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Assimilation of fuzzy data by the BME method

机译:基于BME方法的模糊数据同化

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Modern spatiotemporal geostatistics provides a powerful framework for generation of predictive maps over a spatiotemporal domain by accounting for general knowledge to define a space of plausible events and then restricting this space of plausible events to be consistent with available site-specific knowledge. The Bayesian maximum entropy (BME) method is one of the most widely used modern geostatistics methods. BME results from assigning probabilities of plausible events based on general knowledge through information maximization and then applying operational Bayesian conditionalization that can explicitly assimilate stochastic representations of various uncertain (soft) data bases. The paper demonstrates that fuzzy data sets can be indirectly assimilated by BME through a two-step process: (a) reinterpretation of the fuzzy data as probabilistic through a generalized defuzzification procedure, and (b) efficient assimilation of the probabilistic results of generalized defuzzification by the BME method. A numerical demonstration involves site-specific probabilistic results obtained from the generalized defuzzification of a simulated fuzzy data set and general knowledge that includes the spatial mean trend and correlation structure models. The parameters of these models can be inferred from the hard data equivalent values of the probabilistic results. Accordingly, details of inference based on probabilistic soft data are also considered.
机译:现代时空地统计学为在时空域上生成预测地图提供了一个强大的框架,它考虑了定义合理事件空间的一般知识,然后限制了该合理事件空间,使其与可用的特定地点知识保持一致。贝叶斯最大熵(BME)方法是应用最广泛的现代地质统计学方法之一。BME 是通过信息最大化根据一般知识分配合理事件的概率,然后应用可操作的贝叶斯条件化得出的,该条件化可以显式地吸收各种不确定(软)数据库的随机表示。本文证明了模糊数据集可以通过两步过程间接被BME同化:(a)通过广义去模糊化过程将模糊数据重新解释为概率,以及(b)通过BME方法有效同化广义去模糊化的概率结果。数值演示涉及通过模拟模糊数据集的广义模糊化和包括空间均值趋势和相关结构模型在内的一般知识获得的特定地点概率结果。这些模型的参数可以从概率结果的硬数据等效值中推断出来。因此,还考虑了基于概率软数据的推理细节。

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