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Distributed kernel least squares for nonlinear regression applied to sensor networks

机译:分布式核最小二乘用于非线性回归应用于传感器网络

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In this paper, we address the task of distributed nonlinear regression. For this, we exploit kernel methods which can cope with nonlinear regression tasks and a consensus-based approach to derive a distributed scheme. Both techniques are combined and a distributed kernel-based least squares algorithm for nonlinear function regression is proposed. We apply our algorithm to sensor networks and the distributed estimation of diffusion fields which are known to be highly nonlinear. Performance evaluations regarding static and time-varying fields with multiple sources and arbitrary network topologies are provided showing a successful reconstruction. For the tracking of time-varying fields our proposed algorithm outperforms the state of the art.
机译:在本文中,我们解决了分布式非线性回归的任务。为此,我们利用可以应对非线性回归任务的内核方法和基于共识的方法来推导分布式方案。结合了这两种技术,并提出了一种基于分布式核的最小二乘算法进行非线性函数回归。我们将我们的算法应用于传感器网络和扩散场的分布式估计,众所周知,扩散场是高度非线性的。提供了有关具有多个源和任意网络拓扑的静态和时变字段的性能评估,显示了成功的重构。对于时变场的跟踪,我们提出的算法优于现有技术。

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