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New App, Simulink Models, Runge-Kutta simulation method for TSP and GQKP, improved documentation, new examples, minor bugs and enhancements
Bug fixing:
#35 Checkpoint fails when using divide-conquer simulation method
Enhancements:
#10 Enable phase visualization in Divide-and-Conquer
#28 Create Hopfield Network for Simulink
#50 Update Hopfield Net TSP solver App
#51 Runge-Kutta simulation method
#52 energyplot function for HopfieldNetworkGQKP
#53 Improve documentation
#54 New examples for 2-opt, simulink models and GQKP
Tasks:
#23 TSPLIB help page not linked in User's Guide
<param.summary>A Hopfield Network Toolbox for MATLAB</param.summary>
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<param.description>The Hopfield Network Toolbox can solve combinatorial optimization problems by using Hopfield Neural Networks. The Hopfield Network Toolbox is focused in Continuous Hopfield Networks.</param.description>
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<param.description>The Hopfield Network Toolbox can solve combinatorial optimization problems by using Hopfield Neural Networks. The Hopfield Network Toolbox is mainly focused in Continuous Hopfield Networks.</param.description>
Copy file name to clipboardExpand all lines: README.md
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@@ -5,13 +5,13 @@ The Continuous Hopfield Network (CHN) is a **recurrent neural network** with an
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As the Lyapunov function is associated with an objective function of the optimization problem (i.e. the mapping process), the equilibrium, or stable point, helps identify a local optimum for the optimization problem.
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The dynamics of the CHN is described by a **differential equation**:
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The existence of an equilibrium point is guaranteed if a Lyapunov or energy function exists. The idea is that the network's Lyapunov function, when , is associated with the cost function to be minimized in the combinatorial problem.
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The existence of an equilibrium point is guaranteed if a Lyapunov or energy function exists. The idea is that the network's Lyapunov function, when , is associated with the cost function to be minimized in the combinatorial problem.
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The CHN will solve those combinatorial problems which can be expressed as the constrained minimization of:
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@@ -37,11 +37,12 @@ Want to contribute? Great! Feel free to fork the repository and contact us for i
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## Questions?
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Open a new Issue and label it as a question. We will get back to you.
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## References
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## Major References
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-[“Neural” computation of decisions in optimization problems](http://www.ams.org/mathscinet-getitem?mr=824597)
-[Parameter setting of the Hopfield network applied to TSP](http://www.sciencedirect.com/science/article/pii/S0893608002000217)
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-[Improving the Hopfield model performance when applied to the traveling salesman problem: A divide-and-conquer scheme](http://link.springer.com/article/10.1007/s00500-016-2039-8)
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-[Attractor basin analysis of the Hopfield model: The Generalized Quadratic Knapsack Problem. In International Work-Conference on Artificial Neural Networks (2017)](https://link.springer.com/chapter/10.1007%2F978-3-319-59153-7_37)
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## Contact us
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Send us an [Email](mailto:lucasgarciarodriguez@ucm.es) with your comments/suggestions.
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