The fine structure of the Kasparov groups I: continuity of the KK-pairing

Mathematics – Operator Algebras

Scientific paper

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35 pages. To appear in J. Functional Analysis

Scientific paper

In this paper it is demonstrated that the Kasparov pairing is continuous with
respect to the natural topology on the Kasparov groups, so that a
KK-equivalence is an isomorphism of topological groups. In addition, we
demonstrate that the groups have a natural pseudopolonais structure, and we
prove that various KK-structural maps are continuous.

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