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首页> 外文期刊>Physiological measurement >An improved crest factor minimization algorithm to synthesize multisines with arbitrary spectrum
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An improved crest factor minimization algorithm to synthesize multisines with arbitrary spectrum

机译:一种改进的波峰因数最小化算法,可合成任意频谱的多正弦波

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摘要

Multisine signal with a low crest factor (CF) can bring a high signal-to-noise ratio for fast frequency response function (FRF) estimation. Synthesis of a low CF multisine with the given amplitude spectrum depends on optimum selection of the initial phases of its cosinusoidal components. The solutions investigated can be generally divided into two branches: (1) the analytical method based on direct formula calculation; and (2) the numerical method based on iterative computations. The analytical method works well only for an equidistant and flat amplitude spectrum, while the numerical method can generally output better results, even for a sparse or non-flat spectrum, but the number of iterations might be huge. This paper presents an improved CF minimization algorithm to synthesize multisine signals based on the combination of the previous Schroeder analytical method and the Van der Ouderaa (VDO) iteration procedure. The improved algorithm adopts the Schroder phases as the iterative initial phases, and employs a logarithmic clip function of the iterative index i in the VDO iteration procedure. Comprehensive experiments of multisine synthesis on three types of cosinusoidal amplitude spectra are performed, and the resulting CFs remain the lowest level in all cases compared with the earlier methods. The proposed algorithm provides a fast and efficient solution to synthesize multisine with the lowest CF for an arbitrary user-prescribed spectrum.
机译:具有低波峰因数(CF)的多正弦信号可以带来较高的信噪比,以实现快速频率响应函数(FRF)估计。具有给定振幅谱的低CF多正弦波的合成取决于其余弦曲线分量初始相位的最佳选择。研究的解决方案通常可以分为两个分支:(1)基于直接公式计算的分析方法; (2)基于迭代计算的数值方法。该分析方法仅适用于等距和平坦的振幅谱,而数值方法通常可以输出更好的结果,即使是稀疏或非平坦的谱,但迭代次数也可能很大。本文基于先前的Schroeder分析方法和Van der Ouderaa(VDO)迭代过程的组合,提出了一种改进的CF最小化算法来合成多正弦信号。改进的算法采用Schroder阶段作为迭代初始阶段,并在VDO迭代过程中采用了迭代索引i的对数限幅函数。在三种类型的余弦曲线振幅谱上进行了多正弦合成的综合实验,与以前的方法相比,在所有情况下所得的CF都保持最低水平。所提出的算法提供了一种快速有效的解决方案,可以针对任意用户指定的频谱合成具有最低CF的多正弦波。

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