1. Amenable groupIn mathematics, an amenable group is a locally compact topological group G carrying a kind of averaging operation on bounded functions that is invariant under translation by group elements. The original definition, in terms of a finitely additive invariant measure (or mean) on subsets of G, was introduced by John von Neumann in 1929 under the German name "messbar" ("measurable" in English) in response to the Banach–Tarski paradox. In 1949 Mahlon M.
Read “Amenable group” on English Wikipedia
Read “従順群” on Japanese Wikipedia
Read “Amenable group” on DBpedia
Read “Amenable group” on English Wikipedia
Read “従順群” on Japanese Wikipedia
Read “Amenable group” on DBpedia
Discussions
Log in to talk about this word.