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Fractance analog realization using one order Newton method

机译:用一阶牛顿法实现分数阶模拟

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摘要

Fractional calculus is a novel powerful tool for non-linear signal processing. This paper realizes the arbitrary order fractance of fractional calculus based on one order Newton process by solving the positive real root of the n-order equation as the approximation of the fractance. The condition under which the one order Newton process can be convergent is discussed. For semi-order fractance realization, the Steffensen method is used to accelerate its iteration process, which shows a good performance. We compare our method with others and present the analog passive realizations scheme of the arbitrary order fractance in the end.
机译:小数演算是一种用于非线性信号处理的新颖强大工具。本文通过求解n阶方程的正实根作为分数的逼近,基于一阶牛顿法实现分数阶微积分的任意阶分数。讨论了一阶牛顿过程可以收敛的条件。对于半阶分数实现,使用Steffensen方法来加速其迭代过程,从而显示出良好的性能。我们将我们的方法与其他方法进行比较,最后提出任意阶数分数的模拟无源实现方案。

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