论文标题
放大图C* - 代数II：重建
Amplified graph C*-algebras II: reconstruction
论文作者
论文摘要
让$ e $是一个可数的有向图，从某种意义上说，每当$ v $到$ w $的边缘，从$ v $到$ w $都有无限的边缘。我们表明，$ e $可以从$ c^*（e）$以及其规范仪表中回收，也可以从$ l_k（e）$以及其规范分级中回收。
Let $E$ be a countable directed graph that is amplified in the sense that whenever there is an edge from $v$ to $w$, there are infinitely many edges from $v$ to $w$. We show that $E$ can be recovered from $C^*(E)$ together with its canonical gauge-action, and also from $L_K(E)$ together with its canonical grading.
