动态元:周期生物信号和光谱数据的一种新表示

J. Demongeot, A. Hamie, A. Glaria, C. Taramasco
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引用次数: 4

摘要

来自电生理信号传感器(如ECG)或分子信号设备(如质谱)的生物信息必须被压缩,以便临床医生有效地进行医疗使用,或者为生命科学研究人员保留有关记录信号起源机制的相关解释信息。当信号在时间和/或空间上是周期性的,像傅里叶变换和小波变换这样的经典压缩过程在压缩率方面给出了很好的结果,但通常没有带来关于产生所研究信号的生命系统元素之间相互作用的补充信息。在这里,我们定义了一种新的变换,叫做dynalet,它基于linard微分方程,可以模拟信号来源的机制,我们建议将这种新技术应用于实际信号,如心电图,脉冲活动和质谱中的蛋白质谱。
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Dynalets: A New Representation of Periodic Biological Signals and Spectral Data
The biological information coming from electro-physiologic signal sensors like ECG or molecular signal devices like mass spectrometry has to be compressed for an efficient medical use by clinicians or to retain only the pertinent explanatory information about the mechanisms at the origin of the recorded signal for the researchers in life sciences. When the signal is periodic in time and/or space, classical compression processes like Fourier and wavelets transforms give good results concerning the compression rate, but bring in general no supplementary information about the interactions between elements of the living system producing the studied signal. Here, we define a new transform called dynalet based on Liénard differential equations susceptible to model the mechanism that is the source of the signal and we propose to apply this new technique to real signals like ECG, pulse activity and protein spectra in mass spectrometry.
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