xml:id='mma4460-para-0001'>In this paper, the geometric structure for normal distribution'/> Geometric structure of the joint N‐voM distribution manifold and its applications to sensor networks
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Geometric structure of the joint N‐voM distribution manifold and its applications to sensor networks

机译:N-VOM分配歧管的几何结构及其对传感器网络的应用

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xml:id="mma4460-para-0001">In this paper, the geometric structure for normal distribution manifold, von Mises distribution manifold and their joint distribution manifold are firstly given by the metric, curvature, and divergence, respectively. Furthermore, the active detection with sensor networks is presented by a classical measurement model based on metric manifold, and the information resolution is presented for the range and angle measurements sensor networks. The preliminary analysis results introduced in this paper indicate that our approach is able to offer consistent and more comprehensive means to understand and solve sensor network problems containing sensors management and target detection, which are not easy to be handled by conventional analysis methods.
机译: XML:ID =“ MMA4460-PARA-0001“在本文中,第一用于正常分布歧管的几何结构,Von MISS分配歧管及其关节分配歧管分别由公制,曲率和发散提供。 此外,基于度量歧管的经典测量模型呈现了具有传感器网络的主动检测,并且针对范围和角度测量传感器网络呈现信息分辨率。 本文介绍的初步分析结果表明,我们的方法能够提供一致和更全面的方法来理解和解决包含传感器管理和目标检测的传感器网络问题,这不易通过传统分析方法处理。

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