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An energy-conserving planar finite beam element for dynamics of flexible mechanisms

机译:柔性机构动力学的节能平面有限梁单元

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Using examples of flexible mechanisms, demonstrates that while the Newmark method is unstable for nonlinear dynamics, time step refinement could in some cases lead to even earlier onset of instability in the form of a blown-up response. As a remedy, develops a plane finite beam element based on the Simo-Vu Quoc formulation for dynamics and integrates it with an energy-conserving midpoint time-stepping rule for solving problems in nonlinear dynamics. Shows that this combination produces a consistently stable and accurate dynamic analysis method even for large time steps.
机译:使用柔性机制的示例证明,尽管Newmark方法对于非线性动力学不稳定,但在某些情况下,时间步长细化可能以爆发响应的形式导致甚至更早的不稳定性发作。作为补救措施,开发了基于Simo-Vu Quoc动力学公式的平面有限梁单元,并将其与节省能量的中点时间步长规则集成在一起,以解决非线性动力学问题。表明这种组合即使对于较长的时间步长也能产生一致稳定且准确的动态分析方法。

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