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Smoothing the LPM Estimate of the Frequency Response Function Via an Impulse Response Truncation Technique

机译:通过脉冲响应截断技术平滑频率响应函数的LPM估计

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A statistical impulse response truncation technique is applied to the local polynomial method (LPM)-estimate of the frequency response function (FRF), resulting in an improved, smooth FRF. Formulated as a nonparametric linear-least-squares-estimate, the LPM is first applied to estimate the FRF from a full data record of a single-input-single-output system, systematically expressed in an output-error framework. The smooth characteristics of both the exact FRF and the leakage from transients allow for an optimal application of the local polynomial method, leading to the elimination of both the leakage and interpolation errors. The truncation method introduced in this paper makes it possible for the user to fine-tune the tradeoff between the uncertainty (variance) and the bias on the estimated instantaneous FRF.
机译:将统计脉冲响应截断技术应用于频率响应函数(FRF)的局部多项式方法(LPM)估计,从而获得改进的平滑FRF。 LPM公式化为非参数线性最小二乘估计值,首先用于从单输入单输出系统的完整数据记录中估算FRF,并在输出误差框架中系统表示。精确的FRF和瞬态泄漏的平滑特性允许局部多项式方法的最佳应用,从而消除了泄漏和插值误差。本文介绍的截断方法使用户可以微调不确定性(方差)和估计瞬时FRF偏差之间的折衷。

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