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Granular limit-cycles of L/sub infinity /-scaled second-order all-pass sections

机译:L / sub无穷大/缩放的二阶全通截面的颗粒极限环

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The granular limit cycles of three second-order all-pass digital filters are investigated. Two of them are well-known two-port wave digital all-pass filters, and the third is a combination of a two-port adaptor and a direct-form structure. When implementing a complex conjugate pole pair, this third structure has the nice property of being optimally scaled in the L/sub infinity / sense with no regard to the coefficient values. It is proved that the structures considered are free of granular limit cycles for coefficients with absolute value lower than one half and a two's-complement rounding. For coefficient values out of this range, the limit-cycle amplitudes are compared by means of measurements. The third structure is briefly compared to the other two with respect to round-off noise and forced-response stability.
机译:研究了三个二阶全通数字滤波器的粒度极限循环。其中两个是众所周知的两端口波数字全通滤波器,第三个是两端口适配器和直接形式结构的组合。当实现复共轭极点对时,该第三结构具有在不考虑系数值的情况下在L / sub无限大/意义上最佳缩放的良好特性。证明对于绝对值小于二分之一和二进制补码舍入的系数,所考虑的结构没有颗粒极限环。对于超出此范围的系数值,将通过测量比较极限循环幅度。就舍入噪声和强制响应稳定性而言,将第三个结构与其他两个结构进行了简要比较。

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