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Analyzing Effectiveness of Gang Interventions using Koopman Operator Theory

机译:利用Koopman算子理论分析团伙干预的效果

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Koopman operator theory, applied via numerical techniques such as dynamic mode decomposition (DMD) and autoencoders, has recently emerged as an interesting mathematical framework for understanding how complex, high-dimensional dynamical systems evolve. In this paper, we apply several DMD and autoencoder algorithms to a dataset of gang involvement and activity to assess the effectiveness City of Los Angeles Mayor’s Office of Gang Reduction and Youth Development’s (GRYD) Intervention Family Case Management Program. We compare various subsets of the data to explore differences in sub-populations. We then control for different covariates in our analysis of dynamical changes in population characteristics over time. Statistically significant results suggest the efficacy of the GRYD FCM Program.
机译:Koopman操作员理论,通过动态模式分解(DMD)和AutoEncoder等数值技术应用,最近成为了解了解如何复杂,高维动态系统的发展。在本文中,我们将几个DMD和AutoEncoder算法应用于一个团伙参与和活动的数据集,以评估洛杉矶市长的洛杉矶市长减少和青年发展办公室(Gryd)干预家庭案例管理计划的有效性市。我们比较数据的各个子集来探索子群体的差异。然后,我们在我们分析了随着时间的推移方面分析了人口特征的动态变化中的不同协变量。统计上显着的结果表明GRYD FCM计划的功效。

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