DocumentCode
3254478
Title
Solving combinatorial optimization problems by nonlinear neural dynamics
Author
Hasegawa, Mikio ; Ikeguchi, Tohru ; Matozaki, Takeshi ; Aihara, Kazuyuki
Author_Institution
Dept. of Appl. Electron., Sci. Univ. of Tokyo, Japan
Volume
6
fYear
1995
fDate
Nov/Dec 1995
Firstpage
3140
Abstract
The new approach for combinatorial optimization problems using chaotic dynamics is discussed. We show effectiveness of chaotic neuro dynamics for solving combinatorial optimization problems by applying the chaotic neural network to traveling salesman problems. In this paper, we adopt the chaotic neural network model with two internal states, corresponding to mutual interactions which minimize an energy function and refractoriness which induce chaotic dynamics. We investigate relationships between solving abilities and different model parameters such as decay parameters of two internal states, Lyapunov exponents and first order statistics of firing patterns
Keywords
chaos; combinatorial mathematics; neural nets; optimisation; Lyapunov exponents; chaotic dynamics; chaotic dynamics induction; chaotic neural network model; combinatorial optimization problems; decay parameters; energy function minimization; firing patterns; first-order statistics; mutual interactions; nonlinear neural dynamics; refractoriness; traveling salesman problems; Associative memory; Chaos; Electronics industry; Industrial electronics; Neural networks; Neurons; Power system dynamics; Power system simulation; Statistics; Stochastic processes;
fLanguage
English
Publisher
ieee
Conference_Titel
Neural Networks, 1995. Proceedings., IEEE International Conference on
Conference_Location
Perth, WA
Print_ISBN
0-7803-2768-3
Type
conf
DOI
10.1109/ICNN.1995.487286
Filename
487286
Link To Document