期刊文献+

神经网络的层次化学习机制探讨

RESEARCH ON HIERARCHICAL LEARNING MECHANISM OF ARTIFICIAL NEURAL NETWORK
原文传递
导出
摘要 研究人■神经网络的信息处理机制是模拟人脑功能要解决的一个重要问题,在信息几何框架(?),该机制可以通过研究信息系统的几何结构来讨论.本文提出了一种简化的模拟人类思维层次的层次化神经系统模型.并利用基(?)信息几何的神经场学习理论解释了不同层次的神经系统通过(?)馈和反馈连接进行动态交互作用的逼近学习机制,进而从整体宏观的角度对人脑学习机理以及概念形成给出了(?)个数学(?) Studying the information processing mechanism of the artificial neural networks is an important problem to simulate the function of human brain. This mechanism can be discussed by studying the geometric structure of information system in the framework of information geometry. This paper presents a simplified hierarchical neural system model to simulate human s thinking hierarchy and explains the feedforward and feedback dynamic interactions between the hierarchies using the neural field learning theory based on information geometry. This paper gives a mathematical presentation of brain s learning mechanism and the formation of concept.
出处 《模式识别与人工智能》 EI CSCD 北大核心 2004年第3期332-336,共5页 Pattern Recognition and Artificial Intelligence
基金 教育部博士点基金(No.20020004020)
关键词 信息几何 神经场 层次化 学习机制 Information Geometry Neural Field Hierarchy Learning Mechanism
  • 相关文献

参考文献8

  • 1Amari S. Differential-Geometrical Methods in Statistics: Lecture Notes in Statistics. New York: Springer, 1985
  • 2罗四维,温津伟.神经场整体性和增殖性研究与分析[J].计算机研究与发展,2003,40(5):668-674. 被引量:10
  • 3Azam F. Biologically Inspired Modular Neural Networks. Ph. D Dissertation. Virginia Polytechnic Institute and State University,2000. http://scholar.lib.yr.edu/theses/available/etd-06092000-12150028/unrestricted/etd.pdf
  • 4Dayan P, et al. The Helmholtz Machine. Neural Computations, 1995, 7:889-904
  • 5Xu L. A Unified Learning Scheme: Bayesian-Kullback Ying-Yang Maching Advances in Neural Information Processing Systems, 1996, 8:444-450
  • 6孟大志,刘蓉.信息几何-计算神经科学的几何学方法[J].生物物理学报,1999,15(2):243-248. 被引量:2
  • 7Arnari S. Information Geometry of the EM and EM Algorithms for Neural Networks, Neural Networks, 1995, 8(9) : 1379 - 1408
  • 8Amari S. Information Geometry of Neural Networks-New Bayesian Duality Theory. In: Proc of the International Conference on Neural Information Processing. Hong Kong, 1996, 3 - 6

二级参考文献13

  • 1陈省身 陈维桓.微分几何讲义[M].北京:北京大学出版社,1980..
  • 2Jacobs, Jordan. Adaptive mixtures of local experts. Neural Computation, 1991, 2(3) : 79-87.
  • 3R E Sehapire. The strength of weak learnability. Machine Learning, 1990, 5(2): 197-227.
  • 4S Amari. Information geometry. Contemporary Mathematics,1977, 20(3): 81-95.
  • 5S Amari. Information geometry of EM and EM algorithm for neural networks. Neural Networks, 1995, 8(9): 1379-1408.
  • 6S Amari, K Kurata, H Nagaoka. Information geometry of Boltzmann machines. IEEE Trans on Neural Networks, 1992, 3(2) : 260-271.
  • 7S Amari. Dualistic geometry of the manifold of higher-order neurons. Neural Networks, 1991, 4(4): 443-451.
  • 8S Amari. Differential geometrical methods in statistics. Springer Lecture Notes in Statistics, Vol 28, New York: Springer-Verlag,1985.
  • 9L K Hansen, P Salamon. Neural network ensembles. IEEE TPAM, 1990, 12(10): 993-1001.
  • 10Jordan, Jacobs. Hiearchical mixtures of experts and the EM algorithm. Neural Computation, 1994, 2(6) : 181-214.

共引文献9

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