vietoris complex
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Vietoris–Rips complex — In topology, the Vietoris–Rips complex, also called the Vietoris complex or Rips complex, is an abstract simplicial complex that can be defined from any metric space M and distance delta; by forming a simplex for every finite set of points that… … Wikipedia
Leopold Vietoris — lors de son 110e anniversaire Leopold Vietoris (4 juin 1891 à Radkersburg 9 avril 2002 à Innsbruck) est un mathématicien autrichien, qui a connu par ailleurs une certaine célébrité de par sa … Wikipédia en Français
Leopold Vietoris — (Radkersburg, June 4, 1891 Innsbruck, April 9, 2002) was an Austrian mathematician who gained additional fame by becoming a supercentenarian (especially for a male).He was known for his contributions to topology and other fields of mathematics,… … Wikipedia
Clique complex — “Whitney complex” redirects here. For the Mississippi sports facility, see Davey Whitney Complex. Clique complexes, flag complexes, and conformal hypergraphs are closely related mathematical objects in graph theory and geometric topology that… … Wikipedia
Abstract simplicial complex — In mathematics, an abstract simplicial complex is a purely combinatorial description of the geometric notion of a simplicial complex, consisting of a family of finite sets closed under the operation of taking subsets. In the context of matroids… … Wikipedia
Фиторис, Леопольд — Леопольд Фиторис Leopold Vietoris Фиторис 4 июня 2001 года … Википедия
Motive (algebraic geometry) — For other uses, see Motive (disambiguation). In algebraic geometry, a motive (or sometimes motif, following French usage) denotes some essential part of an algebraic variety . To date, pure motives have been defined, while conjectural mixed… … Wikipedia
Homological algebra — is the branch of mathematics which studies homology in a general algebraic setting. It is a relatively young discipline, whose origins can be traced to investigations in combinatorial topology (a precursor to algebraic topology) and abstract… … Wikipedia
Homology theory — In mathematics, homology theory is the axiomatic study of the intuitive geometric idea of homology of cycles on topological spaces. It can be broadly defined as the study of homology theories on topological spaces. Simple explanation At the… … Wikipedia
Brown's representability theorem — In mathematics, Brown s representability theorem in homotopy theory gives necessary and sufficient conditions on a contravariant functor F on the homotopy category Hot of pointed CW complexes, to the category of sets Set, to be a representable… … Wikipedia
Emmy Noether — Amalie Emmy Noether Born 23 March 1882(1882 03 23) … Wikipedia
