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THEORETICAL AND EXPERIMENTAL EVIDENCE OF SYMMETRIC RESPONSE INSTABILITY IN THE FINITE, PLANAR DYNAMICS OF A CIRCULAR ARCH

机译:圆形拱门有限,平面动态的对称反应不稳定的理论与实验证据

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摘要

The contemporaneous analysis of an experimental and an analytical models of a double hinged circular arch gave a complete understanding of the dynamical behavior concerning the problem of the dynamic instability of the simple unimodal symmetric solution under the action of a concentrated, vertical load applied on its tip. Preliminary experimental tests furnished hints for a correct analytical modeling. Then, a systematic analysis conducted on the two models on wide ranges of the forcing parameters showed a good qualitative and quantitative agreement between the two models: while in the cases of periodic evolutions the comparison was done on the basis of the modal components, when complex motion arise, the comparison was done on the basis of synthetic complexity indicators like the correlation dimension and the maximum Lyapunov exponent (delay map technique). Eventually, because theoretical results concerning strangeness and chaoticity could be related more to the analytical modeling than to the real behavior of structures, in the case of complex time evolutions the help of a companion experimental model is crucial for furnishing an actual mechanical framework to the understanding and interpretation of strange phenomena.
机译:双铰接圆形拱的实验性和分析模型的同时分析对其在其尖端施加的浓缩载荷作用下简单的单峰对称解的动态不稳定性问题的动态行为完全了解。初步实验测试为正确的分析建模提供了提示。然后,在强制参数范围内的两个模型上进行的系统分析显示了两种型号之间的良好定性和定量协议:虽然在定期演变的情况下,在复杂时,在模态成分的基础上进行比较出现运动,基于相关维度和最大Lyapunov指数(延迟图技术)的合成复杂性指标进行比较。最终,因为关于奇特和混沌的理论结果可能与分析建模有关,而不是结构的真实行为,在复杂的时间的情况下,伴侣实验模型的帮助对于为理解提供实际机械框架至关重要并解释奇怪的现象。

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