Nonlinear Processes in Time-Ordered Observations: Self-­Organized Criticality in Daily High School Attendance

M. Koopmans
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引用次数: 3

Abstract

In the United States, high school attendance and drop-°©‐‑out are important policy concerns receiving extensive coverage in the research literature. Traditionally, the focus in this work is on the summary of dropout rates and mean attendance rates in specific schools, regions or socio-economic groups. However, the question how stable those attendance rates are over time has received scant attention. Since instability in attendance may affect how long individual students stay in school, the issue deserves attention. Theschool districts that have begun to keep record of daily attendance rates in their schools over multi-year periods, such as those in New York City, have created an opportunity to investigate the temporal dimension of daily attendance, and thereby explore its stability. This paper will focus on its long-term characteristics, specifically the following: self-similarity, meta-stability or pink noise, and the impact of sudden departures from the central tendency of the series. Such departures can be used to estimate the impact of exogenous influences on the behavior of the system. The findings illustrate the importance of describing the dynamical patterns underlying attendance that remain concealed in traditional summary measures.
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时间顺序观察中的非线性过程:每日高中出勤率的自组织临界性
在美国,高中出勤率和辍学是重要的政策问题,在研究文献中得到了广泛的报道。传统上,这项工作的重点是总结特定学校、区域或社会经济群体的辍学率和平均出勤率。然而,随着时间的推移,这些出勤率有多稳定的问题却很少受到关注。由于出勤率的不稳定可能会影响个别学生在校的时间,所以这个问题值得关注。一些学区已经开始记录他们学校多年的每日出勤率,比如纽约市的学区,这就创造了一个机会来调查每日出勤率的时间维度,从而探索其稳定性。本文将重点关注其长期特征,特别是以下方面:自相似性,元稳定性或粉红噪声,以及突然偏离该系列中心趋势的影响。这种偏离可以用来估计外生影响对系统行为的影响。这些发现说明了描述出勤动态模式的重要性,这些模式仍然隐藏在传统的总结测量中。
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