DocumentCode :
1837237
Title :
Cellular neural networks and zeta functions
Author :
Jung-Chao Ban ; Wen-Guei Hu ; Song-Sun Lin ; Yin-Heng Lin
Author_Institution :
Dept. of Appl. Math., Nat. Dong Hwa Univ., Hualian, Taiwan
fYear :
2010
fDate :
3-5 Feb. 2010
Firstpage :
1
Lastpage :
4
Abstract :
This talk is concerned with zeta functions of two-dimensional shifts of finite type. The zeta function is an important invariant, which combines information of all periodic patterns. The zeta function can be explicitly expressed as a reciprocal of an infinite product of polynomials by patterns generation approaches. The methods can apply to two-dimensional cellular neural networks.
Keywords :
cellular neural nets; functions; polynomials; cellular neural networks; patterns generation approaches; zeta functions; Cellular networks; Cellular neural networks; Eigenvalues and eigenfunctions; Entropy; Geometry; Lattices; Mathematics; Physics; Polynomials;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Cellular Nanoscale Networks and Their Applications (CNNA), 2010 12th International Workshop on
Conference_Location :
Berkeley, CA
Print_ISBN :
978-1-4244-6679-5
Type :
conf
DOI :
10.1109/CNNA.2010.5430260
Filename :
5430260
Link To Document :
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