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Higher derivative determination in digital filtering: a different cut-off frequency strategy biomechanics application

机译:数字滤波中的高阶导数确定:不同的截止频率策略生物力学应用

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The present study investigated four different filtering and differentiation sequences for the calculation of the higher derivatives from noisy displacement data when using a second order Butterworth filter and first order finite differences. These were: (1) the conventional sequence (i.e. filtering the displacement data and then differentiating); (2) filtering the displacement with a different cut-off frequency depending upon optimal 0th, 1st and 2nd derivatives; (3) double filtering and differentiation (only for acceleration); and (4) differentiation and then filtering separately in each derivative domain i.e. treating the noisy higher derivatives as individual signals. Sixty levels of noise were generated and superimposed on 24 original signals, creating 1440 signals in which their original signal and added noise characteristics were known a priori. The results indicated that the conventional strategy has to be reconsidered and modified as the best results were obtained by the second strategy. The optimum cut-off frequency for acceleration was lower than that required for the velocity which in turn was lower than the optimum cut-off frequency for displacement. The findings of the present study will contribute to the development of existing and future automatic filtering techniques based on digital filtering.
机译:本研究调查了两种不同的滤波和微分序列,以便在使用二阶Butterworth滤波器和一阶有限差分时从嘈杂的位移数据中计算出更高的导数。它们是:(1)常规序列(即过滤位移数据然后区分); (2)根据最佳的0、1、2阶导数对具有不同截止频率的位移进行滤波; (3)双重过滤和微分(仅用于加速); (4)区分,然后在每个导数域中分别过滤,即将嘈杂的高阶导数视为单独的信号。产生了60级噪声并将其叠加在24个原始信号上,创建了1440个信号,其中先验地知道了它们的原始信号和添加的噪声特性。结果表明,由于第二种策略获得了最佳结果,因此必须重新考虑和修改常规策略。加速度的最佳截止频率低于速度所需的频率,而速度所需的速度又低于位移的最佳截止频率。本研究的发现将有助于基于数字滤波的现有和将来的自动滤波技术的发展。

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