首页> 外文会议>ASME international design engineering technical conferences and computers and information in engineering conference 2010 >A NEW KIND OF ENERGY TRANSFER FROM THE HIGH-FREQUENCY TO LOW-FREQUENCY MODE IN A COMPOSITE LAMINATED PLATE
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A NEW KIND OF ENERGY TRANSFER FROM THE HIGH-FREQUENCY TO LOW-FREQUENCY MODE IN A COMPOSITE LAMINATED PLATE

机译:复合层合板中从高频模式到低频模式的新型能量传递

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摘要

This paper focuses on the analysis on a new kind of nonlinear resonant motion with the low-frequency large-amplitude, which can be induced by the high-frequency small-amplitude mode through the mechanism of modulation of amplitude and phase. The system investigated is a simply supported symmetric cross-ply composite laminated rectangular thin plate subjected to parametric excitations. Experimental research has been carried out for the first time. The test plate was excited near the first natural frequency with parametric forces and the above mentioned high-to-low frequency mode has been observed, whose frequency is extremely lower than the first natural frequency. Theoretical job goes to analysis the above phenomenon accordingly. Based on the Reddy's third-order shear deformation plate theory and the von Karman type equation, the nonlinear governing equations of the simply supported symmetric cross-ply composite laminated rectangular thin plate subjected to parametric excitations are formulated. The Galerkin method is utilized to discretize the governing partial differential equations into a two-degree-of-freedom nonlinear system. Numerical simulation is conducted to investigate this non-autonomous system subsequently. The results of numerical simulation demonstrate that there is a qualitative agreement between the experimental observation and the theoretical result. Besides, the multi-pulse chaotic motions are also reported in numerical simulations.
机译:本文着重分析一种新型的低频大振幅非线性共振运动,它可以通过振幅和相位调制机制由高频小振幅模式引起。研究的系统是经过参数激励的简单支撑的对称交叉复合层合矩形薄板。实验研究是第一次进行。用参数力在第一固有频率附近激发测试板,并且观察到上述高-低频模式,其频率远低于第一固有频率。理论上的工作就是去分析上述现象。基于Reddy的三阶剪切变形板理论和von Karman型方程,建立了简支对称交叉层压复合矩形薄板受参数激励的非线性控制方程。利用Galerkin方法将控制的偏微分方程离散化为两自由度非线性系统。随后进行了数值模拟以研究该非自治系统。数值模拟结果表明,实验观察与理论结果之间存在质的一致性。此外,数值模拟也报道了多脉冲混沌运动。

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