mesh_etoe


mesh_etoe, a MATLAB code which uses ETOV, the element-to-vertex connectivity information, to construct ETOE, the element-to-element connectivity, for a 2D mesh.

The mesh is assumed to consist of E_NUM elements, each of which is defined by E_ORDER vertices, provided in ETOV, an E_ORDER by E_NUM array.

The desired ETOE information gives, for each element, a list of the neighboring elements on each side.

Licensing:

The computer code and data files described and made available on this web page are distributed under the MIT license

Languages:

mesh_etoe is available in a MATLAB version.

Related Data and Programs:

mesh_bandwidth, a MATLAB code which returns the geometric bandwidth associated with a mesh of elements of any order and in a space of arbitrary dimension.

mesh_display, a MATLAB code which plots the nodes and elements of a polygonal mesh, with optional numbering.

mesh_etoe, a MATLAB code which uses ETOV, the mesh element-to-vertex connectivity, to construct ETOE, the element-to-element connectivity.

mesh_etoe_test

mesh_vtoe, a MATLAB code which uses ETOV, the mesh element-to-vertex connectivity, to construct VTOE, the vertex-to-element connectivity.

neighbors_to_metis_graph, a MATLAB code which reads a triangle mesh neighbor file created by TRIANGULATION_TRIANGLE_NEIGHBORS and writes a modified version of the same data suitable for input to the mesh partitioning program METIS.

quad_mesh, a MATLAB code which handles meshes of quadrilaterals over a 2D region;

triangulation_boundary_nodes, a MATLAB code which reads data defining a triangulation, determines which nodes lie on the boundary, and writes their coordinates to a file.

triangulation_display, a MATLAB code which displays the nodes and elements of a triangulation on the MATLAB graphics screen;

triangulation_triangle_neighbors, a MATLAB code which reads data defining a triangulation, determines the neighboring triangles of each triangle, and writes that information to a file.

voronoi_neighbors, a MATLAB code which is given a set of points in the plane and determines the Voronoi adjacency structure, that is, which points share an edge of the Voronoi diagram.

Source Code:


Last revised on 20 February 2019.