Operator Algebras: Theory of C*-Algebras and von Neumann Algebras

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Nuclear dimension and -stability of pure C ∗ -algebras (2010, background): “6 If A is a unital C∗-algebra, we denote by T (A) the space of tracial states and by QT (A) the space of normalized quasitraces, see [1].”
Semigroup C⁎-algebras and amenability of semigroups (2011, background): “Since we have surjective homomorphisms C∗(P ) ։ C∗(P ) ։ C∗ r (P ) and because quotients of nuclear C*-algebras are nuclear by [Bla], Corollary IV.”
THE CUNTZ SEMIGROUP AND COMPARISON OF OPEN PROJECTIONS (2010, background): “iven C∗-algebra. Very recently, Lin, [Lin10], noted that the Peligrad-Zsido´ (sub-)equivalence of open projections corresponds to a comparison relation of positive elements considered by Blackadar in [Bla06]. Date: August 23, 2010. 2000 Mathematics Subject Classiﬁcation. Primary 46L10,46L35;Secondar”
Subalgebras of simple AF-algebras (2018, neutral): “5 of [3]).”
Co‐universal algebras associated to product systems, and gauge‐invariant uniqueness theorems (2009, background): “We refer the reader to [4, 25, 33] for more detail.”
Tensor-Tensor Products with Invertible Linear Transforms (2015, neutral): “[25].”
The Regular C*-algebra of an Integral Domain (2008, background): “is a faithful conditional expectation from A[R] onto the fixed-point algebra A[R], where μ is the normalized Haar measure on the compact group Ĝ (see [Bla], II.”