发现未知:基于雷达的心跳、呼吸频率和底层肌肉膨胀估算(无需探头

Sajid Ahmed;Pratiti Paul;Tharmalingam Ratnarajah;Mohamed-Slim Alouini
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引用次数: 0

摘要

有效监测生命体征是医疗保健的一个基本方面。为了测量生命体征,患者往往不愿意长时间佩戴探针和体戴式传感器,因为这些设备会限制他们的活动并造成不适。在这项研究中,我们提出了三种基于雷达的技术来估计生命体征和潜在的肌肉膨胀。第一种方法采用短时傅立叶变换 (STFT),但由于其分辨率固定且性能取决于载波频率,因此存在局限性。第二种方法修改了希尔伯特-黄变换(HHT),以解决模式混合问题。HHT 将信号分解为基本分量。通过随后的傅里叶变换和信号滤波,我们证明了其估算心跳和呼吸频率的可行性。在我们的最新方法中,我们利用了心跳和呼吸信号中固有的重复模式,这是本研究的主要贡献。这包括将接收信号的频谱表示为离散频谱,然后应用谐波累加。我们的模拟结果一致表明,谐波累积(HA)算法在准确性和有效性方面优于其他算法。为了评估所建议算法的性能,我们推导出了克拉梅尔-拉奥下限(CRLB)作为基准。我们的结果表明了建议方法的有效性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Discovering the Unseen: Radar-Based Estimation of Heartbeat, Breathing Rate, and Underlying Muscle Expansion Without Probes
Effective monitoring of vital signs is a fundamental aspect of healthcare. To measure vital signs, patients often hesitate to wear probes and body-worn sensors for extended periods because these devices can limit their movement and cause discomfort. In this study, we present three radar-based techniques to estimate vital signs and underlying muscle expansion. The first method employs a short-time Fourier transform (STFT), but it has limitations due to its fixed resolution and its performance dependency on the carrier frequency. The second method modifies the Hilbert-Huang transform (HHT) to address the mode-mixing problem. The HHT breaks down the signal into its fundamental components. By subsequently applying Fourier transform and signal filtering, we demonstrate its feasibility of estimating heartbeat and breathing rates. In our latest method, which constitutes the primary contribution of this study, we exploit the repetitive patterns inherent in both heartbeat and breathing signals. This involves representing the spectrum of the received signal as a discrete frequency spectrum and subsequently applying harmonic accumulation. Our simulation results consistently demonstrate that the harmonics accumulation (HA) algorithm outperforms other algorithms in terms of accuracy and effectiveness. To assess the performance of our suggested algorithms, we derive the Cramér-Rao lower bound (CRLB) as a benchmark. Our results show the effectiveness of the proposed methods.
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