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Iterative Localization of Wireless Sensor Networks: An Accurate and Robust Approach

机译:无线传感器网络的迭代本地化:一种准确而稳健的方法

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In wireless sensor networks, an important research problem is to use a few anchor nodes with known locations to derive the locations of other nodes deployed in the sensor field. A category of solutions for this problem is the iterative localization, which sequentially merges the elements in a network to finally locate them. Here, a network element is different from its definition in iterative trilateration. It can be either an individual node or a group of nodes. For this approach, we identify a new problem called inflexible body merging, whose objective is to align two small network elements and generate a larger element. It is more generalized than the traditional tools of trilateration and patch stitching and can replace them as a new merging primitive. We solve this problem and make the following contributions. 1) Our primitive can tolerate ranging noise when merging two network elements. It adopts an optimization algorithm based on rigid body dynamics and relaxing springs. 2) Our primitive improves the robustness against flip ambiguities. It uses orthogonal regression to detect the rough collinearity of nodes in the presence of ranging noise, and then enumerate flip ambiguities accordingly. 3) We present a condition to indicate when we can apply this primitive to align two network elements. This condition can unify previous work and thus achieve a higher percentage of localizable nodes. All the declared contributions have been validated by both theoretical analysis and simulation results.
机译:在无线传感器网络中,一个重要的研究问题是使用一些具有已知位置的锚点节点来推导部署在传感器领域中的其他节点的位置。解决此问题的方法的一类是迭代定位,它顺序地合并网络中的元素以最终定位它们。在此,网络元素在迭代三边测量方面与其定义不同。它可以是单个节点或一组节点。对于这种方法,我们确定了一个新的问题,称为不灵活的身体合并,其目的是对齐两个小的网络元素并生成一个更大的元素。它比三边测量和补丁拼接的传统工具更具通用性,可以将它们替换为新的合并原语。我们解决了这个问题,并做出了以下贡献。 1)当合并两个网络元素时,我们的原语可以容忍测距噪声。它采用基于刚体动力学和松弛弹簧的优化算法。 2)我们的原始函数提高了针对翻转模糊性的鲁棒性。它使用正交回归来在存在测距噪声的情况下检测节点的粗共线性,然后相应地枚举翻转歧义。 3)我们提出一个条件来指示何时可以应用此原语来对齐两个网络元素。这种情况可以统一以前的工作,因此可以实现更高百分比的可本地化节点。所有申报的贡献均已通过理论分析和仿真结果验证。

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