We present a novel mixed-dimensional method for generating unstructured polyhedral grids that conform to prescribed geometric objects in arbitrary dimensions. Two types of conformity are introduced: (i) control-point alignment of cell centroids to accurately represent horizontal and multilateral wells or create volumetric representations of fracture networks, and (ii) boundary alignment of cell faces to accurately preserve lower-dimensional geological objects such as layers, fractures, faults, and/or pinchouts. The prescribed objects are in this case assumed to be lower-dimensional, and we create a grid hierarchy in which each lower-dimensional object is associated with a lower-dimensional grid. Further, the intersection of two objects is a...
In this paper we propose a method to generate mixed-element meshes (tetrahedra, triangular prisms, s...
In topology optimization literature, the parameterization of design is commonly carried out on unifo...
AbstractWe show how to divide the edge graph of a Voronoi diagram into a tree that corresponds to th...
We present a novel mixed-dimensional method for generating unstructured polyhedral grids that confor...
International audienceFlow simulation in a reservoir can be highly impacted by upscaling errors. The...
International audienceFlow simulation in a reservoir can be highly impacted by upscaling errors. The...
AbstractIn this paper we propose a method to generate mixed-element meshes (tetrahedra, triangular p...
International audienceFor numerical reservoir flow simulation, grids that are conformal to the geolo...
Polyhedral meshes are increasingly becoming an attractive option with particular advantages over tra...
Polyhedral meshes are increasingly becoming an attractive option with particular advantages over tra...
Polyhedral meshes are increasingly becoming an attractive option with particular advantages over tra...
In this paper we propose a method to generate mixed-element meshes (tetrahedra, triangular prisms, s...
Figure 1: We perform a FEM static analysis of the input surface to obtain a stress tensor field, whi...
We present Laguerre Voronoi based subdivision algorithms for the quadrilateral and hexahedral meshin...
Research on Voronoi Diagrams evolved a great deal from the original setting where a network of polyg...
In this paper we propose a method to generate mixed-element meshes (tetrahedra, triangular prisms, s...
In topology optimization literature, the parameterization of design is commonly carried out on unifo...
AbstractWe show how to divide the edge graph of a Voronoi diagram into a tree that corresponds to th...
We present a novel mixed-dimensional method for generating unstructured polyhedral grids that confor...
International audienceFlow simulation in a reservoir can be highly impacted by upscaling errors. The...
International audienceFlow simulation in a reservoir can be highly impacted by upscaling errors. The...
AbstractIn this paper we propose a method to generate mixed-element meshes (tetrahedra, triangular p...
International audienceFor numerical reservoir flow simulation, grids that are conformal to the geolo...
Polyhedral meshes are increasingly becoming an attractive option with particular advantages over tra...
Polyhedral meshes are increasingly becoming an attractive option with particular advantages over tra...
Polyhedral meshes are increasingly becoming an attractive option with particular advantages over tra...
In this paper we propose a method to generate mixed-element meshes (tetrahedra, triangular prisms, s...
Figure 1: We perform a FEM static analysis of the input surface to obtain a stress tensor field, whi...
We present Laguerre Voronoi based subdivision algorithms for the quadrilateral and hexahedral meshin...
Research on Voronoi Diagrams evolved a great deal from the original setting where a network of polyg...
In this paper we propose a method to generate mixed-element meshes (tetrahedra, triangular prisms, s...
In topology optimization literature, the parameterization of design is commonly carried out on unifo...
AbstractWe show how to divide the edge graph of a Voronoi diagram into a tree that corresponds to th...