HI Michael,
I’m not the original author of step-18, but I think that I’ve found some
sources that can explain both the construction of the non-normalised rotation
axis w and the angle θ calculation.
1. Axial vector ω (the non-normalised axis of rotation)
For this, I’m summarising the salient
Dr. Wolfgang,
Thank you for the reply.
So is your fine mesh a refinement of the coarse one? If not, you may want to
> look at FEFieldFunction.
Yes, it is. But the "refinement" is done by the meshing software, outside
dealii. Is there any simplification possible in such a case?
Otherwise, I
On 7/5/21 2:56 PM, Simon wrote:
So the constructor of Solid initializes "pointer_M" which points to an object
of "AnotherClass". The variable "tria_signal" in the line below is the one
which causes the call of the member function
&*AnotherClass::mark_for_update.
*
The above code compiles
On 7/5/21 4:45 AM, vachanpo...@gmail.com wrote:
I have seen the answer here
Hi Peter,
Thanks for your reply. I have PBC in all the 3 directions ( I have included
the code snippet above for only 1 direction). In addition to this, I want
to apply compression in 1 direction.
I checked the constraints using
AffineConstraints::is_consistent_in_parallel() and it returned 1.
Dear all,
I am trying to modify my program in a way such that certain quantities are
only updated if the underlying triangulation object changes during runtime
(due to adaptivity). I want to call a specific member function of my Main
Class 'Solid' if this happens. (Solid is the class which
On 7/5/21 3:27 AM, Sylvain Mathonnière wrote:
On a side note (irrelevant now), when I was talking about orthonormal basis, I
was refering to something like \int w_i(x) w_j(x)= kronecker_{i,j}, which
should be doable and in which basis T_n^3 would look like *T_{n}^3 =
sum([T_{n}]_i^3 * w_i).*
Dear all,
I want to save a coarse grid solution, load it and set it as the initial
condition for a finer grid simulation.
The code I have written is for non-adaptive meshes, the refinement is not
happening within the simulation. I wish to start the fine grid simulation
using a standalone fine
Thank you for the clear answer, I understand my mistake now, it is much
simpler like that.
On a side note (irrelevant now), when I was talking about orthonormal
basis, I was refering to something like \int w_i(x) w_j(x)=
kronecker_{i,j}, which should be doable and in which basis T_n^3 would
