论文标题

信号的拓扑简化推理和近似重建

Topological Simplification of Signals for Inference and Approximate Reconstruction

论文作者

Koplik, Gary, Borggren, Nathan, Voisin, Sam, Angeloro, Gabrielle, Hineman, Jay, Johnson, Tessa, Bendich, Paul

论文摘要

随着物联网(IoT)设备既便宜又越来越强大,研究人员越来越多地找到解决其科学好奇心的解决方案。但是,当使用有限的功率或通信预算运行时,设备只能发送高度压缩的数据。这种情况对于远离电网的设备很常见,这些电网只能通过卫星进行通信,这对于环境传感器网络特别合理。这些限制可能会因通信预算的潜在可变性而更加复杂,例如,在多云的日子传输数据时需要减少能量的太阳能设备。我们为这些限制性但可变的环境提供了一种新颖的,基于拓扑的有损压缩方法。该技术,拓扑信号压缩,允许发送使用整个可变通信预算的压缩信号。为了证明我们的算法的功能,我们对越来越多的自由口语数据集的拓扑简化信号进行了熵计算以及分类练习,并探索了对公共基线的稳定性。

As Internet of Things (IoT) devices become both cheaper and more powerful, researchers are increasingly finding solutions to their scientific curiosities both financially and computationally feasible. When operating with restricted power or communications budgets, however, devices can only send highly-compressed data. Such circumstances are common for devices placed away from electric grids that can only communicate via satellite, a situation particularly plausible for environmental sensor networks. These restrictions can be further complicated by potential variability in the communications budget, for example a solar-powered device needing to expend less energy when transmitting data on a cloudy day. We propose a novel, topology-based, lossy compression method well-equipped for these restrictive yet variable circumstances. This technique, Topological Signal Compression, allows sending compressed signals that utilize the entirety of a variable communications budget. To demonstrate our algorithm's capabilities, we perform entropy calculations as well as a classification exercise on increasingly topologically simplified signals from the Free-Spoken Digit Dataset and explore the stability of the resulting performance against common baselines.

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