Generalizing the advancing front method to composite surfaces in the context of meshing constraints topology

Abstract : Being able to automatically mesh composite geometry is an important issue in the context of CAD-FEA integration. In some specific contexts of this integration, such as using virtual topology or meshing constraints topology (MCT), it is even a key requirement. In this paper, we present a new approach to automatic mesh generation over composite geometry. The proposed mesh generation approach is based on a generalization of the advancing front method (AFM) over curved surfaces. The adaptation of the AFM to composite faces (composed of multiple boundary representation (B-Rep) faces) involves the computation of complex paths along these B-Rep faces, on which progression of the advancing front is based. Each mesh segment or mesh triangle generated through this progression on composite geometry is likely to lie on multiple B-Rep faces and consequently, it is likely to be associated with a composite definition across multiple parametric spaces. Collision tests between new front segments and existing mesh elements also require specific and significant adaptations of the AFM, since a given front segment is also likely to lie on multiple B-Rep faces. This new mesh generation approach is presented in the context of MCT, which requires being able to handle composite geometry along with non-manifold boundary configurations, such as edges and vertices lying in the interior domain of B-Rep faces.
Complete list of metadatas

Cited literature [46 references]  Display  Hide  Download

https://hal.archives-ouvertes.fr/hal-00849780
Contributor : Gilles Foucault <>
Submitted on : Thursday, August 1, 2013 - 6:26:45 AM
Last modification on : Tuesday, March 19, 2019 - 1:26:04 PM
Long-term archiving on : Wednesday, April 5, 2017 - 6:46:46 PM

Identifiers

Citation

Gilles Foucault, Jean-Christophe Cuillière, Vincent François, Jean-Claude Léon, Roland Maranzana. Generalizing the advancing front method to composite surfaces in the context of meshing constraints topology. Computer-Aided Design, Elsevier, 2013, 45 (11), pp.1408-1425. ⟨10.1016/j.cad.2013.05.009⟩. ⟨hal-00849780⟩

Share

Metrics

Record views

983

Files downloads

640