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Generalized Timoshenko modelling of composite beam structures: sensitivity analysis and optimal design

机译:复合梁结构的广义Timoshenko建模:灵敏度分析和优化设计

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This article describes a new approach to design the cross-section layer orientations of composite laminated beam structures. The beams are modelled with realistic cross-sectional geometry and material properties instead of a simplified model. The VABS (the variational asymptotic beam section analysis) methodology is used to compute the cross-sectional model for a generalized Timoshenko model, which was embedded in the finite element solver FEAP. Optimal design is performed with respect to the layers' orientation. The design sensitivity analysis is analytically formulated and implemented. The direct differentiation method is used to evaluate the response sensitivities with respect to the design variables. Thus, the design sensitivities of the Timoshenko stiffness computed by VABS methodology are imbedded into the modified VABS program and linked to the beam finite element solver. The modified method of feasible directions and sequential quadratic programming algorithms are used to seek the optimal continuous solution of a set of numerical examples. The buckling load associated with the twist-bend instability of cantilever composite beams, which may have several cross-section geometries, is improved in the optimization procedure.
机译:本文介绍了一种设计复合叠层梁结构截面层方向的新方法。用真实的横截面几何形状和材料属性对梁进行建模,而不是简化模型。 VABS(变分渐近光束截面分析)方法用于计算通用Timoshenko模型的横截面模型,该模型嵌入在有限元求解器FEAP中。相对于层的取向进行最佳设计。设计敏感性分析是通过分析制定和实施的。直接微分法用于评估相对于设计变量的响应灵敏度。因此,通过VABS方法计算出的Timoshenko刚度的设计灵敏度被嵌入到改进​​的VABS程序中,并链接到梁有限元求解器。使用可行方向的改进方法和顺序二次规划算法来寻求一组数值示例的最优连续解。在优化过程中,可以改善与悬臂复合梁的扭曲弯曲不稳定性相关的屈曲载荷,该屈曲载荷可能具有多个横截面几何形状。

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