Hi,
I’m trying to implement homogeneous Neumann bc on part of the boundary in
tutorial example step-20.
The Neumann bc should be imposed strongly (as for Dirichlet bc in normal,
non-mixed, formulation). Is this correct?
In any case, I’m trying to impose the Neumann bc strongly using the
Joel,
I did try it, but I cant just change the local_velocity_values from a
> std::vector> to std::vector. Then the
> fe_values[velocities].get_function_values function doesnt compile.
>
That's true, but you should use std::vector and not
std::vector, see also [1].
>
Dear Daniel,
I did try it, but I cant just change the local_velocity_values from a
std::vector> to std::vector. Then the
fe_values[velocities].get_function_values function doesnt compile. So I
commented that part out, the results you see is from the code as it is, I
used the for
Everything should be available again.
Am Mittwoch, 28. September 2016 15:19:15 UTC+2 schrieb sotelo...@gmail.com:
>
> it is already 28th, the server still down. is it going to take longer
> than announced?
> Edith
>
> On Monday, September 12, 2016 at 11:21:13 AM UTC-5, Guido Kanschat wrote:
>>
it is already 28th, the server still down. is it going to take longer than
announced?
Edith
On Monday, September 12, 2016 at 11:21:13 AM UTC-5, Guido Kanschat wrote:
>
> Dear all,
>
> We are expecting more power outages on September 26 to 28. They are trying
> to fix the emergency supply such
Hi Andreas,
No problem, I happened to reimplement this for myself yesterday, so its
very fresh in my mind :-)
Best,
J-P
On Wednesday, September 28, 2016 at 11:08:28 AM UTC+2, Andreas Krämer wrote:
>
> Hi Jean-Paul,
>
> wow, thanks for the quick answer.
> Your approach is really elegant. It
Hi Jean-Paul,
wow, thanks for the quick answer.
Your approach is really elegant. It should work in principle.
I will try out to get around the FEFieldFunction and get back to this
thread afterwards.
Best,
Andreas
Am Mittwoch, 28. September 2016 10:40:19 UTC+2 schrieb Jean-Paul Pelteret:
>
Hi everybody,
I am currently implementing a semi-Lagrangian advection solver in deal.II.
Everything works fine in periodic domains, but now I want to define
boundary conditions that depend on the gradient of the solution at the
boundary.
When I use Lagrangian FE_Q elements, the gradients are
Dear Rajat,
You could do finite differences using the p4est wrapper in deal.II in
principle, but it would probably not be very efficient. You want to know
the indices which are not available in our wrapper at least, not sure
about p4est. To get them, I would build a DoFHandler based on some