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Underdetermined Blind Source Separation Based on Source Number Estimation and Improved Sparse Component Analysis

机译:基于源号估计和改进的稀疏分量分析,有未确定的盲源分离

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The signal acquisition process is limited by the installation position and number of sensors in particular types of equipment. Moreover, the observed signals are often compounded by all sources. In order to solve these problems, an underdetermined blind source separation (UBSS) approach with source number estimation and improved sparse component analysis (SCA) is studied. Firstly, the angular probability distribution of scatter as one of measures is obtained in time-frequency (TF) domain based on the sparsity of observations. Meanwhile, the energy sum of each frequency bin as another measure is calculated to eliminate the influence of poor sparsity or non-sparsity. Source number estimation can be obtained by selecting a small peak value between the above two measures. Then, the frequency bins corresponding to these peaks of the energy sum are clustered into two categories, whose first row in cluster center matrix is regarded as the corresponding column of estimated mixing matrix. Finally, the combinatorial algorithm of L1-norm is used to realize the estimation of source signals. Simulation results demonstrate that the proposed method can effectively separate the simulated vibration signals and is more accurate than traditional clustering and hyperplane space methods. Additionally, the natural frequency and damping ratio of modal response can be accurately identified in the test of measured cantilever beam hammering.
机译:信号采集过程受特定类型的设备的安装位置和传感器的数量限制。此外,观察到的信号通常由所有来源复合。为了解决这些问题,研究了具有源号估计和改进的稀疏分量分析(SCA)的未确定的盲源分离(UBSS)方法。首先,基于观察的稀疏性,在时频(TF)域中获得散射的角度概率分布。同时,计算每个频率箱的能量总和作为另一种措施,以消除稀疏性或非稀疏性的影响。可以通过在上述两项测量之间选择小的峰值来获得源号估计。然后,对应于能量总和的这些峰值的频率箱被聚集成两类,其第一行在簇中心矩阵中被认为是估计混合矩阵的相应列。最后,使用L1-NAR的组合算法来实现源信号的估计。仿真结果表明,所提出的方法可以有效地分离模拟振动信号,并且比传统聚类和超平面空间方法更准确。另外,可以在测量的悬臂梁锤击测试中准确地识别模态反应的固有频率和阻尼比。

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