The authors have developed an efficient method of remapping physical variables from one unstructured grid composed of arbitrary polygons to another, based on the work of Ramshaw and Dukowicz. Eulerian cycles are used to convert the mesh into a single chain of connected edge,s which eliminates grid searching. The error is second order in the zone size. The algorithm handles degenerate meshes well. Computational effort to perform a remap scales linearly with the number of zones in the two grids, which is an improvement over typical N log N methods
The importance of triangle meshes with a special kind of connectivity, the so-called subdivision con...
A second-order conservative sign-preserving remapping scheme for arbitrary Lagrangian–Eulerian (ALE)...
In this paper an automatic remeshing algorithm of triangular finite elements is presented. It is wel...
We report on developments of a second-order, conservative, sign-preserving remapping scheme for Arbi...
We present a new method for remeshing of triangular and tetrahedral meshes. Relative element sizes a...
A local remapping algorithm for scalar function on quadrilateral meshes is described. The remapper f...
International audienceIn this article we present a high order accurate 2D conservative remapping met...
We present a simple new algorithm for triangulating poly-gons and planar straightline graphs. It pro...
A high-order monotone and conservative cascade remapping algorithm between spherical grids (CaRS) is...
AbstractOne of the steps in the Arbitrary Lagrangian Eulerian (ALE) algorithm is the improvement of ...
In this paper, a method for adapting existing 2D and 3D unstructured meshes to modified domain bound...
International audienceIn this article we present a 2D conservative remapping method which relies on ...
International audienceThis paper investigates several field transfer techniques that can be used to ...
This paper describes the logic of a dynamic algorithm for a general 2D Delaunay triangulation of arb...
Conservative interpolation (remapping), within arbitrary Lagrangian-Eulerian (ALE) schemes, requi...
The importance of triangle meshes with a special kind of connectivity, the so-called subdivision con...
A second-order conservative sign-preserving remapping scheme for arbitrary Lagrangian–Eulerian (ALE)...
In this paper an automatic remeshing algorithm of triangular finite elements is presented. It is wel...
We report on developments of a second-order, conservative, sign-preserving remapping scheme for Arbi...
We present a new method for remeshing of triangular and tetrahedral meshes. Relative element sizes a...
A local remapping algorithm for scalar function on quadrilateral meshes is described. The remapper f...
International audienceIn this article we present a high order accurate 2D conservative remapping met...
We present a simple new algorithm for triangulating poly-gons and planar straightline graphs. It pro...
A high-order monotone and conservative cascade remapping algorithm between spherical grids (CaRS) is...
AbstractOne of the steps in the Arbitrary Lagrangian Eulerian (ALE) algorithm is the improvement of ...
In this paper, a method for adapting existing 2D and 3D unstructured meshes to modified domain bound...
International audienceIn this article we present a 2D conservative remapping method which relies on ...
International audienceThis paper investigates several field transfer techniques that can be used to ...
This paper describes the logic of a dynamic algorithm for a general 2D Delaunay triangulation of arb...
Conservative interpolation (remapping), within arbitrary Lagrangian-Eulerian (ALE) schemes, requi...
The importance of triangle meshes with a special kind of connectivity, the so-called subdivision con...
A second-order conservative sign-preserving remapping scheme for arbitrary Lagrangian–Eulerian (ALE)...
In this paper an automatic remeshing algorithm of triangular finite elements is presented. It is wel...