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A novel generalized demodulation approach for multi-component signals

机译:一种新颖的多分量信号广义解调方法

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The generalized demodulation method based on maximal overlap discrete wavelet packet transform (MODWPT) is well suitable for separating multi-component signals due to the properties of MODWPT such as decomposing a signal into a sum of components and the same time-resolution in all decomposition layers. However, the related separation-method research meets lots of challenges because of multi-component signals whose components are overlapped in frequency at some instants. In this paper, a novel generalized demodulation approach is proposed to separate each component from the multi-component signals. A generalized short time Fourier transform (GSTFT) is introduced to project the multi-component analytic signal onto the time-frequency plane and a varying window function is used to improve the time-frequency concentration of GSTFT. The time-frequency plane is considered as a 2-D time-frequency image, the singular value decomposition (SVD) and the generalized demodulation technique are applied to obtain the component of interest. Simulation results show that after using the proposed approach, the time domain waveform and the instantaneous frequency of each component are obtained by analyzing multi-component signals whose components may be well separated in frequency at one instant and overlapped at a later instant.
机译:基于最大重叠离散小波包变换(MODWPT)的广义解调方法非常适合分离多分量信号,因为MODWPT的特性是:在所有分解层中将信号分解为分量之和并且具有相同的时间分辨率。 。然而,由于多成分信号的成分在某些时刻频率重叠,因此相关的分离方法研究面临许多挑战。在本文中,提出了一种新颖的广义解调方法以将每个分量与多分量信号分离。引入广义短时傅立叶变换(GSTFT)将多分量分析信号投影到时频平面上,并使用变化的窗函数来改善GSTFT的时频集中度。将时频平面视为二维时频图像,应用奇异值分解(SVD)和广义解调技术来获得感兴趣的分量。仿真结果表明,采用该方法后,通过分析多分量信号可以得到时域波形和各分量的瞬时频率,而多分量信号的分量在某一时刻频率上可以很好地分离,而在随后的时刻上可以重叠。

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