Hi, all!
I installed dealii-9.1.1 along with documentation under Ubuntu 18 inside VM
VirtualBox on a Win10 PC. I spent the last couple of weeks reading through
the tutorial, one example at a time. I also ran some of the examples as
suggested by the tutorial.
However, my local installation of
me of the release. You’ll have to download the developer version of
> deal.II in order to have a local copy of them.
>
> I hope that this answers your question!
> Best,
> Jean-Paul
>
> On 09 Apr 2020, at 23:02, Xuefeng Li > wrote:
>
> Hi, all!
>
> I installed dealii-9.1.
are created with the same number of
> points
> (given by the argument).
>
> Best
> W.
>
> Thanks for the confirmation. I was a Java guy. I found C++ quite different
(or liberal) in terms of variable declaration, initialization and memory
release. That's the reason I asked the qu
enlightenment.
--
Stay put, practice social distancing, and be safe!
Best,
--Xuefeng Li, (504)865-3340(phone)
Like floating clouds, the heart rests easy
Like flowing water, the spirit stays free
Loyola University New Orleans
New Orleans, Louisiana (504)865-2051(fax)
--
The deal.II
Hi, there!
I have a question concerning the use of the function
apply_boundary_values():
MatrixTools::apply_boundary_values(boundary_values,
system_matrix,
solution,
system_rhs);
On Sun, Sep 27, 2020 at 10:33 PM Wolfgang Bangerth
wrote:
> On 9/25/20 4:15 PM, Xuefeng Li wrote:
> >
> > For step-26, because system_rhs depends on time and time_step, we need
> to
> > assemble system_rhs in the loop. We therefore
> > need to call apply_boundary_
On Fri, Sep 25, 2020 at 4:29 PM Wolfgang Bangerth
wrote:
> On 9/25/20 3:07 PM, Xuefeng Li wrote:
> >
> > My question is: will the repeated call to function
> apply_boundary_values()
> > inside the loop
> > alter the system_matrix that is meant to be consta
Hi, there!
I have some general questions about deal.ii, and here is the background
info concerning my question.
There are two functions u and v, defined over domain \Omega in 1D/2D/3D. We
use deal.ii to solve for the numerical approximation of function u, using
1st degree polynomial for
practice social distancing, and be safe!
Best,
--Xuefeng Li, (504)865-3340(phone)
Like floating clouds, the heart rests easy
Like flowing water, the spirit stays free
Loyola University New Orleans
New Orleans, Louisiana (504)865-2051(fax)
--
The deal.II project is located at http://
On Fri, Jul 24, 2020 at 9:58 PM Wolfgang Bangerth
wrote:
> On 7/23/20 12:07 PM, Xuefeng Li wrote:
> >
> > Well, the above function calculates the gradients of a finite element at
> the
> > quadrature points of a cell, not at the nodal points of a cell.
> > Such
assFEValuesBase.html#ad1f4e0deb5d982e8172d82141c634a67
> ).
>
> Well, the above function calculates the gradients of a finite element at
the quadrature points of a cell, not at the nodal points of a cell.
Such a need arises in the following situation.
for ( x in vector_of_nodal_points )
v(x) =
int value within the same loop?
2. In addition to nodal point values of a solution, are the partial
derivatives (or gradient) of the solution at each nodal point available in
deal.ii?
Thanks again for any assistance!
--
Stay put, practice social distancing, and be safe!
Best,
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