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Nonlinear Modal Reduction to Investigate the Dynamics of Disordered Systems

机译:非线性模态归约法研究无序系统的动力学

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The study of the dynamic behaviour of disordered structures often implies the analysis of the sensitivity of the structural response to the random parameters which characterize its stiffness and damping. This consideration actually involves the solution of many more differential equations than the “ordered” structure (i.e., the structure not affected by randomness of material or geometry). In order to reduce the computational effort, a methodology is proposed, which makes use of the nonlinear normal modes to investigate both the dynamic behaviour of the structure, and its sensitivity to random parameters.
机译:对无序结构动力学行为的研究通常意味着对结构响应对表征其刚度和阻尼的随机参数的敏感性进行分析。这种考虑实际上涉及比“有序”结构(即不受材料或几何形状的随机性影响的结构)更多的微分方程的解。为了减少计算量,提出了一种方法,该方法利用非线性法线模式来研究结构的动态行为及其对随机参数的敏感性。

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