DocumentCode :
3251813
Title :
The N-N-N conjecture in ART1
Author :
Georgiopoulos, M. ; Heileman, G.L. ; Huang, J.
Author_Institution :
Dept. of Electr. Eng., Univ. of Central Florida, FL, USA
Volume :
4
fYear :
1992
fDate :
7-11 Jun 1992
Firstpage :
103
Abstract :
The authors consider the ART1 neural network architecture introduced by G.A. Carpenter and S. Grossberg (Comput. Vis., Graph., and Image Process. vol.37, 54-115, 1987). In their original paper, Carpenter and Grossberg made the following conjecture. In the fast learning case if the F2 layer in ART1 has at least N nodes, then each member of a list of N input patterns presented cyclically at the F1 layer of ART1 will have direct access to an F2 layer nodes after at most N list representations. It is demonstrated that the conjecture is not valid for certain large L values, where L is a network parameter associated with the adaptation of the bottom-traces in ART1. It is noted that previous work has shown the conjecture to be true for small L values
Keywords :
neural nets; unsupervised learning; ART1 neural network architecture; fast learning case; Binary search trees; Intelligent networks; Neural networks; Pattern recognition; Resonance; Terminology;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Neural Networks, 1992. IJCNN., International Joint Conference on
Conference_Location :
Baltimore, MD
Print_ISBN :
0-7803-0559-0
Type :
conf
DOI :
10.1109/IJCNN.1992.227282
Filename :
227282
Link To Document :
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