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Improving empirical mode decomposition with an optimized piecewise cubic Hermite interpolation method

机译:改进的分段三次Hermite插值法改善经验模式分解

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Empirical mode decomposition (EMD) is an adaptive method for analyzing non-stationary time series derived from linear and nonlinear systems. But the upper and lower envelopes fitted by cubic spline (CS) interpolation may often occur overshoots. In this paper, a novel envelope fitting method based on the optimized piecewise cubic Hermite (OPCH) interpolation is developed. Taking the difference between extreme as the cost function, chaos particle swarm optimization (CPSO) method is used to optimize the derivatives of the interpolation nodes. The flattest envelope with the optimized derivatives can overcome the overshoots well. Some numerical experiments conclude this paper, and comparisons are carried out with the classical EMD.
机译:经验模态分解(EMD)是一种自适应方法,用于分析从线性和非线性系统派生的非平稳时间序列。但是,三次样条(CS)插值拟合的上下包络可能经常会出现过冲。本文提出了一种基于优化分段三次Hermite(OPCH)插值的新型包络拟合方法。以极值之差为代价函数,采用混沌粒子群算法(CPSO)对插值节点的导数进行优化。具有最优化导数的最平坦的包络可以很好地克服过冲。本文完成了一些数值实验,并与经典EMD进行了比较。

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