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Theoretical considerations on the dynamics of hysteresis binary Hopfield networks for combinatorial optimization

机译:用于组合优化的磁滞二进制Hopfield网络动力学的理论考虑

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It has been reported that hysteresis binary Hopfield networks achieve good performance for many combinatorial optimization problems. The theoretical analysis of the network dynamics or this good performance, however, is not given yet. In this paper, conditions for the convergence to an energy minimum state, and for the stability of the feasible and infeasible solutions to combinatorial optimization problems are shown in terms of the hysteresis size. Then, a theoretical explanation of the good performance of hysteresis binary Hopfield networks is also given. Simulations illustrate these theoretical conclusions.
机译:据报道,滞后二元Hopfield网络在许多组合优化问题上都取得了良好的性能。但是,尚未提供对网络动力学或这种良好性能的理论分析。在本文中,根据磁滞大小显示了收敛到能量最小状态的条件,以及组合优化问题的可行和不可行解决方案的稳定性的条件。然后,给出了磁滞二进制Hopfield网络良好性能的理论解释。仿真说明了这些理论结论。

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