Re: [deal.II] Raviart-Thomas elements on shells in 3D

2023-11-15 Thread Wolfgang Bangerth
On 11/15/23 13:57, Marc BAKRY wrote: I won't hesitate. At the moment, I tried to change the template from to and to make the corresponding changes in the FERaviartThomas class; however it seems that it is not /that/ easy (I triggered /a lot/ of errors at compile time, among them in the FET

Re: [deal.II] Raviart-Thomas elements on shells in 3D

2023-11-15 Thread Marc BAKRY
I won't hesitate. At the moment, I tried to change the template from to and to make the corresponding changes in the FERaviartThomas class; however it seems that it is not *that* easy (I triggered *a lot* of errors at compile time, among them in the FETools namespace). As an intermediate step, I

Re: [deal.II] Raviart-Thomas elements on shells in 3D

2023-11-13 Thread blais...@gmail.com
If you need any help, feel free to reach out to the deal.II community, we are always glad to help On Sunday, November 5, 2023 at 10:37:42 a.m. UTC-5 M. Bakry wrote: > Dear Wolfgang, > > thanks very much for your answer. I think I will give it a try when I > find some time. Non-C1 manifolds are

Re: [deal.II] Raviart-Thomas elements on shells in 3D

2023-11-05 Thread Marc BAKRY
Dear Wolfgang, thanks very much for your answer. I think I will give it a try when I find some time. Non-C1 manifolds are not an issue in the framework of the BEMs. One can, for example, take a look at this reference . Best regards, M. Le sam. 4 nov. 2023 à

Re: [deal.II] Raviart-Thomas elements on shells in 3D

2023-11-03 Thread Wolfgang Bangerth
On 11/3/23 15:06, M. Bakry wrote: - it seems that the Piola transform is implemented for the 'codimension=1' case (according to the templatization). Could codim=1 RT elements be implemented by computing the RT on the reference quad then by applying the corresponding Piola transform ? Marc --

[deal.II] Raviart-Thomas elements on shells in 3D

2023-11-03 Thread M. Bakry
Dear all, Raviart-Thomas elements are often used in the framework of boundary integral equations in electromagnetics, for example when solving the Electric Field Integral Equation (see this reference , p. 244 for example). The FE spaces