Arveson Township, Kittson County, Minnesota — Arveson Township, Minnesota Township … Wikipedia
Municipio de Arveson (condado de Kittson, Minnesota) — Municipio de Arveson Municipio de los Estados Unidos … Wikipedia Español
William Arveson — (born 22 November 1934 in Oakland, California) is a mathematician specializing in operator algebras. He is currently professor of Mathematics at the University of California, Berkeley. Arveson obtained his Ph. D. from UCLA in 1964.Of particular… … Wikipedia
Gelfand representation — In mathematics, the Gelfand representation in functional analysis (named after I. M. Gelfand) has two related meanings:* a way of representing commutative Banach algebras as algebras of continuous functions; * the fact that for commutative C*… … Wikipedia
Polish space — In mathematics, a Polish space is a separable completely metrizable topological space; that is, a space homeomorphic to a complete metric space that has a countable dense subset. Polish spaces are so named because they were first extensively… … Wikipedia
Graduate Texts in Mathematics — (GTM) is a series of graduate level textbooks in mathematics published by Springer Verlag. The books in this series, like the other Springer Verlag mathematics series, are small yellow books of a standard size. This particular series is easily… … Wikipedia
Арвесон (тауншип, Миннесота) — Тауншип Арвесон Arveson Страна СШАСША … Википедия
C*-algebra — C* algebras (pronounced C star ) are an important area of research in functional analysis, a branch of mathematics. The prototypical example of a C* algebra is a complex algebra A of linear operators on a complex Hilbert space with two additional … Wikipedia
Glenn T. Seaborg — Born April 19, 1912(1912 04 19) Ishpeming, Michigan, USA … Wikipedia
Borel algebra — In mathematics, the Borel algebra (or Borel sigma; algebra) on a topological space X is a sigma; algebra of subsets of X associated with the topology of X . In the mathematics literature, there are at least two nonequivalent definitions of this… … Wikipedia