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Combining Transition Probabilities in the Prediction and Simulation of Categorical Fields

机译:结合转换概率在分类字段预测和仿真中

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Categorical spatial data,such as land cover classes or soil types,are important data sources in many scientific fields,including geography,geology and environment sciences. In geostatistics,indicator kriging (IK) and indicator coKriging (ICK) are typically used for estimating posterior probabilities of class occurrence at any location in space given known class labels at data locations within a neighborhood around that prediction location. In addition,IK and ICK constitute the core of the sequential indicator simulation (SIS) algorithm used for generating realizations of categorical fields. Both IK and ICK require a set of consistently specified indicator (cross)covariance or (cross)variogram models,whose parameter inference can become cumbersome. In addition,IK and ICK may yield estimated probabilities that do not satisfy fundamental probability constraints. To overcome these limitations,transition probability diagrams have been used as an alternative measure of spatial structure for categorical data. More recently,a Spatial Markov Chain (SMC) model was developed for combining transition probabilities into posterior probabilities of class occurrence,under the conditional independence assumption between neighboring data.This paper surveys alternative approaches for combining pre-posterior (two-point) auto- and cross-transition probabilities of class occurrence between any datum location and a prediction or simulation location into conditional or posterior (multi-point) such probabilities. Advantages and disadvantages of existing approaches are highlighted. Last,a proposal is made to synthesize elements of geostatistical and Markov Chain approaches for combining transition probabilities for prediction and simulation of categorical fields.
机译:诸如土地覆盖类或土壤类型的分类空间数据是许多科学领域的重要数据来源,包括地理,地质和环境科学。在地统计学中,指示器Kriging(IK)和指示器Cokriging(ICK)通常用于估计在围绕该预测位置的附近的数据位置处的已知类标签的空间中的任何位置处的类发生的后验概率。此外,IK和ICK构成用于生成分类字段的实现的顺序指示仿真(SIS)算法的核心。 IK和ICK都需要一组一定一致的指定指标(横梁)协方差或(横跨)变形仪模型,其参数推断可能变得麻烦。此外,IK和ICK可以产生不满足基本概率约束的估计概率。为了克服这些限制,转换概率图已被用作分类数据的空间结构的替代度量。最近,在相邻数据之间的条件独立假设下,开发了一种用于将过渡概率与阶级发生的后验概率相结合的空间马尔可夫链(SMC)模型。本文纸张调查组合前(两点)自动的替代方法在任何基准位置和预测或模拟位置之间的类别发生的跨过渡概率以及条件或后验(多点)的概率。突出了现有方法的优点和缺点。最后,提出了一个提案,综合了地统计和马尔可夫链方法的元素,以组合过渡概率进行分类领域的预测和仿真。

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