Maps with the unique extension property and \({C}^\ast\)-extreme points
From MaRDI portal
Publication:1623866
DOI10.1007/s11785-017-0693-1zbMath1407.46047OpenAlexW2619721584MaRDI QIDQ1623866
Publication date: 23 November 2018
Published in: Complex Analysis and Operator Theory (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11785-017-0693-1
(C^*)-modules (46L08) Operator spaces and completely bounded maps (46L07) General theory of (C^*)-algebras (46L05) Convex sets and cones of operators (47L07)
Related Items (1)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Every convex free basic semi-algebraic set has an LMI representation
- Pure matrix states on operator systems
- Fixed points of normal completely positive maps on B\((\mathcal H)\)
- A Stone-Weierstrass theorem for \(C^*\)-algebras
- The Choquet boundary of an operator system
- The central Haagerup tensor product and maps between von Neumann algebras
- A topology for operator modules over \(W^*\)-algebras
- The noncommutative Choquet boundary. II: Hyperrigidity
- Theory of operator algebras. II
- \(C^*\)-convex sets and completely positive maps
- On the convex structure of process positive operator valued measures
- Fixed points for Lüders operations and commutators
- The noncommutative Choquet boundary
- C ∗ -Extreme Points
- The Krein-Milman theorem in operator convexity
- The Structure of C*-Convex Sets
- 𝐶*-extreme points in the generalised state spaces of a 𝐶*-algebra
- The structure of $C^*$-extreme points in spaces of completely positive linear maps on $C^*$-algebras
- C*-Convexity and the Numerical Range
- Extremal Matrix States on Operator Systems
- C*-convex sets and completely bounded bimodule homomorphisms
- On C$^*$-extreme points
- Module Homomorphisms of a Von Neumann Algebra Into its Center
- Inner Product Modules Over B ∗ -Algebras
- Modules Over Operator Algebras
This page was built for publication: Maps with the unique extension property and \({C}^\ast\)-extreme points