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Flutter analysis of composite lifting surfaces by the 1D Carrera Unified Formulation and the doublet lattice method

机译:一维Carrera统一公式和doublet晶格方法对复合材料提升面的颤振分析

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Flutter analyses of composite lifting surfaces are presented in this paper. Results were obtained through an advanced aeroelastic formulation based on higher-order 1D structural models coupled with the doublet lattice method. The g-method was used to compute flutter conditions. The Carrera Unified Formulation (CUF) was exploited to build 1D structural models. Refined theories were obtained by using Taylor-like expansions of the cross-section displacement field. In the CUF framework, the order (N) of the expansion is considered as a free-parameter, this means that N can be considered as an input of the analysis. Convergence studies on N can be straightforwardly conducted in order to establish the proper 1D theory for a given problem. Flutter analyses were conducted on several structural configurations. The effect of the stacking sequence and the effect of the sweep angle were analyzed. Results show the enhanced capabilities of CUF 1D in dealing with the flutter analysis of typical composite lifting surfaces with plate-like accuracy and low computational costs.
机译:本文介绍了复合材料提升面的颤振分析。通过基于高阶一维结构模型和双峰晶格方法的高级气动弹性公式获得结果。 g方法用于计算颤振条件。利用Carrera统一公式(CUF)构建一维结构模型。通过使用横截面位移场的泰勒式展开获得精确的理论。在CUF框架中,扩展的阶数(N)被视为自由参数,这意味着N可以被视为分析的输入。为了确定给定问题的正确一维理论,可以直接进行N的收敛研究。在几种结构构型上进行了颤振分析。分析了堆叠顺序的影响和扫角的影响。结果表明,CUF 1D在处理典型复合材料提升面的颤动分析时具有增强的功能,具有板状精度和低计算成本。

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