对配对设计进行大小偏倚敏感性分析,以评估医疗保健相关感染的影响

David Watson
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摘要

摘要:医疗保健相关感染是在入院期间发生的严重不良事件。由于美国的医院获得性疾病减少计划,量化这些感染对住院时间和费用的影响具有重要的政策意义。然而,大多数关于这一主题的研究都有缺陷,因为它们没有说明住院期间何时发生与医疗保健相关的感染。这种方法会导致选择偏差,因为住院时间较长的患者因暴露时间增加而更有可能感染。感染时间通常不包含在估计策略中,因为这些信息是未知的,但在这种情况下,没有任何方法可以解释选择偏差。为了解决这个问题,我们提出了配对设计的敏感性分析,以评估在感染时间未知的情况下,医疗保健相关感染对住院时间和费用的影响。该方法将感染概率或分配机制建模为与未感染停留时间的幂函数成比例,其中敏感性参数是幂的值。一般的想法是将暴露程度纳入感染发生的概率中。在这种大小有偏的分配机制下,我们在常数乘法效应的尖锐零假设下进行假设检验。该方法在儿科住院患者队列中得到了验证,并与正确考虑感染时间的基准估计值进行了比较。结果重申了在不考虑感染时间的情况下的严重偏差程度,并表明所提出的敏感性分析捕捉了敏感性参数的合理和理论上合理值的基准估计。
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Size-biased sensitivity analysis for matched pairs design to assess the impact of healthcare-associated infections
Abstract:Healthcare-associated infections are serious adverse events that occur during a hospital admission. Quantifying the impact of these infections on inpatient length of stay and cost has important policy implications due to the Hospital-Acquired Conditions Reduction Program in the United States. However, most studies on this topic are flawed because they do not account for when a healthcare-associated infection occurred during a hospital admission. Such an approach leads to selection bias because patients with longer hospital stays are more likely to experience an infection due to their increased exposure time. Time of infection is often not incorporated into the estimation strategy because this information is unknown, yet there are no methods that account for the selection bias in this scenario. To address this problem, we propose a sensitivity analysis for matched pairs designs for assessing the effect of healthcare-associated infections on length of stay and cost when time of infection is unknown. The approach models the probability of infection, or the assignment mechanism, as proportional to a power function of the uninfected length of stay, where the sensitivity parameter is the value of the power. The general idea is to incorporate the degree of exposure into the probability of an infection occurring. Under this size-biased assignment mechanism, we develop hypothesis tests under a sharp null hypothesis of constant multiplicative effects. The approach is demonstrated on a pediatric cohort of inpatient encounters and compared to benchmark estimates that properly account for time of infection. The results reaffirm the severe degree of bias when not accounting for time of infection and also show that the proposed sensitivity analysis captures the benchmark estimates for plausible and theoretically justified values of the sensitivity parameter.
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