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Contaminant remediation decision analysis using information gap theory

机译:基于信息缺口理论的污染物修复决策分析

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Decision making under severe lack of information is a ubiquitous situation in nearly every applied field of engineering, policy, and science. A severe lack of information precludes our ability to determine a frequency of occurrence of events or conditions that impact the decision; therefore, decision uncertainties due to a severe lack of information cannot be characterized probabilistically. To circumvent this problem, information gap (info-gap) theory has been developed to explicitly recognize and quantify the implications of a severe lack of information in decision making. This paper presents a decision analysis based on info-gap theory developed for a contaminant remediation scenario. The analysis provides decision support in determining the fraction of contaminant mass to remove from the environment. An info-gap uncertainty model is developed to characterize uncertainty due to a lack of information concerning the contaminant flux. The info-gap uncertainty model groups nested, convex sets of functions defining contaminant flux over time based on their level of deviation from a nominal contaminant flux. The nominal contaminant flux defines a best estimate of contaminant flux over time based on existing, though incomplete, information. A robustness function is derived to quantify the maximum level of deviation from nominal that still ensures compliance for alternative decisions. An opportuneness function is derived to characterize the possibility of meeting a desired contaminant concentration level. The decision analysis evaluates how the robustness and opportuneness change as a function of time since remediation and as a function of the fraction of contaminant mass removed.
机译:在严重缺乏信息的情况下,决策几乎在工程,政策和科学的每个应用领域中无处不在。严重缺乏信息使我们无法确定影响决策的事件或条件的发生频率;因此,由于信息的严重缺乏而导致的决策不确定性无法通过概率来表征。为了避免这个问题,已经开发了信息鸿沟(info-gap)理论来明确认识和量化决策过程中严重缺乏信息的影响。本文介绍了基于信息间隙理论开发的针对污染物修复方案的决策分析。该分析为确定要从环境中去除的污染物质量分数提供了决策支持。开发了信息空白不确定性模型来表征由于缺乏有关污染物通量的信息而导致的不确定性。信息间隙不确定性模型将嵌套的凸函数集分组,这些函数集基于随时间偏离标称污染物通量的水平来定义污染物随时间的通量。名义污染物通量基于现有的信息(尽管不完整)定义了随时间推移的污染物通量的最佳估计。导出了鲁棒性函数以量化与标称值的最大偏差水平,该水平仍可确保其他决策的合规性。推导出机会函数来表征满足期望污染物浓度水平的可能性。决策分析评估了稳健性和时机性如何随修复时间的变化以及污染物去除量的变化而变化。

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