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Spatial ordered weighted averaging: incorporating spatially variable attitude towards risk in spatial multi-criteria decision-making

机译:空间有序加权平均:在空间多准则决策中纳入对风险的空间可变态度

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The paper discusses a decomposition—analysis—aggregation approach to multi-criteria spatial decision-making and proposes a novel aggregation method applicable to problems of the object-location or suitability for application type, concentrating on methodological rather than software development aspects. The approach allows the decision maker to: (a) break the problem down into a series of elementary (easier to understand) problems, (b) analyse them (in the broad sense of the word), and then (c) produce an answer for the complex problem by aggregating the answers derived for the elementary problems. The choice of methodology used for this aggregation is very important as different aggregating techniques may yield different results to the (same) original problem. The method presented here, which is in effect an extension of the ordered weighted averaging (OWA) method into a spatial decision-making technique, is termed spatial ordered weighted averaging (SOWA). The main advantage of the method proposed is the incorporation of spatially variable attitude to risk into the decision-making process. The mathematical background of the method and an example of its application in urban water management are presented and discussed. The authors suggest that the method could be useful as an analytical and decision-making tool for the incorporation of spatially variable risk perception in GIS-based decision support systems.
机译:本文讨论了一种用于多准则空间决策的分解-分析-聚合方法,并提出了一种适用于对象位置或适用性类型问题的新型聚合方法,重点是方法论而非软件开发方面。该方法允许决策者:(a)将问题分解为一系列基本问题(易于理解),(b)分析问题(广义上来说),然后(c)给出答案通过汇总针对基本问题得出的答案来解决复杂问题。用于此聚合的方法的选择非常重要,因为不同的聚合技术可能对(相同)原始问题产生不同的结果。这里介绍的方法实际上是将有序加权平均(OWA)方法扩展为空间决策技术,称为空间有序加权平均(SOWA)。所提出的方法的主要优点是将对风险的空间可变态度纳入了决策过程。介绍并讨论了该方法的数学背景及其在城市水管理中的应用实例。作者认为,该方法可用作将空间可变风险感知纳入基于GIS的决策支持系统中的分析和决策工具。

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