Talks and Poster Presentations (without Proceedings-Entry):
M. Aurada, M. Ebner, S. Ferraz-Leite, P. Goldenits, M. Karkulik, M. Mayr, D. Praetorius:
"HILBERT - Matlab Implementation of Adaptive 2D BEM";
Talk: 7th Söllerhaus Workshop on Fast Boundary Element Methods in Industrial Applications,
Hirschegg;
10-15-2009
- 10-18-2009.
English abstract:
Currently, we develop a MATLAB library HILBERT for the lowest-order
adaptive boundary element method for use in academic teaching and
research. The library includes functions for the assembly of the
Galerkin matrices for the integral operators associated with the 2D
Laplacian as well as certain error estimators and certain adaptive
mesh-refining strategies. HILBERT realizes the outcome of our recent
research and makes it available to other researchers working in the
field.
In our talk, we give a short overview on the current stage of
HILBERT, which includes the integral formulations of the Laplace
equation with Dirichlet and/or Neumann boundary conditions and
with/without volume forces.
Library and documentation are available online
at http://www.asc.tuwien.ac.at/abem/
Electronic version of the publication:
http://www.asc.tuwien.ac.at/abem/hilbert/handout.pdf