I had looked at DirichletBoundary class in the examples, but I had not
realized that it works for all interpolation basis.
What you describe is very impressive, and I will certaintly look deeper
into the class.
Thanks!
Manav
On Thu, Feb 21, 2013 at 4:17 PM, Roy Stogner wrote:
>
> On Thu, 21 F
On Thu, 21 Feb 2013, Manav Bhatia wrote:
I have a preference for Lagrange interpolation for the structural
(and some thermal) applications that I am working on, primarily due
to easy application of Dirichlet boundary conditions.
Have you noticed the relatively-new DirichletBoundary class w
Thanks, Roy.
I have a preference for Lagrange interpolation for the structural (and
some thermal) applications that I am working on, primarily due to easy
application of Dirichlet boundary conditions. Perhaps hierarchic
polynomials would also offer a similar feature (please correct if I am
wron
On Thu, 21 Feb 2013, Manav Bhatia wrote:
> L2_LAGRANGE provides the *discontinuous* interpolation using Lagrange
> polynomials, so I could use a quad4 and have as high as third order
> (currently, and I will be glad to contribute more). However, is there a way
> to achieve the same order of *C0 c
Thanks David, this is helpful.
I have a related question:
L2_LAGRANGE provides the *discontinuous* interpolation using Lagrange
polynomials, so I could use a quad4 and have as high as third order
(currently, and I will be glad to contribute more). However, is there a way
to achieve the same order
On 02/21/2013 10:55 AM, Manav Bhatia wrote:
> Hi,
>
>I am curious if the library allows for use of Lagrange elements in C0
> discontinuous interpolation.
We have L2_LAGRANGE basis functions, which are the same as the LAGRANGE
basis functions but where dofs are associated with elements rather
Hi,
I am curious if the library allows for use of Lagrange elements in C0
discontinuous interpolation. Also, is it allowed to have an Lagrange
interpolation of an order that is higher than the geometry order? For
example, can I use a 4th order Lagrange interpolation on a quad4?
This perhaps ma
