期刊文献+

一种新颖的领域自适应概率密度估计器 被引量:1

A probability density estimator for domain adaptation
下载PDF
导出
摘要 传统概率密度估计法建立好密度估计模型后,无法将源域知识传递给相关目标域密度估计模型。提出用无偏置v-SVR的回归函数来表示传统概率密度估计法获得密度估计信息,并说明无偏置v-SVR等价于中心约束最小包含球及概率密度回归函数可由中心约束最小包含球中心点表示。在上述理论基础上提出中心点知识传递领域自适应概率密度估计法,用于解决因目标域信息不足而无法建立概率密度函数的场景。实验表明,此种领域自适应方法进行领域间知识传递的同时,还能达到源域隐私保护的目的。 This paper proposes that the density information received from the traditional probability density estimation method can be represented by no bias v-SVRregression function. It addresses the problem that after the source domain' s probability density estimation model is established using the traditional probability density estimation method its source domain knowledge can not be transferred to the relevant target domain's density estimation model.In this paper,no bias v-SVR is equivalent to the center-constrained minimum enclosing ball( CC-MEB) and the probability density regression function is constrained by CC-MEB's center point is described. On the basis of the above theory,an adaptive probability density evaluation method for transferring knowledge through the center point was put forward to solve the problem that an accurate probability density estimation model can not be established because of the lack of information of the target domain. The experiments showed that this adaptive method can reach the goals of knowledge transfer between domains and privacy protection in the source domain.
作者 许敏 俞林
出处 《智能系统学报》 CSCD 北大核心 2015年第2期221-226,共6页 CAAI Transactions on Intelligent Systems
基金 江苏省高校自然科学研究资助项目(13KJB520001) 江苏省高校哲学社会科学基金资助项目(2012SJB880077) 江苏省研究生创新工程资助项目(CXZZ12-0759)
关键词 概率密度函数 无偏置v-SVR 中心约束最小包含球 核心集 领域自适应 probability density estimation no bias v-SVR center-constrained minimum enclosing ball(CC-MEB) core set domain adaptation
  • 相关文献

参考文献9

  • 1VAPNIK V N. Statistical learning theory [ M ]. New York: John Wiley and Sons, 1998: 35-41.
  • 2吉根林,姚瑶.一种分布式隐私保护的密度聚类算法[J].智能系统学报,2009,4(2):137-141. 被引量:2
  • 3PARZEN E. On estimation of a probability density function and mode [ J ]. The Annals of Mathematical Statistics, 1962, 33(3) : 1065-1076.
  • 4GIROLAMI M, HE C. Probability density estimation from optimally condensed data samples[ J ]. IEEE Transactions on Pattern Analysis and Machine Intelligence, 2003, 25 (10) : 1253-1264.
  • 5DENG Z H, CHUNG F L, WANG S T. FRSDE: Fast re- duced set density estimator using minimal enclosing ball ap- proximation[J]. Pattern Recognition, 2008, 41 (4):1363- 1372.
  • 6TSANG I W, KWOK J T, ZURADA J M. Generalized core vector machines [ J ]. IEEE Transactions on Neural Net- works, 2006, 17(5): 1126-1140.
  • 7TSANG I W, KWOK J T, CHEUNG P M. Core vector ma- chines: fast SVM training on very large data sets [ J ]. Jour- nal of Machine Learning Research, 2005(6) : 363-392.
  • 8CHU C S, TSANG I W, KWOK J K. Scaling up support vector data description by using core-sets [ C ]//IEEE Inter- national Joint Conference on Neural Networks. Budapest, Hungary : 2004 : 425-430.
  • 9许敏,王士同,顾鑫,俞林.基于最小包含球的大数据集域自适应快速算法[J].模式识别与人工智能,2013,26(2):159-168. 被引量:3

二级参考文献17

  • 1李锁花,孙志挥,周晓云.基于特征向量的分布式聚类算法[J].计算机应用,2006,26(2):379-382. 被引量:6
  • 2Yaug J, Yan R, Hauptmann A G. Cross-Domain Video Concept Detection Using Adaptive SVMs//Proc of the 15th International Conference on Multimedia. Augsburg, Germany, 2007:188-197.
  • 3Blitzer J, McDonald R, Pereira F. Domain Adaptation with Structural Correspondence Learning///Proc of the Conference on Empirical Methods in Natural Language Processing. Philadelphia, USA, 2006:120-128.
  • 4Pan S J, Tsang I W, Kwok J T, et al. Domain Adaptation via Transfer Component Analysis. IEEE Trans on Neural Networks, 2010, 22(2) : 199-210.
  • 5Tax D M J, Duin R P W. Support Vector Domain Description. Pattern Recognition Letters, 1999, 20 ( 11/12/13 ) : 1191 - 1199.
  • 6Liu Y H, Liu Yanchen, Chen Y J. Fast Support Vector Data Descriptions for Novelty Detection. IEEE Trails on Neural Networks, 2010, 21(8) : 1296-1313.
  • 7GhasemiGol M, Monsefi R, Yazdi H S. Intrusion Detection by New Data Description Method//Proc of the International Conference on Intelligent Systems, Modelling and Simulation. Liverpool, UK, 2010 : 1-5.
  • 8Tsang I W, Kwok J T, Cheung P. Core Vector Machines: Fast SVM Training on Very Large Data Sets. Journal of Machine Learning Research, 2005, 6(4): 363-392.
  • 9Badoiu M, Clarkson K L. Optimal Core Sets for Balls. Computational Geometry: Theory and Applications, 2008, 40 (1) : i4-22.
  • 10Tsang I W, Kwok J T, Zurada J M. Generalized Core Vector Machines. IEEE Trans on Neural Networks, 2006, 17 (5): 1126-1140.

共引文献3

同被引文献12

引证文献1

二级引证文献1

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