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Groupoid crossed products of continuous-trace $C^*$-algebras [PDF]
Erik van Erp, Dana P. Williams
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AbstractA C∗-algebra is called nuclear if there is a unique way of forming its tensor product with any other C∗-algebra. Takesaki [17] showed that all C∗-algebras of type I and all inductive limits of such algebras are nuclear, but that the C∗-algebra Cr∗(G) generated by the left regular representation of G on l2(G) is nonnuclear, where G is the free ...
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On Inductive Limits of Type-I C*-Algebras with One-Dimensional Spectrum [PDF]
Alin Ciuperca +2 more
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Graded K-theory and K-homology of relative Cuntz–Pimsner algebras and graph C⁎-algebras [PDF]
Quinn Patterson +3 more
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When a C*-algebra is a coefficient algebra for a given endomorphism
V. I. Bakhtin, А. В. Лебедев
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A pedagogical presentation of aC⋆-algebraic approach to quantum tomography [PDF]
Alberto Ibort +4 more
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Haar systems, KMS states on von Neumann algebras and $C^*$-algebras on dynamically defined groupoids and Noncommutative Integration [PDF]
Gilles G. de Castro +2 more
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