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Application of Fractal Algorithms to Identify Cardiovascular Diseases in ECG Signals

机译:分形算法在心电信号中识别心血管疾病中的应用

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The aim of this article was the identification of cardiovascular diseases, after applying Katz and Higuchi fractal algorithms on 4 databases of ECG signals downloaded from the Physionet website: heart failure (HF), hypertension (H), ischemic heart disease (IHD) and normal sinus rhythm (NSR). For this purpose, initially the ECG signals passed through a filtering stage using a Butterworth high pass filter of order 6 and 0.5Hz of cutoff frequency, in order to cancel variations of the baseline. The fractal algorithms were applied independently for each database. For such application, all signals were standardized with a total of 100,000 data, and for the calculation of each fractal dimension (FD) a frame equal to 10,000 with an overlap of 1,000 was used in a first stage; in a second stage, a frame equal to 1,000 with an overlap of 100 was used. Thus, the results showed that the Higuchi algorithm, in general, has a better performance compared with the Katz algorithm. These results refer to the observation of the variance of the FD averages, which are shown in Table 4. For example, in the cardiovascular disease Arterial Hypertension, the Higuchi algorithm presented 0.0093 of variance compared with the algorithm of Katz that only reached 0.0352. Complementarily, we used the Principal Component Analysis (PCA) to show graphically the differences between algorithms, so the components related to the Higuchi algorithm were presented in a less dispersed and grouped form, making possible their differentiation, mainly when the second analysis stage was carried out.
机译:本文的目的是对从Physionet网站下载的4种ECG信号数据库应用Katz和Higuchi分形算法后,确定心血管疾病:心力衰竭(HF),高血压(H),缺血性心脏病(IHD)和正常窦性心律(NSR)。为此,起初,ECG信号使用6阶和截止频率为0.5Hz的巴特沃思高通滤波器通过滤波级,以消除基线的变化。分形算法分别应用于每个数据库。对于此类应用,所有信号均以100,000个数据进行了标准化,并且为了计算每个分形维数(FD),在第一阶段中使用了等于10,000且重叠量为1,000的帧。在第二阶段,使用等于1,000且重叠100的帧。因此,结果表明,与Katz算法相比,Higuchi算法通常具有更好的性能。这些结果参考对FD平均方差的观察,如表4所示。例如,在心血管疾病动脉高血压中,Higuchi算法的方差为0.0093,而Katz算法的方差仅为0.0352。作为补充,我们使用主成分分析(PCA)以图形方式显示了算法之间的差异,因此与Higuchi算法相关的组件以较少分散和分组的形式呈现,从而有可能区分它们,主要是在进行第二阶段分析时出来。

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