Dear all

I am trying to use MappingFEField on a parallel::distributed::Triangulation 
with TrilinosWrappers::MPI::Vector.

In this case, how should the euler vector be created ?

Should the euler vector use locally owned dofs or locally relevant dofs ?

I tried the following

      unsigned int degree = 4;
      const FE_Q<dim> fe(QGaussLobatto<1>(degree+1));
      const FESystem<dim> fesystem(fe, dim);
      DoFHandler<dim> dh_euler (triangulation);
      dh_euler.distribute_dofs (fesystem);
      IndexSet locally_owned_dofs;
      IndexSet locally_relevant_dofs;
      locally_owned_dofs = dh_euler.locally_owned_dofs ();
      DoFTools::extract_locally_relevant_dofs (dh_euler,
                                               locally_relevant_dofs);
      TrilinosWrappers::MPI::Vector euler_vector (locally_owned_dofs, 
MPI_COMM_WORLD);
      compute_mapping (degree, triangulation, dh_euler, euler_vector);
      MappingFEField<dim> map(dh_euler, euler_vector);

When “map" is destroyed, I get some error

An error occurred in line <128> of file 
</Users/praveen/Applications/deal.II/git/source/base/subscriptor.cc> in function
    void dealii::Subscriptor::check_no_subscribers() const
The violated condition was: 
    counter == 0
The name and call sequence of the exception was:
    ExcInUse (counter, object_info->name(), infostring)
Additional Information: 
Object of class N6dealii6VectorIdEE is still used by 1 other objects.

Thanks
praveen

> On 30-May-2016, at 11:32 AM, Praveen C <cprav...@gmail.com> wrote:
> 
> Dear all
> 
> I have problems involving airfoil geometry where the cells have high aspect 
> ratio in the boundary layer. Due to this, it is not enough to just use curved 
> boundaries but the interior faces also need to be curved. See the attached 
> figure gridq1.pdf
> 
> I have implemented a method based on winslow equations, see
> 
> http://persson.berkeley.edu/pub/fortunato15winslow.pdf 
> <http://persson.berkeley.edu/pub/fortunato15winslow.pdf>
> http://dl.acm.org/citation.cfm?id=2884302 
> <http://dl.acm.org/citation.cfm?id=2884302>
> 
> Using this winslow method, I can generate an euler vector that gives valid 
> cells, see gridqk.pdf which uses degree=4.
> 
> Using this euler vector, I want to create a MappingFEField and use that in my 
> Navier-Stokes DG code.
> 
> I have some doubts.
> 
> When I use a MappingFEField, do I still need to attach manifold descriptions 
> to the curved boundaries ? Assume that I am not doing any grid adaptation.
> 
> If I want to adapt the grid, is there a way to use the MappingFEField to 
> place the new points ?
> 
> Are there any functions in deal.II to measure the quality of the mesh ?
> 
> The Winslow eqn approach seems quite useful and one can write a general class 
> that may be useful for many people. At present I only have a serial 
> implementation.
> 
> The approach is as follows:
> 
> Start with a Q1 mesh
> Attach manifolds
> Solve the winslow eqn to get the euler vector
> Create a MappingFEField
> 
> Thanks
> praveen
> <gridq1.pdf><gridqk.pdf>

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