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Realization of fractional power over wideband in z-domain

机译:z域中宽带功率的分数实现

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This paper presents a modified s-to-z transformation of VVGS and VVG- Al-SKG rule, that is expanded for fractional powers based on the principle of continued fraction expansion (CFE). The magnitude response is observed to be improved at low frequencies as compared to the VVGS and VVG-AL-SKG operator. The paper also introduces a generalized design of a half differentiator based on the Al-Alaoui principle, specified for 3 and 4 orders. The proposed solutions have been designed in MATLAB and corresponding results are analyzed by comparing them with the theoretical results of continuous-time ideal differentiators and other existing operators. Half-differentiator based on Al-Alaoui-Schneider based discretization operator has also been suggested for 3 and 4 orders. The results are supported with numerical simulations that are provided to illustrate the effectiveness of the obtained theoretical results. The results reveal that the half differentiator based on Al-Alaoui Schneider operator outperforms the previous versions of operators in higher frequency ranges as well, with negligible increase in simulation time.
机译:本文提出了一种改进的VVGS和VVG-Al-SKG规则的s到z变换,该变换基于连续分数展开(CFE)的原理针对分数幂进行了扩展。与VVGS和VVG-AL-SKG运算符相比,在低频时幅度响应得到了改善。本文还介绍了基于Al-Alaoui原理的半微分器的通用设计,指定了3和4阶。所提出的解决方案已在MATLAB中进行了设计,并将其与连续时间理想微分器和其他现有算子的理论结果进行了比较,从而分析了相应的结果。还建议了基于Al-Alaoui-Schneider离散化算子的半微分器,用于3和4阶。数值模拟为结果提供了支持,以说明所获得的理论结果的有效性。结果表明,基于Al-Alaoui Schneider算子的半微分器在更高的频率范围内也优于先前版本的算子,而仿真时间的增加可忽略不计。

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