
为大家提供一个简单的方法,就是利用famos谱分析套件中带有悔洞的滤波函数,实现滤波。只要将慎尺要滤波的变量写入,并填碧孝枯写相关参数即可得到滤波后的结果。
VibrationFilter(InputChannel, FrequencyWeighting, TimeConstant, Reduction)
参数介绍
InputChannel:所以进行频率滤波加权的变量
FrequencyWeighting:频率计权的选择:
10:Wk, z direction and for vertical recumbent direction, except head. As per ISO 2631-1, 2nd edition, 1997
11:Wd, x and y directions and for horizontal recumbent direction. As per ISO 2631-1, 2nd edition, 1997
12:Wf, motion sickness. As per ISO 2631-1, 2nd edition
13:Wc, seat-back measurement. As per ISO 2631-1, 2nd edition, 1997
14:We, measurement of rotational vibration. As per ISO 2631-1, 2nd edition, 1997
15:Wj, vibration under the head of a recumbent person. As per ISO 2631-1, 2nd edition, 1997
16:Hx, whole body vibration, standing, sitting position: x- and y-directions. Recumbent position: y- and z-directions. As per DIN 45671 Part 1, Sept. 1990.
17:Hz, whole body vibration, standing, sitting position: z-direction. As per DIN 45671 Part 1, Sept. 1990.
18:Hxl, whole body vibration, recumbent position: x-direction. As per DIN 45671 Part 1, Sept. 1990.
19:Hb, whole body vibration, body posture not specified. As per DIN 45671 Part 1, Sept. 1990.
20:Hh, hand-arm-vibration, for all directions. As per DIN 45671 Part 1, Sept. 1990.
20:hand transmitted vibration, weighting filter. As per ISO 7505, 1st edition, 1986-05-01.
TimeConstant: The time constant for finding the exponentially weighted RMS. Specified in seconds, >= 0.0. E.g. 1.0s for SLOW weighting, 0.125s for FAST weighting. If = 0, no RMS value calculated. In this case, only the (band-pass)filtered signal is returned.
Reduction: Only every n-th spectrum is returned. Use of a large TimeConstant can provide useful reduction of the data volume.
那你用MATLAB打开REMEZ.M程序看看remez函数是怎么遍写出来的.不过估计很难能看明白(我没打开,因为MATLAB被我卸了),为了适应这个函数的通用性,肯定在编写过程中加了N多的参量和情况分析,而且也肯定调用了不少其他相关的函数.一般自己写的话会比较困难.个人建议你不要加这个算法到程序梁弊中,而是看看这个函数对你设计出的滤波器有哪些限制和影响.这样在分析滤波器特性中可以分析出仿真本身对设计的影响.一般用MATLAB做仿真分析能有合适的函数不会自己写,毕竟MATLAB仿真的核心是分析,而不是编程.
我也只能帮你到这里了,我没能力分析remez函数了.哗渣键看书上说用的是乱巧remez算法和切比雪夫近似来拟合期望的频率响应@@~
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