Faster access than browser!
8 relations: C*-algebra, Gelfand–Naimark theorem, Operator algebra, Schröder–Bernstein property, Schröder–Bernstein theorem, Schröder–Bernstein theorem for measurable spaces, Set theory, Von Neumann algebra.
C*-algebra
C∗-algebras (pronounced "C-star") are an area of research in functional analysis, a branch of mathematics.
New!!: Schröder–Bernstein theorems for operator algebras and C*-algebra · See more »
Gelfand–Naimark theorem
In mathematics, the Gelfand–Naimark theorem states that an arbitrary C*-algebra A is isometrically *-isomorphic to a C*-algebra of bounded operators on a Hilbert space.
New!!: Schröder–Bernstein theorems for operator algebras and Gelfand–Naimark theorem · See more »
Operator algebra
In functional analysis, an operator algebra is an algebra of continuous linear operators on a topological vector space with the multiplication given by the composition of mappings.
New!!: Schröder–Bernstein theorems for operator algebras and Operator algebra · See more »
Schröder–Bernstein property
A Schröder–Bernstein property is any mathematical property that matches the following pattern The name Schröder–Bernstein (or Cantor–Schröder–Bernstein, or Cantor–Bernstein) property is in analogy to the theorem of the same name (from set theory).
New!!: Schröder–Bernstein theorems for operator algebras and Schröder–Bernstein property · See more »
Schröder–Bernstein theorem
In set theory, the Schröder–Bernstein theorem states that, if there exist injective functions and between the sets and, then there exists a bijective function.
New!!: Schröder–Bernstein theorems for operator algebras and Schröder–Bernstein theorem · See more »
Schröder–Bernstein theorem for measurable spaces
The Cantor–Bernstein–Schroeder theorem of set theory has a counterpart for measurable spaces, sometimes called the Borel Schroeder–Bernstein theorem, since measurable spaces are also called Borel spaces.
New!!: Schröder–Bernstein theorems for operator algebras and Schröder–Bernstein theorem for measurable spaces · See more »
Set theory
Set theory is a branch of mathematical logic that studies sets, which informally are collections of objects.
New!!: Schröder–Bernstein theorems for operator algebras and Set theory · See more »
Von Neumann algebra
In mathematics, a von Neumann algebra or W*-algebra is a *-algebra of bounded operators on a Hilbert space that is closed in the weak operator topology and contains the identity operator.
New!!: Schröder–Bernstein theorems for operator algebras and Von Neumann algebra · See more »
Redirects here:
Schroder-Bernstein Theorem for von Neumann algebras, Schroder-Bernstein theorem for von Neumann algebras, Schroder-Bernstein theorems for operator algebras, Schroder–Bernstein theorems for operator algebras, Schroeder-Bernstein Theorem for von Neumann algebras, Schroeder-Bernstein theorem for von Neumann algebras, Schroeder-Bernstein theorems for operator algebras, Schröder-Bernstein Theorem for von Neumann algebras, Schröder-Bernstein theorem for operator algebras, Schröder-Bernstein theorem for von Neumann algebras, Schröder-Bernstein theorems for operator algebras, Schröder–Bernstein Theorem for von Neumann algebras, Schröder–Bernstein theorem for operator algebras, Schröder–Bernstein theorem for von Neumann algebras.
References
[1] https://en.wikipedia.org/wiki/Schröder–Bernstein_theorems_for_operator_algebras
