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Continuous model and verification of G-type Zhang reciprocal (ZR) conquering 1/0 singularity of four kinds

机译:克服四种类型的1/0奇异性的G型张互逆(ZR)的连续模型与验证

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摘要

Although the static reciprocal calculation has been studied for many centuries, the 1/0 singularity can not be conquered in the static situation. Zhang et al have investigated and solved a rich repertoire of time-varying problems such as the time-varying reciprocal problem. When we regard the reciprocal as a time-varying process, the 1/0 singularity can be conquered unexpectedly but also naturally. In this paper, we focus on the 1/0-included time-varying reciprocal (termed Zhang reciprocal, ZR) calculation, and the continuous model of G-type ZR is presented and developed for the first time to conquer the 1/0 singularity of four kinds, i.e., zero-touching kind, zero-crossing kind, zero-holding-but-not-crossing kind and zero-holding-and-crossing kind. Moreover, the efficacy of the continuous G-type ZR model for conquering 1/0 singularity of four kinds is verified evidently through simulation results.
机译:尽管静态倒数计算已经研究了多个世纪,但在静态情况下无法克服1/0奇异性。 Zhang等人研究并解决了许多时变问题,例如时变倒数问题。当我们将倒数视为随时间变化的过程时,1/0的奇异性可以被意外地克服,也可以自然地被克服。在本文中,我们着眼于包含1/0的时变倒数(称为Zhang倒数,ZR)计算,并首次提出并开发了G型ZR的连续模型来克服1/0的奇异性四种类型,即零接触类型,零交叉类型,零保持但不交叉类型和零保持交叉类型。此外,通过仿真结果,证明了连续G型ZR模型克服4种1/0奇异性的有效性。

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