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A bisection-based approach for exact target localization in NLOS environments

机译:在NLOS环境中基于对等的方法进行精确目标定位

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This work addresses the range-based target localization problem in adverse non-line-of-sight (NLOS) environments. We start by deriving the maximum likelihood (ML) estimator from the measurement model, since it is asymptotically efficient However, this estimator is highly non-convex and difficult to solve directly. Hence, we convert the localization problem into a generalized trust region sub-problem (GTRS) framework. Although still non-convex in general, the derived estimator is strictly decreasing over a readily obtained interval, and thus, can be solved exactly by a bisection procedure. In huge contrast to existing algorithms, which either require the knowledge about the magnitude of the NLOS bias or to a priori distinguish between line-of-sight (LOS) and NLOS links, the new one does not require such prerequisites. Also, the computational complexity of the proposed algorithm is linear in the number of reference nodes, unlike the majority of existing ones. Our simulation results show that the new algorithm possesses a steady NLOS bias mitigation capacity and that it represents an excellent alternative in the sense of the trade off between accuracy and complexity. To be more specific, it not only matches the performance of existing methods (majority of which significantly more computationally complex) but outperforms them in general. Moreover, the performance of the proposed algorithm is validated through real-indoor experimental data.
机译:这项工作解决了不利的非视距(NLOS)环境中基于范围的目标定位问题。我们先从测量模型中得出最大似然(ML)估计量,因为它是渐近有效的。但是,该估计量非常不凸,难以直接求解。因此,我们将本地化问题转换为广义信任区域子问题(GTRS)框架。尽管总体上还是非凸的,但是派生的估计量在容易获得的时间间隔内严格减小,因此可以通过对分过程精确求解。与现有算法形成鲜明对比,现有算法既需要了解NLOS偏差的大小,又需要先验区分视线(LOS)和NLOS链接,而新算法则不需要这样的先决条件。而且,与大多数现有节点不同,所提算法的计算复杂度在参考节点数量上是线性的。我们的仿真结果表明,新算法具有稳定的NLOS偏差缓解能力,并且在精度和复杂度之间进行权衡的意义上,它代表了极好的替代方案。更具体地说,它不仅与现有方法的性能(大多数方法在计算上更加复杂)匹配,而且总体上胜过它们。此外,通过实际室内实验数据验证了该算法的性能。

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