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首页> 外文期刊>International Journal of Mechanical Sciences >Vibroacoustic analysis of laminated composite panels stiffened by complex laminated composite stiffeners
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Vibroacoustic analysis of laminated composite panels stiffened by complex laminated composite stiffeners

机译:复杂的叠层复合加劲肋加劲的叠层复合板的振动声学分析

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摘要

This paper investigates the vibroacoustic behavior of stiffened composite panels. Airborne and structure borne excitations are considered. Two models are presented. The first is based on the modal expansion technique and handles both symmetric and asymmetric laminate composite panels and stiffening beams. It uses the first order shear deformation theory for the skin and accounts for the in-plane/bending effects, cross modal coupling and eccentricity of the stiffening beams. The latter are accounted for using equivalent forces and moments and integrated in the skin model using the continuity relations. The second model uses the equivalent properties of the composite panel and beams to extend an existing model, widely used in statistical energy analysis (SEA) of stiffened metallic structures, to composite stiffened structures. Composite panels reinforced by composite stiffeners with three types of cross-sections (I, C and omega) are analyzed. Both irregularly and periodically stiffened panels are studied and compared to the finite element (FEM) for the vibration response and boundary element methods (BEM) for the acoustic response. In FEM simulations, the stiffeners are modeled as surfaces assembly in order to highlight their in-plane displacements and their deformations effects. Excellent agreement with the FEM/BEN analysis is observed in all investigated configurations.
机译:本文研究了刚性复合板的振动声行为。考虑了空中激励和结构激励。介绍了两种模型。第一种基于模态扩展技术,可处理对称和不对称的层压复合材料面板以及加劲梁。它对皮肤使用一阶剪切变形理论,并考虑了平面内/弯曲效应,交叉模态耦合和加劲梁的偏心率。后者使用等效力和力矩进行解释,并使用连续性关系整合到蒙皮模型中。第二个模型使用了复合面板和梁的等效特性,将一种广泛用于加劲金属结构的统计能量分析(SEA)的现有模型扩展到了复合加劲结构。分析了具有三种横截面(I,C和Ω)的复合加劲肋增强的复合板。研究了不规则和定期加筋的面板,并将其与振动响应的有限元(FEM)和声学响应的边界元方法(BEM)进行了比较。在FEM仿真中,将加劲肋建模为表面装配,以突出其平面内位移和变形效果。在所有调查的配置中均观察到与FEM / BEN分析的出色一致性。

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