Pages that link to "Item:Q920362"

The following pages link to Free and residually finite-dimensional \(C^*\)-algebras (Q920362):

Displaying 22 items.

• Primitivity of unital full free products of residually finite dimensional \(C^\ast\)-algebras (Q466258) (← links)
• Operator algebras of functions (Q971804) (← links)
• Operator spaces and residually finite-dimensional \(C^*\)-algebras (Q1332192) (← links)
• Ramsey-Milman phenomenon, Urysohn metric spaces, and extremely amenable groups (Q1611548) (← links)
• Properties on \(C^*\)-algebras with or without residual dimension finite (Q1944659) (← links)
• Free \(^*\)-subalgebras of C\(^*\)-algebras (Q1975487) (← links)
• A remark on the freeness condition of Suzuki's correspondence theorem for intermediate \(C^*\)-algebras (Q1982569) (← links)
• Residually finite-dimensional operator algebras (Q2317979) (← links)
• Rings of quotients of finite \(AW^{\ast}\)-algebras: representation and algebraic approximation (Q2342323) (← links)
• Free orbit dimension of finite von Neumann algebras (Q2642073) (← links)
• Finite dimensional representations of the soft torus (Q2759021) (← links)
• A lifting characterization of RFD \(C^*\)-algebras (Q2925742) (← links)
• Projectivity, transitivity and AF-telescopes (Q4211148) (← links)
• On the <i>l</i>¹-algebra of certain monoids (Q4223668) (← links)
• C*-ideals generated by polynomials (Q4267530) (← links)
• Universal arrows to forgetful functors from categories of topological algebra (Q4276501) (← links)
• Elements of -algebras Attaining their Norm in a Finite-dimensional Representation (Q4625178) (← links)
• On the algebra of a free monoid (Q4715337) (← links)
• Just-infinite $\boldsymbol{C^*}$-algebras and Their Invariants (Q5243278) (← links)
• Residually finite-dimensional \(C^*\)-algebras and subquotients of the CAR algebra (Q5953008) (← links)
• Some \(C^*\)-algebraic properties of non-commutative unitary \(C^*\)-algebra and its state space structure (Q6062251) (← links)
• Quasitriangular operator algebras (Q6110813) (← links)