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A graphic stability criterion for non-commensurate fractional-order time-delay systems

机译:非相称分数阶时滞系统的图形稳定性判据

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摘要

This study focuses on a graphical approach to determine the stability of non-commensurate fractional-order systems with time-delay. By the iterative decomposition technique, the fractional-order systems described by the transfer functions are represented as a series of closed loop systems. The innermost closed loop system is straightforward to test the stability by its coefficient and the fractional-order. A function with respect to each open loop system is defined, and the stability of a non-commensurate fractional-order system is determined by the unstable poles of the innermost system and the times of the curve depending on the defined function encircling the origin in the clockwise direction. Finally, three illustrative examples are provided to demonstrate the effectiveness of the proposed criterion.
机译:这项研究侧重于一种图形方法来确定具有时滞的非相称分数阶系统的稳定性。通过迭代分解技术,由传递函数描述的分数阶系统表示为一系列闭环系统。最内部的闭环系统可以直接通过其系数和分数阶来测试稳定性。定义了与每个开环系统有关的函数,非相称分数阶系统的稳定性由最内层系统的不稳定极点和曲线的时间所决定,取决于围绕函数原点的已定义函数。顺时针方向。最后,提供了三个说明性示例来证明所提出标准的有效性。

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