基于分布的矢量场中缠绕角辅助粒子跟踪

Cheng Li, Han-Wei Shen
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引用次数: 1

摘要

分布模型广泛用于数据约简应用。高斯混合模型(GMM)是捕获多峰分布的有力工具。对于以GMM为代表的基于分布的向量场数据集,在执行流线跟踪任务时,仍然存在信息丢失的问题,有时会导致误差过大。作为补偿,我们分析了连续矢量方向之间的矢量转换模式。矢量跃迁用绕组角的分布来描述。当执行流线和路径跟踪时,我们使用贝叶斯定理利用缠绕角来估计局部向量的条件分布。条件分布既可用于蒙特卡罗流线跟踪,也可用于单流线跟踪。我们将我们的分布模型应用于数据约简应用,并证明了改进的流线跟踪质量。
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Winding angle assisted particle tracing in distribution-based vector field
Distribution models are widely used for data reduction applications. The Gaussian mixture model (GMM) is a powerful tool to capture multiple-peak distributions. For distribution-based vector field datasets represented by GMM, there are still loss of information which sometimes causes too much error when performing flow line tracing tasks. As a compensation, we analyze the vector transition pattern between consecutive vector directions. The vector transition is depicted by distributions of winding angles. When performing streamline and pathline tracing, we utilize the winding angle to estimate a conditional distribution of local vectors, using the Bayes Theorem. The conditional distribution can be used for both Monte Carlo flow line tracing, and single flow line tracing. We applied our distribution model on data reduction applications, and demonstrated that improved flow line tracing quality was achieved.
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