FEATURES CLASSIFIER image based on ART1-NETWORK

Main Article Content

Liudmyla Dobrovska
Iryna Dobrovska

Abstract

In order to create a medical image recognition system, we should take into account the range of possible changes of input signal that comes from the object. In this regard, the main requirement for pattern recognition is to provide a classifier which would be invariant under various transformations. The problem of image classification is solved experimentally based on the ART1-network system designed in MATLAB environment. It has been established that: 1) in case of not more than 40% of noise, for image classification ART1-network selects recorded in the associative memory prototype vector which is most correlated therewith; 2) the associative memory based on ART1-network performs equivalently to the associative memory in the form of a single layer binary linear associator based on pseudoinverse learning rule and it is unable to perform the functions of the invariant classifier.

Reference 6, figures 5, tables 6.

Article Details

How to Cite
Dobrovska, L., & Dobrovska, I. (2016). FEATURES CLASSIFIER image based on ART1-NETWORK. Electronics and Communications, 21(2), 41–48. https://doi.org/10.20535/2312-1807.2016.21.2.65858
Section
Methods and means of processing signals and images
Author Biography

Liudmyla Dobrovska, National technical university of Ukraine "Igor Sikorsky Kyiv polytechnic institute"

Associate Professor of Biomedical Cybernetics FBME

References

Albert, A. (1972). Regression and the Moore-Penrose Pseudoinverse, New York: Academic Press. – 180 p.

Carpenter, G. A. and Grossberg, S. (1987). A massively parallel architecture for a self-organizing neu-ral pattern recognition machine. Computer Vision, Graphics, and Image Processing, vol. 37, pp. 54 – 115

Martin Hagan, Howard Demuth, B. Mark. Beale (2002). Neural Network Design. USA: Colorado Uni-versity Bookstore, Р. 734.

Dobrovskaya, L. M., Dobrovskaya, I. A. (2015). Theory and practice of neural networks, Ukrainian: NTU "KPI" Publisher Polytechnic, Р. 396. (Ukr.)

Haykin, S. (2006). Neural networks: a complete course. 2nd ed. Moscow, Williams Publ., Р. 1104. (Rus.).

Fadeev, D. K., Faddeev, V. N. (2002). Computational methods of linear algebra. 3rd ed., Sr. - St. Pe-tersburg: Lan, Р. 736. (Rus.).