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A Bayesian approach for probabilistic streamline computation in uncertain flows

机译:不确定流中概率流线计算的贝叶斯方法

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Streamline-based techniques play an important role in visualizing and analyzing uncertain steady vector fields. It is a challenging problem to generate accurate streamlines in uncertain vector fields due to the global uncertainty transportation. In this work, we present a novel probabilistic method for streamline computation on uncertain steady vector fields using a Bayesian framework. In our framework, a streamline is modeled as a state space model which captures the spatial coherence of integration steps and uncertainty in local distributions using the conditional prior density and the likelihood function. To approximate the posterior distribution for all the possible traces originating from a given seed position, a set of weighted samples are iteratively updated from which streamlines with higher likelihood can be derived. We qualitatively and quantitatively compare our method with alternative methods on different types of flow field data sets. Our method can generate possible streamlines with higher certainty and hence more accurate flow traces.
机译:基于流的技术在可视化和分析不确定稳定的矢量场中起着重要作用。由于全球不确定性运输,在不确定的矢量场中产生准确的流线是一个具有挑战性的问题。在这项工作中,我们使用贝叶斯框架对不确定的稳态传染媒介字段进行简化计算的新概率方法。在我们的框架中,流线被建模为状态空间模型,其使用条件的先前密度和似然函数捕获本地分布中的集成步骤和不确定性的空间相干性。为了近似源自给定种子位置的所有可能迹线的后部分布,可以迭代地更新一组加权样本,从该加权样本可以从中衍生具有更高可能性的流线。我们在定性和定量地将我们的方法与不同类型的流场数据集上的替代方法进行了比较。我们的方法可以通过更高的确定性生成可能的简化线,因此更准确的流动迹线。

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