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An analytical model for regular respiratory signals derived from the probability density function of Rayleigh distribution

机译:从瑞利分布的概率密度函数得出的规则呼吸信号的分析模型

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Regular respiratory signals (RRSs) acquired with physiological sensing systems (e.g., the life-detection radar system) can be used to locate survivors trapped in debris in disaster rescue, or predict the breathing motion to allow beam delivery under free breathing conditions in external beam radiotherapy. Among the existing analytical models for RRSs, the harmonic-based random model (HRM) is shown to be the most accurate, which, however, is found to be subject to considerable error if the RRS has a slowly descending end-of-exhale (EOE) phase. The defect of the HRM motivates us to construct a more accurate analytical model for the RRS. In this paper, we derive a new analytical RRS model from the probability density function of Rayleigh distribution. We evaluate the derived RRS model by using it to fit a real-life RRS in the sense of least squares, and the evaluation result shows that, our presented model exhibits lower error and fits the slowly descending EOE phases of the real-life RRS better than the HRM.
机译:可以使用生理感应系统(例如,生命探测雷达系统)获取的常规呼吸信号(RRS)来定位在灾难救援中被困在碎片中的幸存者,或者预测呼吸运动以允许在外部光束的自由呼吸条件下进行光束传输放疗。在现有的RRS分析模型中,基于谐波的随机模型(HRM)被证明是最准确的,但是,如果RRS的呼气末端缓慢下降,则该模型会遭受相当大的误差( EOE)阶段。 HRM的缺陷促使我们为RRS构建更准确的分析模型。在本文中,我们从瑞利分布的概率密度函数导出了一个新的解析RRS模型。我们通过使用派生的RRS模型以最小二乘法拟合现实的RRS来评估它,评估结果表明,我们提出的模型显示出较低的误差,并且更适合现实RRS的缓慢下降的EOE阶段比HRM。

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