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Eigen problem Sensitivity Analysis of Continuous Parametric Periodic Systems

机译:eIGEN问题敏感性分析连续参数周期系统

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The paper concerns sensitivity analysis of the complex eigensolutions of monodromy matrix(Floquet transient matrix)for continuous parametric periodic systems.The first and the second derivatives of monodromy matrix and its multipliers which are the complex eigenvalues of monodromy matrix have been calculated.The method's innovation is the idea to achieve the sensitivity equation by evaluating the derivative of the parametric equation of motion.Then,by solving the sensitivity equation obtained in this way,to evaluate the first and second derivative of monodromy matrix and finally the first and second derivatives of multipliers.Furthermore,the sensitivity analysis method was improved and generalized to allow to correctly determine the eigenderivatives also with respect to those system parameters,on which the parametric excitation period depends.In particular,it becomes possible to use the parametric excitation period as a design parameter.
机译:本文涉及连续参数周期系统的单曲线矩阵(Floquet瞬态基质)的复杂初素素的敏感性分析。已经计算了单曲线基质的第一和第二衍生物及其乘法剂,其是单曲瘤矩阵的复杂特征值。方法的创新 是通过评估运动的参数方程的衍生来实现灵敏度方程的想法。然后通过求解以这种方式获得的灵敏度方程来评估单曲线矩阵的第一和第二衍生物,最后是乘法器的第一和第二衍生物 .Furtimore,改进了灵敏度分析方法,允许正确地确定所在体制参数的敏感性分析方法,参数激励周期取决于那些系统参数。在此,可以使用参数激励段作为设计参数。 。

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