Pages that link to "Item:Q789683"
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The following pages link to On compact completely bounded maps of \(C^*\)-algebras (Q789683):
Displaying 21 items.
- Universal \(C^\ast\)-algebras defined by completely bounded unital homomorphisms (Q272502) (← links)
- Equivariant completely bounded operators (Q583562) (← links)
- Completely dissipative maps and Stinespring's dilation-type theorem on \(\sigma-C^\ast\)-algebras (Q657152) (← links)
- Recent development of the theory of completely bounded maps between \(C^*\)-algebras (Q798925) (← links)
- Completely contractive factorizations of \(C^*\)-algebras (Q1071219) (← links)
- Completely bounded multilinear maps and \(C^ *\)-algebraic cohomology (Q1103824) (← links)
- Amplification of completely bounded operators and Tomiyama's slice maps. (Q1427627) (← links)
- Regular representations of completely bounded maps (Q2363191) (← links)
- Operational independence and tensor products of C*-algebras (Q2974640) (← links)
- S-numbers of elementary operators on C*-algebras (Q3116338) (← links)
- Completely Bounded Maps on C ∗ -Algebras and Invariant Operator Ranges (Q3217145) (← links)
- The maximal <i>C</i>*-norm and the Haagerup norm (Q3475859) (← links)
- Completely bounded mappings and simplicial complex structure in the primitive ideal space of a $C^*$-algebra (Q3617620) (← links)
- (Q3767868) (← links)
- A norm property for spaces of completely bounded maps between C*-algebras (Q3769445) (← links)
- On the Completely Bounded Map of a C<sup>*</sup> -Algebra to its Dual Space (Q3786949) (← links)
- Completely Bounded Maps between the Preduals of Von Neumann Algebras (Q3971073) (← links)
- (Q4036011) (← links)
- (Q4310063) (← links)
- DIAGONALS IN TENSOR PRODUCTS OF OPERATOR ALGEBRAS (Q4787812) (← links)
- The Haagerup invariant for tensor products of operator spaces (Q4885215) (← links)
