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Energy flow analysis of mid-frequency vibration of coupled plate structures with a hybrid analytical wave and finite element model

机译:混合分析波与有限元模型耦合板结构中频振动能流分析

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摘要

The medium frequency vibration of a built-up plate structure is studied by an energy flow analysis which extends the concept of statistical energy analysis. The propagative waves of the plates are considered as subsystems that carry and spread energy. Symplectic analytical solutions for mode count, modal density and group velocity of each wave subsystem are obtained based on accurate consideration of the plate geometry and boundary conditions, while the joint vibrational behavior is described by a finite element model. The input mobility and coupling factor associated with each wave subsystem are accurately obtained using a hybrid analytical wave and finite element formulation. Based on the power balance relation of each wave subsystem, the system energy equations are established. Numerical examples for built-up structures comprising rectangular plates demonstrate high accuracy and efficiency. In contrast with statistical energy analysis, the energy of each wave subsystem can be obtained, facilitating the understanding and control of structural vibration and local response. The computational time of the hybrid formulation decreases significantly with increasing length/width ratio of the plates. The wave scattering property of the joint can also be obtained and used to replace the finite element model in repetitive analysis.
机译:通过扩展能量统计分析概念的能量流分析研究了组合板结构的中频振动。板的传播波被认为是携带和传播能量的子系统。在精确考虑板的几何形状和边界条件的基础上,获得了每个波子系统的模态计数,模态密度和群速度的辛解析解,同时通过有限元模型描述了联合振动行为。使用混合分析波和有限元公式可以准确获得与每个波子系统相关的输入迁移率和耦合因子。基于各波子系统的功率平衡关系,建立了系统能量方程。包含矩形板的组合结构的数值示例证明了高精度和高效率。与统计能量分析相比,可以获取每个波子系统的能量,从而有助于理解和控制结构振动和局部响应。混合制剂的计算时间随着板的长/宽比的增加而显着减少。在重复分析中,关节的波散射特性也可以被获取并用来代替有限元模型。

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