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Forward Displacement Analysis of Non-plane Two Coupled Degree Nine-link Barranov Truss Based on Hyper-chaotic Newton Downhill Method

机译:基于超混沌牛顿下坡法的非平面二耦合度九连杆Barranov桁架的前向位移分析

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The hyper-chaotic Newton downhill method finding all real solutions of nonlinear equations was proposed and the forward displacement analysis on the 33th non-plane 2-coupled-degree nine-link Barranov truss was completed. Four constrained equations were established by vector method with complex numbers according to four loops of the mechanism and four supplement equations were also established by increasing four variables and the relation of sine and cosine function. The established eight equations are that of forward displacement analysis of the mechanism. Combining Newton downhill method with hyper-chaotic sequences, hyper-chaotic Newton-downhill method based on utilizing hyper-chaotic discrete system to obtain locate initial points to find all real solutions of the nonlinear questions was proposed. The numerical example was given. Comparison was also done with other finding solution method. The result shows that all real solutions have been quickly obtained, and it proves the correctness and validity of the proposed method.
机译:提出了超混沌牛顿下坡方法,找到了非线性方程的所有真实解决方案,完成了第33个非平面2耦合度九-Link Barranov Truss的前进位移分析。通过矢量方法通过矢量方法建立了四个约束的方程,根据机构的四个环,并通过增加四个变量和正弦和余弦功能的关系来建立四个补充方程。建立的八个方程是对机制的前进位移分析的八个方程。结合牛顿下坡方法对超混沌序列,超混沌牛顿下坡方法,基于利用超混沌离散系统获取定位初始点,找到了非线性问题的所有真实解决方案。给出了数值例子。还使用其他发现解决方案方法进行比较。结果表明,所有真实解决方案都已迅速获得,并证明了所提出的方法的正确性和有效性。

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