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首页> 外文期刊>Complexity >Intrinsic Mode Chirp Multicomponent Decomposition with Kernel Sparse Learning for Overlapped Nonstationary Signals Involving Big Data
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Intrinsic Mode Chirp Multicomponent Decomposition with Kernel Sparse Learning for Overlapped Nonstationary Signals Involving Big Data

机译:具有内核稀疏学习的固有模式线性调频多分量分解,用于涉及大数据的重叠非平稳信号

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摘要

We focus on the decomposition problem for nonstationary multicomponent signals involving Big Data. We propose the kernel sparse learning (KSL), developed for the T-F reassignment algorithm by the path penalty function, to decompose the instantaneous frequencies (IFs) ridges of the overlapped multicomponent from a time-frequency representation (TFR). The main objective of KSL is to minimize the error of the prediction process while minimizing the amount of training samples used and thus to cut the costs interrelated with the training sample collection. The IFs first extraction is decided using the framework of the intrinsic mode polynomial chirp transform (IMPCT), which obtains a brief local orthogonal TFR of signals. Then, the IFs curves of the multicomponent signal can be easily reconstructed by the T-F reassignment. After the IFs are extracted, component decomposition is performed through KSL. Finally, the performance of the method is compared when applied to several simulated micro-Doppler signals, which shows its effectiveness in various applications.
机译:我们专注于涉及大数据的非平稳多分量信号的分解问题。我们提出了通过路径惩罚函数为T-F重分配算法开发的内核稀疏学习(KSL),以从时频表示(TFR)分解重叠的多分量的瞬时频率(IFs)脊。 KSL的主要目标是在最大程度减少预测过程误差的同时,尽量减少使用的训练样本数量,从而减少与训练样本收集相关的成本。 IF的首次提取是使用本征模式多项式线性调频变换(IMPCT)的框架确定的,该框架可获取信号的简短局部正交TFR。然后,通过T-F重新分配可以轻松地重建多分​​量信号的IFs曲线。提取IF之后,通过KSL进行分量分解。最后,比较了该方法应用于几种模拟微多普勒信号的性能,显示了其在各种应用中的有效性。

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