Vanishing of the cyclic cohomology of infinite von Neumann algebras

Mathematics – Operator Algebras

Scientific paper

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Scientific paper

We prove that if A is an infinite von Neumann algebra (i. e., the identity
can be decomposed as a sum of a sequence of pairwise disjoint projections, all
equivalent to the identity) then the cyclic cohomology of A vanishes. We show
that the method of the proof applies to certain algebras of infinite matrices.

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