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Optimization of the Composite Truncated Cone Structure Layers under Buckling Load

机译:屈曲负荷下复合截圆锥结构层的优化

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The orientation of fibers in the layers is an important factor that must be obtained in order to predict how well the finished composite product will perform under real-world working conditions. In this research, a five-layer glass-epoxy composite truncated cone structure under buckling load was considered. The simulation of the structure was done utilizing finite element method and was confirmed comparing with the published experimental results. Then the effect of different orientation of fibers on the buckling load was considered. For this, a computer programing was developed to compute the buckling load for different orientations of fibers in each layer. These orientations were produced randomly with the delicacy of 15 degrees. Finally, neural network and genetic algorithm methods were utilized to obtain the optimum orientations of fibers in each layer using the training data obtained from finite element simulation. There are many parameters such as the number of hidden layers, the number of neurons in each hidden layer, the training algorithm, the activation function and so on which must be specified properly in development of a neural network model. The number of hidden layers and number of neurons in each layer was obtained by try and error method. In this study, multilayer back-propagation (BP) neural network with the Levenberg-Marquardt training algorithm (trainlm) was used. Finally, the results showed that the truncated cone with optimum layers withstand considerably more buckling load.
机译:层中纤维的取向是必须获得的重要因素,以便预测成品复合产品在真实工作条件下的表现。在该研究中,考虑了屈曲负荷下的五层玻璃 - 环氧复合截锥结构。利用有限元方法进行结构的模拟,并确认与已发表的实验结果进行比较。然后考虑了不同纤维取向对屈曲负荷的影响。为此,开发了一种计算机编程以计算每层纤维的不同方向的屈曲负载。这些取向随机生产,含有15度的美味。最后,利用神经网络和遗传算法方法使用从有限元模拟获得的训练数据获得每层纤维的最佳取向。存在许多参数,例如隐藏层的数量,每个隐藏层中的神经元数,训练算法,激活功能等必须正确地指定神经网络模型的开发。通过尝试和误差方法获得每层中隐藏层和神经元数的数量。在本研究中,使用具有Levenberg-Marquardt训练算法(TrainLM)的多层背部传播(BP)神经网络。最后,结果表明,具有最佳层的截头锥体可承受相当多的屈曲负荷。

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