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EFFECT OF EXCITATION AMPLITUDE ON DYNAMICS OF POST-BUCKLED RECTANGULAR COMPOSITE PLATE

机译:激发幅度对后弯曲矩形复合板动力学的影响

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Buckled laminated composite plate behavior not only exhibits quadratic and cubic non-linearity but also parametric and forced excitation when it is subjected to in-plan dynamic loading. A rectangular simply supported symmetric cross-ply laminated composite plate is studied. The effect of the excitation amplitude on the chaotic behavior of the rectangular laminated plate undergoing dynamic buckling is investigated. The bifurcation diagrams and the bifurcation parameter (forcing frequency) ranges for the chaotic motion are obtained. Fundamental and sub-harmonic resonances are studied. The results show that the excitation amplitude has a good effect on the behavior of the laminated composite plat during the process of dynamic post-buckling. Hamilton's Principle, Galerkine Method, and Lagrangian Equation are used to obtain the equations of motion. Transverse shear deformation (nonlinear higher-order shear deformation theory), Geometric non-linearitiy and In-plane inertia and rotary inertia are considered. Differential equation of one-degree of freedom with quadratic and cubic non-linearities as well as parametric and harmonic excitation terms is stated. Controlling the chaos rang by adding damping foil layer is studied as well. The equation has been integrated numerically by utilizing MATLAB.
机译:扣带叠层板的行为不仅表现出当它受到在计划动态加载平方和立方非线性,但是也参数和强制激励。矩形简支对称交叉帘布层复合材料层合板进行了研究。在矩形叠层板经受动态屈曲的混乱行为的激励振幅的效果进行了研究。分岔图和分岔参数(强制频率)为混沌运动范围被获得。基本和次谐波共振的影响。该结果表明,该激励振幅对的行为的效果良好的动态后屈曲的过程中,复合材料层合高原汉密尔顿的原理,Galerkine方法和拉格朗日方程被用于获得运动方程。横向剪切变形(非线性高阶剪切变形理论),几何非linearitiy和在面内的惯性和旋转惯性被考虑。具有二阶和三阶非线性以及参数和谐波激励术语自由之一度的微分方程陈述。控制通过添加阻尼箔层的混乱响进行了研究,以及。该公式已利用MATLAB数值积分。

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