Title :
On a neural network with synaptic weight having double minimum potential
Author :
Usami, Yoshiyuki
Author_Institution :
Inst. of Phys., Kanagawa Univ., Yokohama, Japan
Abstract :
The author proposes a generalized Hebb-type learning equation in which the connection weight of the synapse has an arbitrary potential function. He examines the case when the potential has double stable points and finds the learning process in pattern recognition and the ordering process in pattern formation. The neural network with synaptic weight having double stable points has the merit that the system keeps learned patterns stored after input signals are stopped
Keywords :
learning systems; neural nets; pattern recognition; double minimum potential; generalized Hebb-type learning; learning systems; neural network; ordering process; pattern formation; pattern recognition; potential function; stable points; synaptic weight; Neural networks; Neurons; Nonlinear equations; Pattern formation; Pattern recognition; Physics; Signal processing; Testing; White noise;
Conference_Titel :
Neural Networks, 1991., IJCNN-91-Seattle International Joint Conference on
Conference_Location :
Seattle, WA
Print_ISBN :
0-7803-0164-1
DOI :
10.1109/IJCNN.1991.155348