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基于混沌粒子群支持向量回归的高炉铁水硅含量预测 被引量:1

Prediction of Silicon Content in Hot Metal Based on SVR Optimized by Chaos Particle Swarm Optimization
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摘要 参数的优化选择对支持向量回归算法(SVR)的预测精度和泛化能力影响显著,提出混沌粒子群优化算法(CPSO)寻优一种改进支持向量回归算法(v-SVR)参数的新方法,在此基础上建立高炉铁水硅含量预测模型(CP-SO-vSVR)用于对某钢铁厂3号高炉铁水硅含量的实际数据进行预测,研究结果表明,基于CPSO确定的最优参数建立的铁水硅含量粒子群支持向量回归预测模型的预测效果最佳,平均相对误差为5.32%。与使用粒子群优化算法训练的神经网络(PSO-NN)、v-SVR、最小二乘支持向量回归(LS-SVR)进行比较,CPSO-vSVR模型对铁水硅含量进行预测时预测绝对误差小于0.03的样本数占总测试样本数的百分比达到90%以上,预测效果明显优于PSO-NN,且比v-SVR稳定性更强,可用于高炉铁水硅含量的实际预测。 The regression accuracy of the support vector regression(SVR) models strongly depends on a proper setting of its parameters.An optimal selection approach of v-SVR parameters was put forward based on chaos particle swarm optimization(CPSO) algorithm.A model based on v-SVR to predict the silicon content in hot metal was established,and the optimal parameters of the model was searched by CPSO.The data of the model were collected from No.3 BF in Panzhihua Iron and Steel Group Co..The results showed that the pro...
出处 《四川大学学报(工程科学版)》 EI CAS CSCD 北大核心 2009年第4期141-145,共5页 Journal of Sichuan University (Engineering Science Edition)
基金 国家自然科学基金资助项目(60506055) 重庆邮电大学科研基金项目(A2008-5)
关键词 支持向量回归 粒子群优化算法 混沌 铁水硅含量 预测 support vector regression particle swarm optimization chaos silicon content in hot metal prediction
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  • 1刘金琨,邓守强,苏士权.高炉铁水硅含量的神经网络时间序列预报[J].钢铁研究学报,1996,8(3):63-66. 被引量:9
  • 2Burges CJC.A tutorial on support vector machines for pattern recognition.Data Mining and Knowledge Discovery,1998,2(2):121-167.
  • 3Osuna E,Freund R,Girosi F.An improved training algorithm for support vector machines.In:Principle J,Giles L,Morgan N,eds.Proc.of the 1997 IEEE Workshop on Neural Networks and Signal Processing.Amelia Island:IEEE Press,1997.276~285.
  • 4Platt J.Fast training of support vector machines using sequential minimal optimization.In:Sch?lkopf B,Burges C,Smola A,eds.Advances in Kernel Methods - Support Vector Learning.Cambridge,Massachusetts:MIT Press,1998.185~208.
  • 5Mukherjee S,Osuna E,Girosi F.Nonlinear prediction of chaotic time series using support vector machines.In:Principle J,Giles L,Morgan N,eds.Proc.of the 1997 IEEE Workshop on Neural Networks and Signal Processing.Amelia Island:IEEE Press,1997.511~520.
  • 6Keerthi SS,Shevade SK,Bhattacharyya C,Murthy KRK.A fast iterative nearest point algorithm for support vector machine classifier design.IEEE Trans.on Neural Networks,2000,11(1):124-136.
  • 7Shevade SK,Keerthi SS,Bhattacharyya C,Murthy KRK.Improvements to the SMO algorithm for SVM regression.IEEE Trans.on Neural Networks,2000,11(5):1188-1193.
  • 8Lin Chih-Jen.Asymptotic convergence of an SMO algorithm without any assumptions.IEEE Trans.on Neural Networks,2002,13(1):248-250.
  • 9Mangasarian OL,Musicant DR.Successive overrelaxation for support vector machines.IEEE Trans.on Neural Networks,1999,10(5):1032-1037.
  • 10Smola AJ,Sch?lkopf B.Sparse greedy matrix approximation for machine learning.In:Langley P,ed.Proc.of the 17th Int'l Conf.on Machine Learning.San Francisco,2000.911~918.http://mlg.anu.edu.au/~smola/publications.html

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