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    • 1. 发明申请
    • Method for processing a time discrete, one dimensional, measurement signal
    • 用于处理时间离散的一维测量信号的方法
    • US20110257906A1
    • 2011-10-20
    • US13085807
    • 2011-04-13
    • Rémy Scherrer
    • Rémy Scherrer
    • G06F19/00G01F1/78
    • G01F1/8409G01D1/16G01F1/8431G01F1/8436
    • A method for processing a time discrete, one dimensional, measurement signal. The method includes the step of applying to the sequence a recursive filter having a variable recursion coefficient (K(n)), wherein the recursive filter is embodied in such a manner that, in each case, the output, measured value (y(n)) obtained for a measured value (x(n)) is obtainable by subtracting a preceding output, measured value (y(n−1)) from such measured value (x(n)), by multiplying the obtained difference value (d(n)) with a recursion coefficient (K(n)) associated with such measured value (x(n)) and by adding the obtained product to the preceding output, measured value (y(n−1)). For determining the recursion coefficient (K(n)) associated with a measured value (x(n)), a predetermined function (Klin(da)) rising at least sectionally with the magnitude of the difference value (da) is applied to the magnitude (da(n)) of the difference value (d(n)) obtained for such measured value and the obtained function value (Klin(n)) is applied recursion coefficient (K(n)) as corresponding to such measured value x(n), at least when the function value (Klin(n)) is greater than or equal to the recursion coefficient associated with the preceding measured value (K(n−1)).
    • 一种用于处理时间离散的一维测量信号的方法。 该方法包括向序列应用具有可变递归系数(K(n))的递归滤波器的步骤,其中递归滤波器以这样的方式实现:在每种情况下,输出,测量值(y(n 通过将得到的差值(d(n))乘以从该测定值(x(n))中减去前一输出,测定值(y(n-1)), (n)),并将所得到的乘积加到前一个输出,即测量值(y(n-1))。 为了确定与测量值(x(n))相关联的递归系数(K(n)),将至少与差值(da)的大小区分上升的预定函数(Klin(da))应用于 对于这样的测量值获得的差值(d(n))的幅度(da(n))和所获得的函数值(Klin(n))被应用为与这样的测量值x相对应的递归系数(K(n)) (n)),至少当函数值(Klin(n))大于或等于与先前测量值(K(n-1))相关联的递归系数时)。