期刊文献+

Lagrange支持向量回归机算法研究 被引量:2

Research on lagrange support vector regression arithmetic
下载PDF
导出
摘要 支持向量回归机问题的研究远没有像支持向量机问题成熟完善,支持向量回归机对函数拟合(回归逼近)具有重要的理论和应用意义。借鉴分类问题的有效算法,将其推广到回归问题中来,针对Lagrange支持向量机(LSVM)算法,提出了有效的Lagrange支持向量回归机(LSVR)算法,在若干不同维数的数据集上,对LSVR算法、ASVR算法和LibSVM算法进行数值试验,并进行比较分析。数值试验表明LSVR算法是有效的,与当前流行的求解支持向量回归机的算法相比,在时间和正确度上都有一定的优势。 The research on support vector regression is not mature and perfect like the support vector machine. Support vector regression has an important theoretical and applicable significance on function regression (regression approximation). Using effective arithmetic of classifier for reference, it is extended to the matter ofregression. Aimed at Lagrange support vector machine arithmetic, The effective Lagrange support vector regression arithmetic is put forward. On several different data aggregation of dimensions, the numerical value experiment and comparison are carried out on LSVR arithmetic, ASVR arithmetic and LibSVM arithmetic. The numerical value test has improved that the LSVR arithmetic is effective and it has LSVR arithmetic solution.
出处 《计算机工程与设计》 CSCD 北大核心 2007年第14期3295-3296,3418,共3页 Computer Engineering and Design
基金 国家自然科学基金项目(10171055) 山东省自然科学基金项目(2007ZRB019FK) 山东省教育厅科技计划基金项目
关键词 Lagrange支持向量机 Lagrange支持向量回归机 SMW公式 函数拟合 回归机算法 lagrange support vector machine (LSVM) lagrange support vector regression (LSVR) sherman-morrison-woodburyformula function regression regression arithmetic
  • 相关文献

参考文献8

二级参考文献22

  • 1李盼池,许少华.基于三次样条函数拟合的过程神经元网络训练[J].计算机工程与设计,2005,26(4):1081-1082. 被引量:4
  • 2包健,赵建勇,周华英.基于BP网络曲线拟合方法的研究[J].计算机工程与设计,2005,26(7):1840-1841. 被引量:21
  • 3Burges CJC.A tutorial on support vector machines for pattern recognition.Data Mining and Knowledge Discovery,1998,2(2):121-167.
  • 4Osuna 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.
  • 5Platt 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.
  • 6Mukherjee 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.
  • 7Keerthi 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.
  • 8Shevade 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.
  • 9Lin Chih-Jen.Asymptotic convergence of an SMO algorithm without any assumptions.IEEE Trans.on Neural Networks,2002,13(1):248-250.
  • 10Mangasarian OL,Musicant DR.Successive overrelaxation for support vector machines.IEEE Trans.on Neural Networks,1999,10(5):1032-1037.

共引文献68

同被引文献8

引证文献2

二级引证文献4

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部