Wifi RSSI室内定位的无监督流形对准

Zain Khaliq, Paul Mirdita, A. Refaey, Xianbin Wang
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引用次数: 4

摘要

为了更好地进行室内定位,世界各地的研究人员正在实施大量的分析技术。RSSI指纹识别是用于室内和室外定位的众多技术之一。此外,其他指纹用于协助从相机、雷达和激光雷达等多个来源收集的定位。理想情况下,使用这些源的组合来定位同一对象。确切地说,这些来源使用不同的维度收集相同的数据,最终构建在一个大系统上。由于这些源设置了不同的维度,通常很难训练整个系统来完成定位任务。在本文中,我们提出了一种技术,可用于将来自不同维度(例如激光雷达,相机和雷达)的多个数据集的训练合并到一个全局数据集中,然后一次训练所有数据集。这种技术被称为流形对齐。我们提出的流形对齐算法弥补了这一差距,允许在我们的应用程序中包含多个数据集,同时限制系统所需的计算时间和存储空间。我们假设我们的技术嵌入到我们的系统中,并且通过在本地设备、边缘服务器或云上计算我们提出的流形对齐算法来实现本地化。本文的结果表明,流形对齐算法对于本地化问题是多么有益,它是在计算这些数据集流形的机器学习模型中实现的。
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Unsupervised Manifold Alignment for Wifi RSSI Indoor Localization
There is a wealth of analysis techniques that researchers across the world are implementing for better indoor localization. The RSSI fingerprinting is one of many techniques used for indoor and outdoor localization. In addition, other fingerprints are used to assist in the localization collected from several sources such as camera, radar, and Lidar. Ideally, a combination of these sources is used to locate the same object. Precisely, these sources are collecting the same data using different dimensions ultimately building upon one big system. Due to different dimensions set by these sources, it often becomes difficult to train the overall system to achieve the task of localization. In this paper, we propose a technique that can be used to incorporate training multiple datasets from different dimensions (e.g. Lidar, camera, and radar) into one global dataset, then train it all at once. This technique is known as the Manifold Alignment. Our proposed manifold alignment algorithm bridges the gap, allowing the inclusion of multiple datasets in our application whilst constraining the computational time and storage that would be required for the system. We assume that our technique is embedded into our system and localization is achieved through either computing our proposed Manifold Alignment algorithm over a local device, edge server, or cloud. Results in this paper show how well the Manifold Alignment Algorithm is beneficial for a localization problem where it is implemented inside a machine learning model that computes the manifold of these datasets.
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