Date | Oct 18, 2017 |
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Speaker | 강수란 |

Dept. | 중앙대 |

Room | 129-301 |

Time | 16:00-17:30 |

We analyze the monic representations of C*-algebras of finite k-graphs. We first introduce $\Lambda$-semibranching function systems of finite k-graphs and associated representations. Then we discuss a specific class of $\Lambda$-semibranching function systems called monic systems, which give rise to monic representations of $C^*(\Lambda)$. The results we discuss in fact completely characterize these representations, generalizing the works of Dutkay-Jorgensen and Bezugli-Jorgensen for Cuntz and Cutnz-Krieger algebras respectively. This is a joint work with Carla Farsi, Elizabeth Gillaspy, Palle Jorgensen and Judith Packer.

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