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Wire-suspended dynamical system: stability analysis by tension-closure

机译:悬架式动力系统:通过张力闭合进行稳定性分析

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摘要

Based on the linear complementarity formulation of a unilaterally inextensible wire model, the behavior of motion and stability of wire-suspended dynamical systems is addressed in this paper. The concept of tension properness is developed to determine kinematical motion property, particularly the instantaneous degrees-of-freedom. Further, motion determinacy in spite of tension indeterminacy is proven. The notion of tension closure is described to help analyze the stability behavior of wire-suspended dynamical systems. By analyzing the maximal closure-domain of relative tension closure, one can assess the stability behavior of wire-suspended systems qualitatively as well as somewhat quantitatively. Some numerical examples and simulations will clarify and corroborate the theoretical results of this paper.
机译:基于单面不可扩展导线模型的线性互补公式,本文研究了导线悬浮动力学系统的运动行为和稳定性。发展张力适当性的概念来确定运动学的运动特性,尤其是瞬时自由度。此外,尽管存在张力不确定性,但运动确定性得到了证明。描述了张力闭合的概念,以帮助分析线悬架动力系统的稳定性。通过分析相对张力闭合的最大闭合域,可以定性地或定量地评估线悬浮系统的稳定性。一些数值例子和仿真将澄清并证实本文的理论结果。

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