Pages that link to "Item:Q1922127"

The following pages link to A universal multicoefficient theorem for the Kasparov groups (Q1922127):

Displaying 23 items.

• MORPHISMS OF SIMPLE TRACIALLY AF ALGEBRAS (Q4652894) (← links)
• An approximate universal coefficient theorem (Q4671910) (← links)
• A separable Brown-Douglas-Fillmore theorem and weak stability (Q4813790) (← links)
• Stability of certain relations of three unitaries in C∗-algebras (Q4958320) (← links)
• The classification of certain ASH C*-algebras of real rank zero (Q5072113) (← links)
• Stability of rotation relations in -algebras (Q5075669) (← links)
• Explicit universal axioms for Kaplansky groups (Q5115828) (← links)
• One-parameter continuous fields of Kirchberg algebras with rational $K$-theory (Q5255254) (← links)
• Tensor products of classifiable C∗-algebras (Q5276005) (← links)
• Spanier–Whitehead K-duality for C∗-algebras (Q5377562) (← links)
• Approximate unitary equivalence in simple $C^{*}$-algebras of tracial rank one (Q5389418) (← links)
• LIMITS OF HOMOMORPHISMS WITH FINITE-DIMENSIONAL RANGE (Q5693413) (← links)
• Simple \(C^*\)-algebras with locally bounded irreducible representation (Q5953425) (← links)
• Equivariant \(\ast\)-homomorphisms, Rokhlin constraints and equivariant UHF-absorption (Q5965164) (← links)
• Homomorphisms into simple \(\mathcal{Z}\)-stable \(C^*\)-algebras. II (Q6082529) (← links)
• Chaotic tracial dynamics (Q6103444) (← links)
• A classification of inductive limit C∗$C^{*}$‐algebras with ideal property (Q6110520) (← links)
• Abstract classification theorems for amenable \(C^\ast\)-algebras (Q6119197) (← links)
• Classification of 𝒪_{∞}-Stable 𝒞*-Algebras (Q6120498) (← links)
• A topology on \(E\)-theory (Q6561001) (← links)
• On classification of nonunital amenable simple \(C^*\)-algebras. IV: Stably projectionless \(C^*\)-algebras (Q6590093) (← links)
• A classification of finite simple amenable \(\mathcal{Z}\)-stable \(C^*\)-algebras. I: \(C^*\)-algebras with generalized tracial rank one (Q6600235) (← links)
• A classification of finite simple amenable \(\mathcal{Z}\)-stable \(C^*\)-algebras. II: \(C^*\)-algebras with rational generalized tracial rank one (Q6600236) (← links)