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An Implicit Floquet Analysis for Rotorcraft Stability Evaluation

机译:旋翼稳定性评估的隐式浮球分析。

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Floquet theory has been extensively used for assessing the stability characteristics of systems with periodic coefficients. In classical application of the theory, the Floquet transition matrix (FTM) of the system is explicitly computed first, then its eigenvalues are evaluated. Stability of the system depends on the dominant eigenvalue: if this eigenvalue is larger than unity, the system is unstable. The proposed implicit Floquet analysis extracts the dominant eigenvalues of the FTM using the Arnoldi algorithm, without the explicit computation of this matrix. As a result, the proposed method yields stability information at a far lower computational cost than that of classical Floquet analysis, and is ideally suited for stability computations of systems involving a large number of degrees of freedom. Examples of application demonstrate the accuracy and computational efficiency of the proposed method.
机译:浮球理论已被广泛用于评估具有周期系数的系统的稳定性。在该理论的经典应用中,首先明确计算系统的Floquet转换矩阵(FTM),然后评估其特征值。系统的稳定性取决于主要特征值:如果该特征值大于1,则系统不稳定。所提出的隐式Floquet分析使用Arnoldi算法提取FTM的主要特征值,而无需对该矩阵进行显式计算。结果,所提出的方法以比传统的Floquet分析低得多的计算成本来产生稳定性信息,并且非常适合于涉及大量自由度的系统的稳定性计算。应用实例证明了该方法的准确性和计算效率。

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