[deal.II] Fully distributed triangulation with GMSH

2023-03-14 Thread Kumar Saurabh
Hi, I am trying to perform the mesh partition using the mesh generated from GMSH. The generated mesh is quite big with around 500K elements. I am new to deal.ii. But I get the impression that the parallel::distributed::Triangulation works only from the quadrilateral/hexahedral meshes and

Re: [deal.II] Is laplace operator well-conditioned?

2023-03-14 Thread 'yy.wayne' via deal.II User Group
I get it now. Thanks for your rely. Best, Wayne 在2023年3月15日星期三 UTC+8 00:19:43 写道: > > > This question might be silly. Is laplcae operator a positive definite > > system and easy to solve? Does it become ill-conditioned when > > mesh size and mesh quality reduce? > > "ill-conditioned" and

Re: [deal.II] Is laplace operator well-conditioned?

2023-03-14 Thread Wolfgang Bangerth
This question might be silly. Is laplcae operator a positive definite system and easy to solve? Does it become ill-conditioned when mesh size and mesh quality reduce? "ill-conditioned" and "difficult to solve" are two different things. The condition number of the discretized Laplace

[deal.II] deal.II Newsletter #245

2023-03-14 Thread 'Rene Gassmoeller' via deal.II User Group
Hello everyone! This is deal.II newsletter #245. It automatically reports recently merged features and discussions about the deal.II finite element library. ## Below you find a list of recently proposed or merged features: #14886: improve docu of VectorTools::interpolate_boundary_values()

Re: [deal.II] Re: Official conda package

2023-03-14 Thread Alexander
We could use the one above as a starting point. I would argue that conda+python+jupyter is by far the most common combination for those doing applied research and is getting installed in many computer classes here in Europe. On Friday, March 10, 2023 at 7:00:25 PM UTC+1 Timo Heister wrote:

[deal.II] Is laplace operator well-conditioned?

2023-03-14 Thread 'yy.wayne' via deal.II User Group
Hello, I‘m kind of lost in the nature of laplace operator. Poisson equations are easy to solve numerically, and it has type weak form. However, in step-22