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Energy-consistent, Galerkin approach for the nonlinear dynamics of beams using intrinsic equations

机译:使用本征方程的梁非线性动力学的能量一致Galerkin方法

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摘要

The paper presents a Galerkin approach for the solution of nonlinear beam equations. The approach is energy consistent, that is, it is shown that the weighted residual integral describes energy flow. The Galerkin approach gives accurate results with fewer degrees of freedom as compared to low-order finite-element formulation. The Galerkin approach also leads to a nonlinear order-reduction technique that can be used to further decrease the order of the system. The reduced-order model is shown to capture the dominant nonlinearities in the system and is ideal for preliminary design and control synthesis.
机译:本文提出了一种Galerkin方法来求解非线性梁方程。该方法是能量一致的,即表明加权残差积分描述了能量流。与低阶有限元公式相比,Galerkin方法可提供较少自由度的准确结果。 Galerkin方法还导致了非线性降阶技术,该技术可用于进一步降低系统的阶数。降阶模型显示出可以捕获系统中的主要非线性,并且是初步设计和控制综合的理想选择。

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