We use cookies to distinguish you from other users and to provide you with a better experience on our websites. Close this message to accept cookies or find out how to manage your cookie settings.
Research Center for Operator Algebras, Department of Mathematics, East China Normal University (Minhang Campus), 500 Dongchuan Road, Minhang District, Shanghai 200241, China email hli@math.ecnu.edu.cn
An abstract is not available for this content so a preview has been provided. As you have access to this content, a full PDF is available via the ‘Save PDF’ action button.
Deaconu, V., Kumjian, A. and Muhly, P., ‘Cohomology of topological graphs and Cuntz–Pimsner algebras’, J. Operator Theory46 (2001), 251–264.Google Scholar
[3]
Katsura, T., ‘A class of C∗-algebras generalizing both graph algebras and homeomorphism C∗-algebras I. Fundamental results’, Trans. Amer. Math. Soc.356 (2004), 4287–4322.CrossRefGoogle Scholar
[4]
Katsura, T., ‘A class of C∗-algebras generalizing both graph algebras and homeomorphism C∗-algebras II. Examples’, Internat. J. Math.17 (2006), 791–833.Google Scholar
[5]
Katsura, T., ‘A class of C∗-algebras generalizing both graph algebras and homeomorphism C∗-algebras III. Ideal structures’, Ergodic Theory Dynam. Systems26 (2006), 1805–1854.Google Scholar
[6]
Katsura, T., ‘A class of C∗-algebras generalizing both graph algebras and homeomorphism C∗-algebras. IV. Pure infiniteness’, J. Funct. Anal.254 (2008), 1161–1187.CrossRefGoogle Scholar
[7]
Kumjian, A. and Pask, D., ‘Higher rank graph C∗-algebras’, New York J. Math.6 (2000), 1–20.Google Scholar
[8]
Kumjian, A., Pask, D. and Raeburn, I., ‘Cuntz–Krieger algebras of directed graphs’, Pacific J. Math.184 (1998), 161–174.CrossRefGoogle Scholar
[9]
Kumjian, A., Pask, D., Raeburn, I. and Renault, J., ‘Graphs, groupoids, and Cuntz–Krieger algebras’, J. Funct. Anal.144 (1997), 505–541.Google Scholar
[10]
Kumjian, A., Pask, D. and Sims, A., ‘Homology for higher-rank graphs and twisted C∗-algebras’, J. Funct. Anal.263 (2012), 1539–1574.CrossRefGoogle Scholar
[11]
Kumjian, A., Pask, D. and Sims, A., On twisted higher-rank graph $C^{\ast }$-algebras, Trans. Amer. Math. Soc., to appear, arXiv:1112.6233.Google Scholar
Raeburn, I., Sims, A. and Williams, D.P., ‘Twisted actions and obstructions in group cohomology’, in: C∗-algebras (Münster, 1999) (Springer, Berlin, 2000), 161–181.Google Scholar