Complete Positivity of Mapping Valued Linear Maps.
Completely bounded multilinear maps and C*-algebraic cohomology.
Completely multi-positive linear maps between locally C*-algebras and representations on Hilbert modules
A KSGNS (Kasparov, Stinespring, Gel'fand, Naimark, Segal) type construction for strict (respectively, covariant non-degenerate) completely multi-positive linear maps between locally C*-algebras is described.
Completely positive linear operators for Banach spaces.
Completely positive maps on amalgamated product C*-algebras.
Compressible groups
Connes' Analogue of the Thom Isomorphism for the Kasparov Groups.
Continous trace groupoid C*-algebras.
Continuité et uniforme continuité du spectre dans les algèbras de Banach
Continuity of ring -homomorphisms between -algebras.
Continuous Fields of C*-Algebras Coming from Group Cocycles and Actions.
Continuous Trace Groupoid C*-Algebras, II.
Convex combinations of unitaries in -algebras.
Convolution on the reduced dual of a locally compact group.
Corona C*-algebras and their applications to lifting problems.
Correction to An algebraic formulation of ergodic problems
Correction to "On the hyperbolic metric on Harnack parts" (Studia Math. 55 (1976), pp. 97-109
Covariant version of the Stinespring type theorem for Hilbert C*-modules
In this paper, we prove a covariant version of the Stinespring theorem for Hilbert C*-modules. Also, we show that there is a bijective correspondence between operator valued completely positive maps, (u′, u)-covariant with respect to the dynamical system (G, η, X) on Hilbert C*-modules and (u′, u)-covariant operator valued completely positive maps on the crossed product G ×η X of X by η.
Crossed products by Hilbert pro-C*-bimodules
We define the crossed product of a pro-C*-algebra A by a Hilbert A-A pro-C*-bimodule and we show that it can be realized as an inverse limit of crossed products of C*-algebras by Hilbert C*-bimodules. We also prove that under some conditions the crossed products of two Hilbert pro-C*-bimodules over strongly Morita equivalent pro-C*-algebras are strongly Morita equivalent.
Crossed products of C*-algebras by approximately uniformly continous actions.