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Capturing the re-admission process: focus on time window

机译:捕获重新录取过程:关注时间窗口

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In the majority of studies on patient re-admissions, a re-admission is deemed to have occurred if a patient is admitted within a time window of the previous discharge date. However, these time windows have rarely been objectively justified. We capture the re-admission process from the community using a special case of a Coxian phase-type distribution, expressed as a mixture of two generalized Erlang distributions. Using the Bayes theorem, we compute the optimal time windows in defining re-admission. From the national data set in England, we defined re-admission for chronic obstructive pulmonary disease (COPD), stroke, congestive heart failure, and hip- and thigh-fractured patients as 41, 9, 37, and 8 days, respectively. These time windows could be used to classify patients into two groups (binary response), namely those patients who are at high risk (e.g. within 41 days for COPD) and low risk of re-admission group (respectively, greater than 41 days). The generality of the modelling framework and the capability of supporting a broad class of distributions enables the applicability into other domains, to capture the process within the field of interest and to determine an appropriate time window (a cut-off value) based on evidence objectively derived from operational data.
机译:在大多数有关患者重新入院的研究中,如果患者在上一个出院日期的时间范围内入院,则认为已发生重新入院。但是,这些时间窗口很少被客观地证明是正确的。我们使用Coxian相类型分布的一种特殊情况来捕获社区的重新接纳过程,这种情况以两种广义Erlang分布的混合物表示。使用贝叶斯定理,我们计算出定义再入学的最佳时间窗口。根据英格兰的国家数据集,我们将慢性阻塞性肺疾病(COPD),中风,充血性心力衰竭以及髋部和大腿骨折的患者的再次入院分别定义为41天,9天,37天和8天。这些时间窗可用于将患者分为两组(二元反应),即高风险(例如,COPD在41天之内)和低入院风险(分别大于41天)的那些患者。建模框架的通用性和支持广泛分布的能力使得能够适用于其他领域,捕获感兴趣领域内的过程并客观地根据证据确定合适的时间窗口(临界值)从运营数据中得出。

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