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Scaling, self-organized criticality and trend persistence in state psychiatric hospital admissions and discharges.

机译:州立精神病医院的出院规模,自组织的临界度和趋势持续性。

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摘要

In recent years theorists from physics, biology and the social sciences have suggested the possibility that a wide variety of complex systems might evolve to mathematically similar states. Two of the most commonly cited possibilities are a power law, a probability distribution that rises or declines at a steady exponential rate, and the edge of chaos, a region of transition between ordered and chaotic behavior. In related research, scientists have begun to investigate the tendency of trends in natural and human social systems to continue over time, regardless of the direction of the trend.;This dissertation examined records of state psychiatric hospital admissions and discharges for evidence of the presence of power laws, evolution to the edge of chaos, and trend persistence. Probability distributions were one-tailed, with evidence of power law behavior in the tails. Testing with the Lyapunov exponent, a standard test of the presence of deterministic chaos, indicated that daily admissions and discharges tended to approach the transition region between an orderly and a chaotic regime. Trend persistence was noted in all series of admissions and discharges. Stronger trend persistence was correlated with higher staff turnover. Trend persistence was also positively correlated with the geographic dispersion of admissions and discharges.;These findings carry implications for social work practice. The presence of a power law in a number of distributions of admissions and discharges implies the possibility that complex systems tend to evolve to this state independent of administrative control. and therefore that the power law may represent a limit on the possibilities of administrative control. Power law distributions tend to have long tails: thus, these distributions showed more unusually large events than would be expected under typical statistical assumptions. Trend persistence implies long runs of unusually high or low numbers of admissions and discharges, which might be expected to affect staff turnover and morale.
机译:近年来,来自物理学,生物学和社会科学领域的理论家提出了各种复杂系统可能发展为数学上相似状态的可能性。最常引用的两种可能性是幂定律,以稳定指数速率上升或下降的概率分布,以及混沌边缘(有序行为和混沌行为之间的过渡区域)。在相关研究中,科学家已开始研究自然和人类社会系统趋势随时间推移而持续发展的趋势,而不管趋势的方向如何。本论文检查了国家精神病医院收治和出院的记录,以寻找存在精神疾病的证据。幂律,演变到混乱的边缘以及趋势持久性。概率分布是单尾的,尾部有幂律行为的证据。用Lyapunov指数进行的测试(确定性混沌是否存在的标准测试)表明,每天的入场和出场都趋于接近有序和混沌状态之间的过渡区域。在所有入学和出院系列中都注意到趋势持续性。趋势持久性越强,员工流动率越高。趋势持久性也与入学和出院的地理分布呈正相关。这些发现对社会工作实践具有启示意义。在许多接纳和放电分布中都存在幂律,这意味着复杂的系统趋向于独立于行政控制而发展为这种状态的可能性。因此,权力法可能限制了行政控制的可能性。幂律分布趋于长尾:因此,这些分布显示出比通常的统计假设所预期的更大的异常事件。趋势的持久性意味着长期的入职和退职人数异常高或低,这可能会影响员工流动和士气。

著录项

  • 作者

    Warren, Keith Leverett.;

  • 作者单位

    The University of Texas at Austin.;

  • 授予单位 The University of Texas at Austin.;
  • 学科 Social work.;Social research.;Health care management.;Public administration.
  • 学位 Ph.D.
  • 年度 1998
  • 页码 216 p.
  • 总页数 216
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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