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A Stochastic Excitation Model for the Study of the Chandler Wobble

机译:钱德勒摆动研究的随机激励模型

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摘要

Based on the hypothesis that the Chandler wobble is excited by stochastic motions, a nonlinear, stochastic model is proposed consisting of a random Heaviside step function and an Eulerian centred differential scheme for a linear oscillator with drag. The model is studied both analytically and numerically. From a statistical analysis of the time series of effective atmospheric angular momentum it is shown that the stochastic component can excite 28-40% of the amplitude of the Chandler wobble. Finally the hypothesis of stochastic excitation is discussed.
机译:基于钱德勒摆动被随机运动激发的假设,提出了一种非线性随机模型,该模型由一个随机的Heaviside阶跃函数和一个具有阻力的线性振荡器的欧拉中心微分方案组成。对模型进行了分析和数值研究。从对有效大气角动量时间序列的统计分析可以看出,随机成分可以激发Chandler摆动幅度的28-40%。最后讨论了随机激励的假设。

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