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Selection of likelihood parameters for complex models determines the effectiveness of Bayesian calibration

机译:选择复杂模型的似然参数确定贝叶斯校准的有效性

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Assessing the parameter uncertainty of complex ecosystem models is a key challenge for improving our understanding of real world abstractions, such as those for explaining carbon and nitrogen cycle at ecosystem scale and associated biosphere-atmosphere-hydrosphere exchange processes. The lack of data about the variance of measurements forces scientists to revisit assumptions used in estimating the parameter distribution of complex ecosystem models.An increasingly used tool for assessing parameter uncertainty of complex ecosystem models is Bayesian calibration. In this paper, we generate two data sets which may represent a seasonal temperature curve or the seasonality of soil carbon dioxide flux and a single high peak put on a low background signal as is e.g. typical for soil nitrous oxide emission. Based on these examples we illustrate that commonly used assumptions for measurement uncertainty can lead to a sampling of wrong areas in the parameter space, incorrect parameter dependencies, and an underestimation of parameter uncertainties. This step needs particular attention by modelers as these issues lead to erroneous model simulations a) in present and future domains, b) misinterpretations of process feedback and functioning of the model, and c) to an underestimation of model uncertainty (e.g. for soil greenhouse gas fluxes).We also test the extension of the Bayesian framework with a model error term to compensate the effects caused by the false assumption of a perfect model and show that this approach can alleviate the observed problems in estimating the model parameter distribution.
机译:评估复杂生态系统模型的参数不确定性是提高我们对现实世界抽象理解的关键挑战,例如用于解释生态系统规模的碳和氮循环以及相关的生物圈-大气-水圈交换过程的抽象挑战。缺乏有关测量方差的数据迫使科学家重新考虑用于估计复杂生态系统模型参数分布的假设。贝叶斯校准是一种越来越常用的评估复杂生态系统模型参数不确定性的工具。在本文中,我们生成了两个数据集,它们可以代表季节性温度曲线或土壤二氧化碳通量的季节性以及一个低背景信号上的单个高峰值,例如通常用于土壤一氧化二氮排放。基于这些示例,我们说明了测量不确定性的常用假设可能导致对参数空间中错误区域的采样,不正确的参数依赖性以及对参数不确定性的低估。建模人员需要特别注意这一步骤,因为这些问题会导致错误的模型仿真a)在当前和将来的领域,b)对过程反馈和模型功能的误解,以及c)对模型不确定性的低估(例如对于土壤温室气体)我们还使用模型误差项测试贝叶斯框架的扩展,以补偿由完美模型的错误假设引起的影响,并表明该方法可以缓解估计模型参数分布时所观察到的问题。

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