uu.se/research/publications/reports/2017-006/2017-006-nc.pdf
>     
> <http://www.it.uu.se/research/publications/reports/2017-006/2017-006-nc.pdf>
>
>     In the program, you will find that LaplaceOperator not only
>     contains a vmult() function, but also a compute_residual()
>     function that reads the data in from an FEEvaluation object
>     without Dirichlet conditions, due the operation, and assembles the
>     right hand side into an FEEvaluation object with Dirichlet
>     conditions (-> local_compute_residual()).
>
>     Please let me know in case you have questions.
>
>     Best,
>     Martin
>
>     On 26.10.2017 22:07, Michał Wichrowski wrote:
>>     Dear deal.II developers,
>>     I think I found problem with non-homogeneus boundary conditions.  
>>     By changing:
>>     VectorTools::interpolate_boundary_values (dof_handler,
>>     0,
>>     Functions::ZeroFunction<dim>(),
>>     constraints);
>>     to
>>     VectorTools::interpolate_boundary_values (dof_handler,
>>     0,
>>     Functions::ConstantFunction<dim>(5),
>>     constraints);
>>     The results shown on included picture were outputted. I've tried
>>     to figure out what is going on, and it looks like matrix-free
>>     framework is solving problem with homogeneous constrains and then
>>     Dirichlet nodes are overwritten.  
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