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Optimized support vector regression model by improved gravitational search algorithm for flatness pattern recognition

机译:改进的重力搜索算法优化支持向量回归模型进行平面度模式识别

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摘要

Accurately, forecasting of the flatness plays a highly significant role in the flatness theory and flatness control system, but it is quite difficult and complicated due to the nonlinear characteristics of flatness pattern recognition and lack of available observed data set. Recently, support vector regression (SVR) is being proved an effective machine learning technique for solving nonlinear regression problem with small sample set, because of its nonlinear mapping capabilities. However, it has also been proved that the prediction precision of SVR is highly dependent of SVR parameters, which are hardly choosing for the SVR. As in many excellent algorithms, gravitational search algorithm (GSA) not only has strong global searching capability, but also is very easy to implement. In the paper, an improved gravitational search algorithm (IGSA) is presented to further enhance optimal performance of GSA, and it is employed to serve as a method for pre-selecting SVR parameters. Based on SVR and IGSA algorithms, a forecasting model of flatness pattern recognition is proposed. Where, the IGSA is employed to optimize the parameters of SVR model to determine the parameters as fast and accurate as possible. Afterward, a procedure of forecasting flatness was put forward to evaluate the efficiency of the proposed IGSA-SVR model, which was compared with normal SVR model, IGSA-BP model and extreme learning machine model. The results affirm that the proposed algorithm outperforms other technique.
机译:准确地说,平面度的预测在平面度理论和平面度控制系统中起着非常重要的作用,但是由于平面度模式识别的非线性特性和缺乏可用的观测数据集,这非常困难和复杂。最近,由于支持向量回归(SVR)的非线性映射功能,已被证明是解决小样本集非线性回归问题的有效机器学习技术。然而,也已经证明,SVR的预测精度高度依赖于SVR参数,而对于SVR而言,SVR参数很难选择。与许多出色的算法一样,重力搜索算法(GSA)不仅具有强大的全局搜索能力,而且非常易于实现。本文提出了一种改进的重力搜索算法(IGSA),以进一步提高GSA的最佳性能,并将其用作预选SVR参数的方法。基于SVR和IGSA算法,提出了平面度模式识别的预测模型。其中,采用IGSA来优化SVR模型的参数,以尽可能快和准确地确定参数。然后,提出了预测平面度的程序,以评估所提出的IGSA-SVR模型的效率,并与常规SVR模型,IGSA-BP模型和极限学习机模型进行了比较。结果表明,该算法优于其他技术。

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