The forest of octrees meshing paradigm has been established primarily using cubic elements. Recently, however, we have seen scalable adaptive mesh refinement codes that use triangles, tetrahedra, and prisms. While it seems that different shapes of elements require different algorithms for meshing, this is not necessarily the case. In this talk, we propose a modular approach that separates the shape-specific, per-element logic from the high-level mesh modification algorithms. This way, the latter can be coded independently of the elements' shape and other properties. We reduce redundancy and allow for future extensions of even more shapes and element orderings. We present examples of our approach using the p4est and t8code software libraries...
In tree-based adaptive mesh refinement (AMR) we store refinement trees in the cells of an unstructu...
Bottom Up Construction and 2:1 Balance Refinement of Linear Octrees in Parallel In this article, we ...
Due to their nice numerical properties, conforming hexahedral meshes are considered a prominent comp...
The forest of octrees meshing paradigm has been established primarily using cubic elements. Recently...
Managing adaptive meshes in parallel is a major challenge, especially when the meshes are refined an...
Abstract. The forest-of-octrees approach to parallel adaptive mesh refinement and coarsening (AMR) h...
Finite element meshes derived automatically from solid models through recursive spatial subdivision ...
We discuss parallel algorithms to compute the ghost layer in computational, distributed memory, recu...
We revisit the generation of balanced octrees for adaptive mesh refinement (AMR) of Cartesian domain...
Meshes are a core part of almost any numerical simulation code. A good choice of mesh is crucial t...
In this article, we propose new parallel algorithms for the construction and 2:1 balance refinement ...
International audienceThis paper describes the use of the eXtended Finite Element Method in the cont...
We present highly scalable parallel distributed-memory algorithms and associated data structures for...
Certain difficulties with the use of quadrilateral or hexahedral finite elements are related to mesh...
We present a space-filling curve for pyramids to enable fully hybrid adaptive mesh refinement. The S...
In tree-based adaptive mesh refinement (AMR) we store refinement trees in the cells of an unstructu...
Bottom Up Construction and 2:1 Balance Refinement of Linear Octrees in Parallel In this article, we ...
Due to their nice numerical properties, conforming hexahedral meshes are considered a prominent comp...
The forest of octrees meshing paradigm has been established primarily using cubic elements. Recently...
Managing adaptive meshes in parallel is a major challenge, especially when the meshes are refined an...
Abstract. The forest-of-octrees approach to parallel adaptive mesh refinement and coarsening (AMR) h...
Finite element meshes derived automatically from solid models through recursive spatial subdivision ...
We discuss parallel algorithms to compute the ghost layer in computational, distributed memory, recu...
We revisit the generation of balanced octrees for adaptive mesh refinement (AMR) of Cartesian domain...
Meshes are a core part of almost any numerical simulation code. A good choice of mesh is crucial t...
In this article, we propose new parallel algorithms for the construction and 2:1 balance refinement ...
International audienceThis paper describes the use of the eXtended Finite Element Method in the cont...
We present highly scalable parallel distributed-memory algorithms and associated data structures for...
Certain difficulties with the use of quadrilateral or hexahedral finite elements are related to mesh...
We present a space-filling curve for pyramids to enable fully hybrid adaptive mesh refinement. The S...
In tree-based adaptive mesh refinement (AMR) we store refinement trees in the cells of an unstructu...
Bottom Up Construction and 2:1 Balance Refinement of Linear Octrees in Parallel In this article, we ...
Due to their nice numerical properties, conforming hexahedral meshes are considered a prominent comp...