the von Neumann bicommutant theorem relates the closure of a set of bounded operators on a Hilbert space in certain topologies to the bicommutant of that...

von Neumann bicommutant theorem shows that the analytic definition is equivalent to a purely algebraic definition as being equal to the bicommutant....

The Von Neumann bicommutant theorem states that a *-subalgebra A of the algebra of bounded operators B(H) on a Hilbert space H is a von Neumann algebra...

where D is a division ring. This result is related to the Von Neumann bicommutant theorem, which states that, for a *-algebra A of operators on a Hilbert...

Finite-dimensional von Neumann algebra von Neumann architecture von Neumann bicommutant theorem von Neumann bounded set Von Neumann bottleneck von Neumann cardinal...

S^{\prime \prime }} . The bicommutant is particularly useful in operator theory, due to the von Neumann double commutant theorem, which relates the algebraic...

Neumann bicommutant theorem (functional analysis) Von Neumann's theorem (operator theory) Caristi fixed-point theorem (fixed points) Envelope theorem...

Von Neumann bicommutant theorem Von Neumann entropy von Neumann paradox Von Neumann ergodic theorem Von Neumann universe Von Neumann neighborhood Von...

non-degenerate representations π of A the von Neumann algebra π(A)″ (that is, the bicommutant of π(A)) is a type I von Neumann algebra. In fact it is sufficient...

Gelfand–Naimark theorem Gelfand–Naimark–Segal construction Von Neumann algebra Abelian von Neumann algebra von Neumann double commutant theorem Commutant,...