Mapping combinatorial optimization problems onto neural networks
Information Sciences—Intelligent Systems: An International Journal
Genetic Algorithms in Search, Optimization and Machine Learning
Genetic Algorithms in Search, Optimization and Machine Learning
Introduction to the Theory of Neural Computation
Introduction to the Theory of Neural Computation
Selectively grouping neurons in recurrent networks of lateral inhibition
Neural Computation
Permitted and forbidden sets in symmetric threshold-linear networks
Neural Computation
Neural Networks for Combinatorial Optimization: a Review of More Than a Decade of Research
INFORMS Journal on Computing
An analysis of the behavior of a class of genetic adaptive systems.
An analysis of the behavior of a class of genetic adaptive systems.
IEEE Transactions on Neural Networks
A columnar competitive model for solving combinatorial optimization problems
IEEE Transactions on Neural Networks
Dynamics analysis and analog associative memory of networks with LT neurons
IEEE Transactions on Neural Networks
Solving TSP by using Lotka-Volterra neural networks
Neurocomputing
Design of recurrent neural networks for solving constrained least absolute deviation problems
IEEE Transactions on Neural Networks
A neural network model for currency arbitrage detection
ISNN'12 Proceedings of the 9th international conference on Advances in Neural Networks - Volume Part I
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In this paper, an approach to solving the classical Traveling Salesman Problem (TSP) using a recurrent network of linear threshold (LT) neurons is proposed. It maps the classical TSP onto a single-layered recurrent neural network by embedding the constraints of the problem directly into the dynamics of the network. The proposed method differs from the classical Hopfield network in the update of state dynamics as well as the use of network activation function. Furthermore, parameter settings for the proposed network are obtained using a genetic algorithm, which ensure a stable convergence of the network for different problems. Simulation results illustrate that the proposed network performs better than the classical Hopfield network for optimization.