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Stable arrangements of mobile sensors for sampling physical fields

机译:用于物理场采样的移动传感器的稳定布置

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Today''s wireless sensor nodes can be easily attached to mobile platforms such as robots, cars and cell phones enabling pervasive sensing of physical fields (say of temperature, vibrations, air quality and chemicals). We address the sensor arrangement problem, i.e. when and where sensors should take samples to obtain a good estimate of a field using mobile sensors. In particular, we focus on incidentally mobile sensors that move passively under the influence of the environment (e.g. sensors attached to floating buoys, cars and smartphones carried by humans). We model the field as a linear combination of known basis functions. Given the samples, we use a linear estimator to find unknown coefficients of the basis functions. We formulate the sensor arrangement problem as one of finding suitably characterized classes of sensor arrangements that lead to a stable reconstruction of the field. We consider a family of multidimensional δ-dense sensor arrangements, where any square disc of size δ contains at least one sample, and derive sufficiency conditions for the arrangement to be stable. δ-dense sensor arrangements are geometrically intuitive and are easily compatible with the incidental mobility of sensors in many situations. We present simulation results on the stability of such arrangements for two-dimensional basis functions. We also present an example for constructing basis functions through proper orthogonal decompositions for a one-dimensional chemical diffusion field in a heterogeneous medium, which are later used for field estimation through δ-dense sampling.
机译:如今的无线传感器节点可以轻松地连接到机器人,汽车和手机等移动平台,从而实现对物理场(例如温度,振动,空气质量和化学物质)的普遍感知。我们解决了传感器布置问题,即传感器应该在何时何地进行采样,以便使用移动传感器获得对场的良好估计。尤其是,我们专注于在环境影响下被动移动的偶然移动传感器(例如,连接到浮标,人类所携带的汽车和智能手机上的传感器)。我们将字段建模为已知基函数的线性组合。给定样本,我们使用线性估计器找到基函数的未知系数。我们将传感器布置问题表述为寻找导致电场稳定重建的合适类型的传感器布置之一。我们考虑了一个多维δ密集传感器装置系列,其中任何大小为δ的方盘都包含至少一个样本,并得出足够的条件使该装置稳定。 δ密度传感器的布置在几何上是直观的,并且在许多情况下易于与传感器的附带移动性兼容。我们目前对二维基函数的这种安排的稳定性的仿真结果。我们还提供了一个示例,该示例通过对异质介质中的一维化学扩散场进行适当的正交分解来构造基函数,然后将其用于通过δ密集采样进行场估计。

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