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Found 3 papers, 2 papers with code
Tracing projective modules over noncommutative orbifolds
For an action of a finite cyclic group $F$ on an $n$-dimensional noncommutative torus $A_\theta,$ we give sufficient conditions when the fundamental projective modules over $A_\theta$, which determine the range of the canonical trace on $A_\theta,$ extend to projective modules over the crossed product C*-algebra $A_\theta \rtimes F.$ Our results allow us to understand the range of the canonical trace on $A_\theta \rtimes F$, and determine it completely for several examples including the crossed products of 2-dimensional noncommutative tori with finite cyclic groups and the flip action of $\mathbb{Z}_2$ on any $n$-dimensional noncommutative torus.
Operator Algebras K-Theory and Homology
Building an Automated and Self-Aware Anomaly Detection System
Organizations rely heavily on time series metrics to measure and model key aspects of operational and business performance.
Root Cause Detection Among Anomalous Time Series Using Temporal State Alignment
In this paper, we propose a method that isolates the root cause of an anomaly by analyzing the patterns in time series fluctuations.
