The Künneth theorem and the universal coefficient theorem for Kasparov’s generalized K-functor
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- Type
- article
- Published
- 1987-06-01
- Cited by
- 497
- References
- 1
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- https://openalex.org/W2070358642
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Keywords
Mathematics, Functor, Pure mathematics, Discrete mathematics
References
Cited by
- ON THE AH ALGEBRAS WITH THE IDEAL PROPERTY
- K-Homology of the Rotation Algebras A θ
- ALMOST MULTIPLICATIVE MORPHISMS AND ALMOST COMMUTING MATRICES
- Purely infinite C*-algebras from boundary actions of discrete groups.
- Group C*-algebras as decreasing intersection of nuclear C*-algebras
- Absorbing representations with respect to closed operator convex cones
- Equivariant E-Theory for C*-Algebras
- Conjugacy and cocycle conjugacy of automorphisms of O_2 are not Borel
- C*-algebras from planar algebras I: Canonical C*-algebras associated to a planar algebra
- Decomposition rank of approximately subhomogeneous C*-algebras
- Operator Algebras: Theory of C*-Algebras and von Neumann Algebras
- Universal Coefficient Theorems in Equivariant KK-theory
- Colocalizations of noncommutative spectra and bootstrap categories
- Tracial invariants, classification and II_1 factor representations of Popa algebras
- C^*-algebras associated with textile dynamical systems
- C*-ALGEBRAS WITH THE APPROXIMATE POSITIVE FACTORIZATION PROPERTY
- A universal multicoefficient theorem for the Kasparov groups
- Actions of Z^k associated to higher rank graphs
- The K-Theory of a Simple Separable Exact C*-Algebra Not Isomorphic to Its Opposite Algebra.
- Homotopy Theory for C^*-algebras
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