Search results
Results from the WOW.Com Content Network
The Gilbert tessellation is a mathematical model for the formation of mudcracks, needle-like crystals, and similar structures. The model, named after Edgar Gilbert , allows cracks to form starting from being randomly scattered over the plane; each crack propagates in two opposite directions along a line through the initiation point, its slope ...
Princeton shape-based 3D model search engine; Keenan's 3D Model Repository hosted by the Carnegie Mellon University; HeiCuBeDa Hilprecht – Heidelberg Cuneiform Benchmark Dataset for the Hilprecht Collection a collection of almost 2.000 cuneiform tablets for bulk-download acquired with a high-resolution 3D-scanner.
Let be a metric space with distance function .Let be a set of indices and let () be a tuple (indexed collection) of nonempty subsets (the sites) in the space .The Voronoi cell, or Voronoi region, , associated with the site is the set of all points in whose distance to is not greater than their distance to the other sites , where is any index different from .
A simple tessellation pipeline rendering a smooth sphere from a crude cubic vertex set using a subdivision method. In computer graphics, tessellation is the dividing of datasets of polygons (sometimes called vertex sets) presenting objects in a scene into suitable structures for rendering.
A Gilbert tessellation Gilbert tesselation with axis-parallel cracks. In applied mathematics, a Gilbert tessellation [1] or random crack network [2] is a mathematical model for the formation of mudcracks, needle-like crystals, and similar structures. It is named after Edgar Gilbert, who studied this model in 1967. [3]
Download QR code; Print/export Download as PDF; Printable version; ... This is a list of tessellations. This list is incomplete; you can help by adding missing items.
The union of all edges of a Cairo tiling is the same as the union of two tilings of the plane by hexagons.Each hexagon of one tiling surrounds two vertices of the other tiling, and is divided by the hexagons of the other tiling into four of the pentagons in the Cairo tiling. [4]
Therefore, the second problem is that this nomenclature is not unique for each tessellation. In order to solve those problems, GomJau-Hogg’s notation [ 3 ] is a slightly modified version of the research and notation presented in 2012, [ 2 ] about the generation and nomenclature of tessellations and double-layer grids.