Multiplierless implementation of recursive digital filters using a class of low sensitivity structures

M. Bhattacharya, J. Astola, T. Saramäki
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Abstract

One of the method of reducing coefficient sensitivity is that of coefficient translation. The structure is altered in such a way that the sensitivity with respect to the modified coefficients is reduced to a great extent compared to that with respect to the original coefficients. In low sensitivity structures the modified coefficients can be realized with multipliers of shorter wordlength i.e., in fewer number bits. When these are implemented in minimum numbers of signed powers of two (MNSPT) form, we have a multiplierless implementation These implementations are not associated with increase in the order of the filter that involves more number of shift registers, data paths, control circuits, etc., and hence, an increase in complexity i.e. indirect overheads.
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使用一类低灵敏度结构的递归数字滤波器的无乘法器实现
降低系数敏感性的方法之一是系数平移法。结构以这样一种方式改变,使得相对于修改系数的灵敏度与相对于原始系数的灵敏度相比在很大程度上降低。在低灵敏度结构中,修改系数可以用更短的字长乘法器来实现,即在更少的位数上。当这些以最小2的有符号幂(MNSPT)形式实现时,我们有一个无乘法器实现。这些实现与涉及更多移位寄存器,数据路径,控制电路等的滤波器顺序的增加无关,因此,复杂性增加,即间接开销。
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