Operator algebras lie at the heart of functional analysis, providing a framework for studying rings of bounded operators on Hilbert and Banach spaces. Key examples include C*-algebras—norm-closed ...

Operator algebras form a central pillar of functional analysis and mathematical physics, encompassing structures such as C*-algebras, von Neumann algebras and Banach algebras of operators on Hilbert ...

About the author:Martin Walter is the co-author of the chapter: " An explicit duality for finite groups" and is a professor in the Deparment of Mathematics at the University of Colorado Boulder. Book ...

An operator algebra is an algebra of continuous linear operators on a Hilbert space. Such algebras can be associated to a variety of problems in mathematics and mathematical physics. The study of ...

The total amount of money invested in the project. The total cost includes EU contribution as well as other project costs not covered by EU funding. It is expressed in euros. Amount of money, by way ...

In operator algebras we are particularly interested in $\mathsf{C}^*$-algebra theory and its connections to other areas such as dynamical systems, group theory, topology, non-commutative geometry, and ...