Highly Influenced

# Approximation properties for group *-algebras and group von Neumann algebras

@inproceedings{Haagerup1994ApproximationPF, title={Approximation properties for group *-algebras and group von Neumann algebras}, author={Uffe Haagerup and Jon Kraus}, year={1994} }

- Published 1994
DOI:10.1090/S0002-9947-1994-1220905-3

Let G be a locally compact group, let C*(G) (resp. VN(G)) be the C*-algebra (resp. the von Neumann algebra) associated with the left regular representation / of G, let A(G) be the Fourier algebra of G, and let MqA(G) be the set of completely bounded multipliers of A(G). With the completely bounded norm, MqA(G) is a dual space, and we say that G has the approximation property (AP) if there is a net {ua} of functions in A(G) (with compact support) such that ua —» 1 in the associated weak… CONTINUE READING