用全相位傅里叶技术重构不连续信号

H. Yuqing, Huang Xiangdong
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摘要

为了利用有限信息以最小的误差重构不连续信号,本文将全相位数据处理的概念与传统的傅立叶近似相结合。利用离散傅里叶变换得到的系数和信号的高次谐波信息,形成全相位傅里叶重构。理论推导和实验研究表明,与传统的连续傅立叶积分近似和离散傅立叶近似相比,全相位傅立叶法重构的波形误差更小。
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Reconstruct discontinuous signal by all-phase Fourier technique
In order to reconstruct discontinuous signal with the least error by using finite information, this paper combines the concept of all-phase data processing and the conventional Fourier approximation. By utilizing the coefficients acquired by discrete Fourier transforming the samples of signal and the high harmonic information, all-phase Fourier reconstruction is formed. Theoretical deduction and experimental research show that the waveform reconstructed by all-phase Fourier method has less error than those constructed by conventional continuous Fourier integral approximation and the discrete Fourier approximation.
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