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Fuzzy set theory based methodology for the analysis of measurement uncertainties in river discharge and stage

机译:基于模糊集理论的河流流量和水位测量不确定度分析方法

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The discharge and stage measurements in a river system are characterized by a number of sources of uncertainty, which affects the accuracy of a rating curve established from measurements. This paper presents a fuzzy set theory based methodology for consideration of different sources of uncertainty in the stage and discharge measurements and their aggregation into a combined uncertainty. The uncertainty in individual measurements of stage and discharge is represented using triangular fuzzy numbers, and their spread is determined according to the International Organization for Standardization (ISO) standard 748 guidelines. The extension principle based fuzzy arithmetic is used for the aggregation of various uncertainties into overall stage discharge measurement uncertainty. In addition, a fuzzified form of ISO 748 formulation is used for the calculation of combined uncertainty and comparison with the fuzzy aggregation method. The methodology developed in this paper is illustrated with a case study of the Thompson River near Spences Bridge in British Columbia, Canada. The results of the case study show that the selection of number of velocity measurement points on a vertical is the largest source of uncertainty in discharge measurement. An increase in the number of velocity measurement points provides the most effective reduction in the overall uncertainty. The next most important source of uncertainty for the case study location is the number of verticals used for velocity measurements. The study also shows that fuzzy set theory provides a suitable methodology for the uncertainty analysis of stage-discharge measurements.
机译:河流系统中的流量和水位测量具有许多不确定性,这些不确定性会影响由测量建立的等级曲线的准确性。本文提出了一种基于模糊集理论的方法,用于考虑阶段和流量测量中的各种不确定性来源,并将它们汇总为一个组合的不确定性。阶段和排放的单独测量中的不确定性用三角模糊数表示,它们的展宽是根据国际标准化组织(ISO)标准748准则确定的。基于扩展原理的模糊算法用于将各种不确定性汇总为整个阶段的流量测量不确定性。此外,将模糊化的ISO 748公式形式用于组合不确定性的计算以及与模糊聚合方法的比较。本文开发的方法以加拿大不列颠哥伦比亚省Spences桥附近的汤普森河为例进行了说明。案例研究的结果表明,在垂直方向上选择速度测量点的数量是流量测量不确定性的最大来源。速度测量点数量的增加可以最有效地减少总体不确定性。案例研究位置的下一个最重要的不确定性来源是用于速度测量的垂直数量。研究还表明,模糊集理论为阶段流量测量的不确定性分析提供了一种合适的方法。

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