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A hybrid wave propagation and statistical energy analysis on the mid-frequency vibration of built-up plate systems

机译:组合板系统中频振动的混合波传播和统计能量分析

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Based on the concept of the hybrid finite element (FE) analysis and statistical energy analysis (SEA), a new hybrid method is developed for the mid frequency vibration of a system comprising rectangular thin plates. The wave propagation method based on symplectic analysis is used to describe the vibration of the deterministic plate component. By enforcing the displacement continuity and equilibrium of force at the connection interface, the dynamic coupling between the deterministic plate component and the statistical plate component described by SEA is established. Furthermore, the hybrid solution formulation for the mid frequency vibration of the system built up by plates is proposed. The symplectic analytical wave describing the deterministic plate component eliminates the boundary condition limitation of the traditional analytical wave propagation method and overcomes the numerical instability of numerical wave propagation methods. Numerical examples compare results from the proposed method with those from the hybrid FE SEA method and the Monte Carlo method. The comparison illustrates that the proposed method gives good predictions for the mid frequency behavior of the system considered here with low computational time In addition, a constant proportionality coefficient between the system coupling power and the energy difference between the plate components can be found, when external forces are applied at different locations On a line perpendicular to the wave propagation direction. Based on this finding, two fast solution techniques are developed for the energy response of the system, and are validated by numerical examples. (C) 2015 Elsevier Ltd. All rights reserved.
机译:基于混合有限元(FE)分析和统计能量分析(SEA)的概念,开发了一种新的混合方法,用于包含矩形薄板的系统的中频振动。基于辛分析的波传播方法用于描述确定性板件的振动。通过在连接界面处强制位移连续性和力平衡,可以确定性板块和统计板块之间的动态耦合(由SEA描述)。此外,提出了由平板建立的系统中频振动的混合解决方案。描述板块确定性的辛分析波消除了传统分析波传播方法的边界条件限制,并克服了数值波传播方法的数值不稳定性。数值示例将提出的方法的结果与混合有限元SEA方法和蒙特卡洛方法的结果进行了比较。通过比较可以看出,本文提出的方法能够以较低的计算时间为此处考虑的系统中频行为提供良好的预测。此外,在外部耦合时,可以找到系统耦合功率与板组件之间的能量差之间的恒定比例系数。在垂直于波传播方向的线上的不同位置施加力。基于此发现,针对系统的能量响应开发了两种快速解决方案技术,并通过数值示例对其进行了验证。 (C)2015 Elsevier Ltd.保留所有权利。

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