Constructive approximation by neural networks with positive integer weights
Main Article Content
Abstract
Article Details
Supporting Agencies
References
[1] D. Chen, Degree of Approximation by Superpositions of a Sigmoidal Function, Approx. Theory and Appl., 9 (3) (1993), 17–28. Google Scholar
[2] C. K. Chui and X. Li, Approximation by Ridge Functions and Neural Networks with One Hidden Layer, J. Approx. Theory, 70 (1992), 17–28. Google Scholar
[3] N. Hahm and B. I. Hong, Degree of Approximation by Periodic Neural Networks, Korean J. Math., 22 (2) (2014), 307–315. Google Scholar
[4] N. Hahm and B. I. Hong, The Capability of Localized Neural Network Approxi- mation, Honam Math. J., 34 (3) (2012), 341–349. Google Scholar
[5] B. L. Kalman and S. C. Kwasny, Why Tanh : Choosing a Sigmoidal Function, Lect. Notes Comput. Sc., 600 (1995), 303–312. Google Scholar
[6] J. Killian and H. T. Siegelmann, The Dynamic Universality of Sigmoidal Neural Networks, Inform. Comput., 128 (1996), 48–56. Google Scholar
[7] M. Leshno, V. Y. Lin, A. Pinkus and S. Schoken, Multilayer Feedforward Networks with a Nonpolynomial Activation Function Can Approximate Any Func- tion, Neural Networks, 7 (1995), 861–867. Google Scholar
[8] G. Lewicki and G. Marino, Approximation of Functions of Finite Variation by Superpositions of a Sigmoidal Function, Appl. Math. Lett. 17, (2004), 1147– 1152. Google Scholar
[9] M. V. Medvedeva, On Sigmoidal Functions, Mosc. Univ. Math. Bull., 53 (1) (1998), 16–19. Google Scholar