摘要:
针对车辆爆炸防护结构优化中数据来源匮乏、代理模型精度低、优化效率低和可靠性不足的问题,提出了一种数据增广方法结合半监督回归的数据驱动方法。通过改进对抗生成网络(GAN),提出了GDE-WGAN;分别采用GDE-WGAN、高斯模型、最优拉丁超立方方法,并结合半监督支持向量回归,对原始数据集进行增广,通过对比不同方法的数据增广效果,验证了GDE-WGAN的可行性与优越性;通过多目标优化分别求解数据增广前后代理模型的最优解,并通过有限元仿真验证比较。研究表明,GDE-WGAN结合半监督回归的方法可以显著提升代理模型精度,两个输出变量的精度分别提升了16.7%和4.2%。结合半监督回归的数据增广优化方法在准确性和优化效率方面具有较大提升。
Abstract:
In order to balance the need for personnel protection and lightweight of modern combat vehicles, it is necessary to optimize its explosion protection structure. Due to the high cost of experiments, finite element simulation is usually used instead. However, vehicle explosion simulation requires a lot of computational resources and high computational costs, resulting in limited data sources for vehicle explosion protection structure optimization. Structural optimization requires sufficient data support. The larger the amount of data, the higher the accuracy of the approximate proxy model, the more accurate the final optimal solution, and the better the optimization effect. Therefore, a data-driven method is proposed to optimize the vehicle explosion protection structure. According to the data characteristics, the adversarial generating network (GAN) is improved, and the GDE-WGAN method is proposed, which is combined with semi-supervised support vector regression based on the self-training framework to expand the original data set. Meanwhile, the feasibility and superiority of this method are verified by comparing the performance improvement of different numerical data augmentation methods on the semi-supervised regression model. Finally, the optimal solutions of the data augmentation combined with semi-supervised regression model and the initial model were obtained by multi-objective optimization, and verified and compared by finite element simulation. The results show that GDE-WGAN method has a more significant effect on the performance improvement of semi-supervised regression model, and the generated data is more random and diverse through the network structure of GAN, which is beneficial to semi-supervised learning. When dealing with semi-supervised regression of high-dimensional nonlinear numerical data, not only the similarity of global data distribution is crucial, but also the similarity of local data, especially the distance between unlabeled samples and labeled samples. Through the finite element simulation, it is found that the improved model can predict the result more accurately and show better optimization effect than the original model.