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Dynamics of a Circular Mindlin Plate under Mechanical Loading and Elevated Temperature

机译:机械载荷和高温下圆形Mindlin板的动力学

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Dynamics of a nonlinear circular Midlin plate is studied in the paper. The mathematical model represented by partial differential equations includes nonlinear geometrical terms resulted from large displacements. The plate is subjected to mechanical and thermal loadings. The dynamics of a coupled thermo-mechanical problem is reduced from partial to ordinary differential equations. Considering the first mode reduction and uniformly distributed temperature just a single nonlinear differential equation is obtained. The bifurcation analysis shows that elevated temperature shifts the rezonanse curve and new solutions arise. Depending on initial conditions this may lead to buckling phenomenon and then relatively small oscillations around this state, symmetric periodic oscillations of large amplitude, or irregular oscillations.
机译:本文研究了非线性圆形米德林板的动力学特性。由偏微分方程表示的数学模型包括大位移导致的非线性几何项。该板承受机械和热负荷。耦合热机械问题的动力学从偏微分方程简化为常微分方程。考虑第一模式降低和温度均匀分布,仅获得一个非线性微分方程。分叉分析表明,升高的温度会改变重氮酮曲线,从而产生新的解决方案。根据初始条件,这可能导致屈曲现象,然后导致围绕此状态的振荡相对较小,振幅大的对称周期性振荡或不规则振荡。

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