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Qu'est-ce (qui) est quasilocal homeomorphism - définition
Self-homeomorphism
Homeomorphism group
In mathematics, particularly topology, the homeomorphism group of a topological space is the group consisting of all homeomorphisms from the space to itself with function composition as the group operation. Homeomorphism groups are very important in the theory of topological spaces and in general are examples of automorphism groups.
Homeomorphism (graph theory)
CONCEPT IN GRAPH THEORY
Graph homeomorphism; Subdivision (graph theory); Graph subdivision; Smoothing out; Graph smoothing
In graph theory, two graphs G and G' are homeomorphic if there is a graph isomorphism from some subdivision of G to some subdivision of G'. If the edges of a graph are thought of as lines drawn from one vertex to another (as they are usually depicted in illustrations), then two graphs are homeomorphic to each other in the graph-theoretic sense precisely if they are homeomorphic in the topological sense.
Homoeomorphism
ISOMORPHISM BETWEEN TOPOLOGICAL SPACES; CONTINUOUS BIJECTION WITH CONTINUOUS INVERSE
Homeomorphic; Homoeomorphic; Topological equivalence; Homeomorphisms; Homoeomorphism; Topological isomorphism; Bicontinuous function; Bicontinuous; Bi-continuous; Bicontinuous function space; Bicontinuous topological space; Homeomorphism class
·noun A near similarity of crystalline forms between unlike chemical compounds. ·see Isomorphism.
Wikipédia
Homeomorphism group
In mathematics, particularly topology, the homeomorphism group of a topological space is the group consisting of all homeomorphisms from the space to itself with function composition as the group operation. Homeomorphism groups are very important in the theory of topological spaces and in general are examples of automorphism groups. Homeomorphism groups are topological invariants in the sense that the homeomorphism groups of homeomorphic topological spaces are isomorphic as groups.
