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A General Probabilistic Framework for uncertainty and global sensitivity analysis of deterministic models: A hydrological case study

机译:确定性模型不确定性和全局敏感性分析的通用概率框架:水文案例研究

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摘要

The present study proposes a General Probabilistic Framework (GPF) for uncertainty and global sensitivity analysis of deterministic models in which, in addition to scalar inputs, non-scalar and correlated inputs can be considered as well. The analysis is conducted with the variance-based approach of Sobol/ Saltelli where first and total sensitivity indices are estimated. The results of the framework can be used in a loop for model improvement, parameter estimation or model simplification. The framework is applied to SWAP, a 1D hydrological model for the transport of water, solutes and heat in unsaturated and saturated soils. The sources of uncertainty are grouped in five main classes: model structure (soil discretization), input (weather data), time-varying (crop) parameters, scalar parameters (soil properties) and observations (measured soil moisture). For each source of uncertainty, different realizations are created based on direct monitoring activities. Uncertainty of evapotranspiration, soil moisture in the root zone and bottom fluxes below the root zone are considered in the analysis. The results show that the sources of uncertainty are different for each output considered and it is necessary to consider multiple output variables for a proper assessment of the model. Improvements on the performance of the model can be achieved reducing the uncertainty in the observations, in the soil parameters and in the weather data. Overall, the study shows the capability of the GPF to quantify the relative contribution of the different sources of uncertainty and to identify the priorities required to improve the performance of the model. The proposed framework can be extended to a wide variety of modelling applications, also when direct measurements of model output are not available.
机译:本研究提出了用于确定性模型的不确定性和全局敏感性分析的通用概率框架(GPF),其中除了标量输入外,还可以考虑非标量和相关输入。使用Sobol / Saltelli的基于方差的方法进行分析,在该方法中,首先估算总灵敏度指标,然后对总灵敏度指标进行估算。框架的结果可以循环用于模型改进,参数估计或模型简化。该框架适用于SWAP,一维水文模型,用于在非饱和和饱和土壤中传输水,溶质和热量。不确定性的来源分为五个主要类别:模型结构(土壤离散化),输入(天气数据),时变(作物)参数,标量参数(土壤特性)和观测值(测得的土壤湿度)。对于每种不确定性来源,根据直接监视活动创建不同的实现。分析中考虑了蒸散量,根区土壤水分和根区下方的底部通量的不确定性。结果表明,所考虑的每个输出的不确定性来源都不同,因此有必要考虑多个输出变量以正确评估模型。可以实现模型性能的改进,从而减少观测值,土壤参数和天气数据中的不确定性。总体而言,该研究表明GPF能够量化不同不确定性来源的相对贡献,并确定改善模型性能所需的优先级。当无法直接测量模型输出时,建议的框架可以扩展到各种建模应用程序。

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