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Effect of general boundary and coupling conditions on the vibration and power flow characteristics of a coupled H-shaped three-plate structure

机译:一般边界和耦合条件对耦合H形三板结构振动和功率流特性的影响

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摘要

Coupled H-shaped three-plate structures are extensively used as support platforms for machinery structures in engineering applications. These structures are constructed with various types of real engineering boundaries and coupling mechanisms. This investigation presents a numerical analysis of the effect of finitely varying boundary and coupling conditions on the vibration and power flow characteristics of a coupled H-shaped three-plate system. Modified Fourier series approximation of out-of-plane and in-plane displacement along with the Rayleigh-Ritz energy minimising procedure has been utilised for theoretical analysis, and different cases of variation of boundary and coupling spring stiffnesses have been taken to numerically analyse its effect on the vibration and power flow characteristics of the plate system. The numerical results indicate the presence of three different zones of finite coupling stiffness combinations at the coupled junction wherein the natural frequency and mode shapes undergo a major alteration. The decay or amplification of power flow characteristics across the plate junctions has been found to be highly dependent on the coupling stiffness values at the junctions. The consideration of general boundaries and coupling conditions in coupled plate systems is an essential design necessity for accurate prediction of the dynamic behaviour of coupled plate structures as their finite variations greatly influence the vibration and power flow characteristics of the coupled system.
机译:耦合的H形三板结构广泛用作工程应用中的机械结构的支持平台。这些结构由各种类型的实际工程边界和耦合机构构成。该研究提出了有限不同边界和耦合条件对耦合H形三板系统的振动和功率流特性的影响的数值分析。改进的傅里叶串联近似平面外和面内位移以及瑞利-RITZ能量最小化程序已被用于理论分析,并且已经采取了不同的边界和耦合弹簧刚度变化的情况以进行数值分析其效果关于板系统的振动与功率流动特性。数值结果表明,在耦合结处,在耦合结合的结合结合中存在三种不同区域的有限耦合刚度组合的组合,其中自然频率和模式形状经历了主要的改变。已经发现跨越板结的功率流特性的衰减或放大高度依赖于连接处的耦合刚度值。耦合板系统中的一般边界和耦合条件的考虑是精确预测耦合板结构的动态行为的基本设计必要性,因为它们的有限变型大大影响了耦合系统的振动和功率流动特性。

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