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Risk aversion and uncertainty in cost-effectiveness analysis: the expected-utility, moment-generating function approach.

机译:成本效益分析中的风险规避和不确定性:预期效用,瞬间生成函数方法。

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摘要

The availability of patient-level data from clinical trials has spurred a lot of interest in developing methods for quantifying and presenting uncertainty in cost-effectiveness analysis (CEA). Although the majority has focused on developing methods for using sample data to estimate a confidence interval for an incremental cost-effectiveness ratio (ICER), a small strand of the literature has emphasized the importance of incorporating risk preferences and the trade-off between the mean and the variance of returns to investment in health and medicine (mean-variance analysis). This paper shows how the exponential utility-moment-generating function approach is a natural extension to this branch of the literature for modelling choices from healthcare interventions with uncertain costs and effects. The paper assumes an exponential utility function, which implies constant absolute risk aversion, and is based on the fact that the expected value of this function results in a convenient expression that depends only on the moment-generating function of the random variables. The mean-variance approach is shown to be a special case of this more general framework. The paper characterizes the solution to the resource allocation problem using standard optimization techniques and derives the summary measure researchers need to estimate for each programme, when the assumption of risk neutrality does not hold, and compares it to the standard incremental cost-effectiveness ratio. The importance of choosing the correct distribution of costs and effects and the issues related to estimation of the parameters of the distribution are also discussed. An empirical example to illustrate the methods and concepts is provided.
机译:来自临床试验的患者水平数据的可用性激发了人们对开发用于量化和呈现成本效益分析(CEA)中的不确定性的方法的兴趣。尽管大多数人专注于开发使用样本数据估算增量成本效益比(ICER)的置信区间的方法,但一小部分文献强调了纳入风险偏好和均值之间权衡的重要性以及卫生和医药投资收益的方差(均方差分析)。本文展示了指数效用矩生成函数方法如何自然地扩展了文献的这一分支,以便对成本和效果不确定的医疗干预措施进行建模。本文假设一个指数效用函数,这意味着恒定的绝对风险规避,并且基于以下事实:该函数的期望值会导致一个方便的表达式,该表达式仅取决于随机变量的矩生成函数。均值方差方法被证明是这种更为通用的框架的特例。本文使用标准优化技术对资源分配问题的解决方案进行了表征,并在风险中性假设不成立的情况下,得出了研究人员需要针对每个程序进行估算的汇总度量,并将其与标准增量成本效益比进行比较。还讨论了选择正确的成本和效果分配的重要性以及与估算分配参数有关的问题。提供了一个用于说明方法和概念的经验示例。

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