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Blind Sparse Recovery Using Imperfect Sensor Networks

机译:使用不完善的传感器网络进行盲稀疏恢复

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This work investigates blind aggregation of structured high-dimensional data, using a network of imperfect wireless sensor nodes which noncoherently communicate to a central fusion center or mobile data collector. In our setup, there is an unknown subset (of size k) of all M registered autonomous transceiver nodes that sporadically wake up and simultaneously transmit their sensor readings through a shared channel. This procedure does particularly not involve a training phase that would allow for apriori channel predictions. In order to improve the resolvability in this noncoherent random access channel, the nodes perform an additional randomization of their signals. Since the transmission is usually imperfect, e.g., caused by low-quality hardware and unknown channel fading coefficients, the receiver measures a superposition of non-linearly distorted signals with unknown weights. Such a recovery task can be translated into a bilinear compressed sensing problem with rank-one measurements. We present a theoretical result for the Gaussian case which shows that m = O(sk log(2nM/sk)) measurements are sufficient to guarantee recovery of an s-sparse vector in Rn. Moreover, our error bounds explicitly reflect the impact of the underlying non-linearities. The performance of our approach is also evaluated numerically for a random network generated by a compressible fading and node activity model.
机译:该工作通过非完全无线传感器节点的网络调查了结构化的高维数据的盲聚合,该网络是非混合地与中央融合中心或移动数据收集器进行通信。在我们的设置中,存在偶数唤醒的所有M登记的自主收发器节点的未知子集(大小k),并通过共享信道同时传输其传感器读数。该程序特别不涉及允许APRiori信道预测的训练阶段。为了提高该非组织随机接入通道中的解析性,节点执行其信号的额外随机化。由于传输通常是不完美的,例如由低质量的硬件和未知信道衰落系数引起的,因此接收器测量具有未知权重的非线性失真信号的叠加。这种恢复任务可以转换为秩一级测量的双线性压缩感问题。我们向高斯案例提出了一个理论结果,其显示M = O(SK Log(2nm / SK))测量足以保证R中的S稀疏向量的恢复 n 。此外,我们的错误限制明确反映了底层非线性的影响。对于由可压缩衰落和节点活动模型生成的随机网络,还对我们的方法的性能进行了数值评估。

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