DocumentCode
1079227
Title
Neural systems: how the artificial version models itself after nature
Author
Gutta, Srinivas V R ; Ranna, M.V. ; Ramakrishna, N.
Author_Institution
Nat. Inst. of Eng., Mysore, India
Volume
12
Issue
3
fYear
1993
Firstpage
19
Lastpage
20
Abstract
The modeling of biological neurons is discussed, which leads to a system of nonlinear differential equations with several state variables for each neuron; this would be untenable in a computational application. A simple mathematical model is obtained retaining some essentials of real dynamic behavior. In order to make the network perform any task, it should be trained or it has to learn to solve the problem. The learning is inherent in biological systems. The learning procedures, supervised and unsupervised learning, are described. Current research on biological neural networks is discussed.<>
Keywords
neural nets; nonlinear differential equations; physiological models; unsupervised learning; biological neural networks; biological neurons; computational application; learning procedures; nonlinear differential equations; real dynamic behavior; state variables; supervised learning; unsupervised learning; Biological neural networks; Biological system modeling; Biological systems; Biology computing; Computer applications; Differential equations; Mathematical model; Neurons; Nonlinear dynamical systems; Unsupervised learning;
fLanguage
English
Journal_Title
Potentials, IEEE
Publisher
ieee
ISSN
0278-6648
Type
jour
DOI
10.1109/45.282291
Filename
282291
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