The K-theoretical range of Cuntz–Krieger algebras☆

@article{Arklint2014TheKR,
  title={The K-theoretical range of Cuntz–Krieger algebras☆},
  author={Sara E. Arklint and Rasmus Bentmann and T. Katsura},
  journal={Journal of Functional Analysis},
  year={2014},
  volume={266},
  pages={5448-5466}
}
Abstract We augment Restorff's classification of purely infinite Cuntz–Krieger algebras by describing the range of his invariant on purely infinite Cuntz–Krieger algebras. We also describe its range on purely infinite graph C ⁎ -algebras with finitely many ideals, and provide ‘unital’ range results for purely infinite Cuntz–Krieger algebras and unital purely infinite graph C ⁎ -algebras. 
Extensions of Cuntz-Krieger algebras
Kirchberg X-algebras with real rank zero and intermediate cancellation
The nuclear dimension of graph C*-algebras
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The ranges of k-theoretic invariants for nonsimple graph algebras
INDEX MAPS IN THE K-THEORY OF GRAPH ALGEBRAS
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