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Qu'est-ce (qui) est quasi-conformal mapping - définition
HOMEOMORPHISM BETWEEN PLANE DOMAINS
Quasiconformal; Quasi-conformal mapping; Quasiconformal map; K-quasiconformal mapping; Quasiconformal function; Quasi-conformal function; Quasi-conformal mappings
Virasoro conformal block
IN 2D CFT, ANALYTIC FUNCTIONS F(Z;S) OF THE COMPLEX SPACETIME COORDINATE Z (ALONG WITH LABELS S FOR INTERMEDIATE FIELDS) IN TERMS OF WHICH 4-POINT FUNCTIONS FACTORIZE AS ∑ₛ F(Z;S) F(Z̄;S), MANIFESTING LEFT- AND RIGHT-MOVING VIRASORO ALGEBRAS
Draft:Virasoro conformal block
In two-dimensional conformal field theory, Virasoro conformal blocks (named after Miguel Ángel Virasoro) are special functions that serve as building blocks of correlation functions. On a given punctured Riemann surface, Virasoro conformal blocks form a particular basis of the space of solutions of the conformal Ward identites.
Collaborative mapping
AGGREGATION OF WEB MAPS AND USER-GENERATED CONTENT, FROM A GROUP OF INDIVIDUALS OR ENTITIES, AND CAN TAKE SEVERAL DISTINCT FORMS
Collaborative Mapping; Citizen mapping
Collaborative mapping is the aggregation of Web mapping and user-generated content, from a group of individuals or entities, and can take several distinct forms. With the growth of technology for storing and sharing maps, collaborative maps have become competitors to commercial services, in the case of OpenStreetMap, or components of them, as in Google Map Maker and Yandex.
Quasi-market
TYPE OF EXCHANGE SYSTEM
Quasi market
Quasi-markets, are markets which can be supervised and organisationally designed that are intended to create greater desire and more efficiency in comparison to conventional delivery systems, while supporting more accessibility, stability and impartiality than traditional markets. Quasi-markets also can be referred to as internal or planned markets.
Wikipédia
Quasiconformal mapping
In mathematical complex analysis, a quasiconformal mapping, introduced by Grötzsch (1928) and named by Ahlfors (1935), is a homeomorphism between plane domains which to first order takes small circles to small ellipses of bounded eccentricity.
Intuitively, let f : D → D′ be an orientation-preserving homeomorphism between open sets in the plane. If f is continuously differentiable, then it is K-quasiconformal if the derivative of f at every point maps circles to ellipses with eccentricity bounded by K.
