基于混沌理论的心音信号非线性动力学分析
[Abstract]:Heart sound is one of the important physiological signals of human body, which can reflect the mechanical movement of heart and large vessels. It is the most basic noninvasive and convenient method to evaluate the state of heart function in clinic. Life is the most complex nonlinear dynamic system, and the heart is the core of the circulatory system, which determines the nonlinearity and complexity of the heart sound signal produced by the heart vibration. In order to simplify and abstract the complex heart system, an ideal linear model has been established, and the linear system is analyzed and processed by time-domain, frequency-domain, time-frequency conversion and so on. However, for half a century, it has been found that linear analysis is not sufficient to study the essentially nonlinear activities of life. As a very important motion form of nonlinear system, chaos can well reveal the special regularity of the inherent randomness of nonlinear process, so this paper intends to analyze the heart sound signal from the point of view of chaos theory. In order to realize the computer-aided diagnosis of heart disease based on heart sound signal, we can deeply understand the inherent characteristics of heart sound signal in essence. In order to improve the recognition accuracy and classification accuracy of heart sound signal, the method of wavelet packet analysis and chaos theory is used to extract and classify the heart sound signal. Compared with the wavelet transform, the wavelet packet has stronger time-frequency resolution, so it can extract the local finer time-frequency information of the original signal. On the one hand, wavelet packet is used to analyze the heart sound signal from time-frequency angle, the heart sound signal is decomposed into different frequency bands by wavelet packet, and then the energy feature of the decomposed frequency band is extracted. In addition, the signal which can represent the characteristics of heart sound signal is decomposed from the component of heart sound signal decomposed by wavelet packet, and the chaotic analysis is carried out, including qualitative and quantitative analysis, in which qualitative analysis includes phase diagram and recursive diagram of heart sound signal. Quantitative analysis includes correlation dimension, maximum Lyapunov exponent and other chaotic characteristic parameters. Then the energy feature of the wavelet packet decomposition is combined with the chaotic characteristic parameter to form the characteristic parameter vector of the heart sound signal, and then the energy characteristics of each frequency band and the chaotic characteristic parameter of the heart sound signal wavelet packet are analyzed by genetic algorithm. The optimal feature vector which can represent the heart sound signal is selected. Finally, the support vector machine (SVM) is used as the classifier and the heart sound signal feature vector is used as the input to realize the automatic classification and recognition of the heart sound signal. The normal and several kinds of abnormal cardiac sound signals, such as premature beat arrhythmia, mitral stenosis, first heart sound division, aortic insufficiency and ventricular septal defect, were detected by the designed heart sound acquisition system. The method described in this paper is used for testing. The results showed that the chaotic qualitative and quantitative characteristics of normal and abnormal heart sounds were significantly different, and the correlation dimension and maximum Lyapunov index of abnormal heart sounds were higher than those of normal heart sounds. It shows that abnormal heart sound signal has high complexity. The combination of wavelet packet energy and chaotic characteristics can obtain a high recognition rate, which shows that chaotic features play an important role in revealing the nonlinear characteristics of heart sound signals. It lays a foundation for the diagnosis of heart sounds and the study of the nonlinear nature of heart sounds.
【学位授予单位】:重庆大学
【学位级别】:硕士
【学位授予年份】:2012
【分类号】:R318.0
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