Andere Kunden interessierten sich auch für
![Stone von Neumann Theorem]( "Stone von Neumann Theorem")
Stone von Neumann Theorem32,99 €![Stone von Neumann Theorem]( "Stone von Neumann Theorem")
Stone von Neumann Theorem25,99 €![Von Neumann Universe]( "Von Neumann Universe")
Von Neumann Universe25,99 €![Von Neumann Paradox]( "Von Neumann Paradox")
Von Neumann Paradox22,99 €![Von Neumann Neighborhood]( "Von Neumann Neighborhood")
Von Neumann Neighborhood22,99 €![Von Neumann Bernays Gödel Set Theory]( "Von Neumann Bernays Gödel Set Theory")
Von Neumann Bernays Gödel Set Theory29,99 €![Von Neumann Algebra]( "Von Neumann Algebra")
Von Neumann Algebra22,99 €
High Quality Content by WIKIPEDIA articles! In mathematics, the von Neumann bicommutant theorem in functional analysis relates the closure of a set of bounded operators on a Hilbert space in certain topologies to the bicommutant of that set. In essence, it is a connection between the algebraic and topological sides of operator theory. The formal statement of the theorem is as follows. Let M be an algebra of bounded operators on a Hilbert space H, containing the identity operator and closed under taking adjoints. Then the closures of M in the weak operator topology and the strong operator topology are equal, and are in turn equal to the bicommutant M of M. This algebra is the von Neumann algebra generated by M.