A bank of Hopfield neural networks for the shortest path problem
Signal Processing
A Taxonomy of Hybrid Metaheuristics
Journal of Heuristics
Applying Inexpensive AI Techniques to Computer Games
IEEE Intelligent Systems
A Discrete-Time Quantized-State Hopfield Neural Network
Annals of Mathematics and Artificial Intelligence
A portable and scalable algorithm for a class of constrained combinatorial optimization problems
Computers and Operations Research
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IEEE Transactions on Wireless Communications
Web newspaper layout optimization using simulated annealing
IEEE Transactions on Systems, Man, and Cybernetics, Part B: Cybernetics
Neural techniques for combinatorial optimization with applications
IEEE Transactions on Neural Networks
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This paper proposes the use of a bank of Hopfield networks to solve a class of constraints which appear in combinatorial optimization problems. Specifically, we deal with problems which constraints' structure can be represented by a binary matrix C, and can be separated in independent substructures. We show that a bank of Hopfield networks can solve these constraints, and also can be easily hybridized with a global search algorithm, such as simulated annealing, to obtain a final solution to the problem. We apply our approach to the solution of a famous logic-type puzzle, the light-up puzzle, where we report improvements over a branch and bound algorithm, and to an important problem which arises in electronic control: the so-called Crossbar Switch Problem.