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Application of the deterministic annealing EM algorithm extended by means of non-extensive statistical mechanics to the traveling salesman problem

机译:通过非广泛统计力学对旅行推销机构的影响延伸的确定性退火EM算法的应用

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摘要

EM-algorithm is one of the major tools to obtain maximum likelihood estimates from incomplete data sets. However the EM-algorithm has the problem that the solution converges to a local optimal on account of the dependence of the initial state of parameters in the posterior distribution. In order to avoid this difficulty, we modified the posterior distribution by means of non-extensive Tsallis entropy. In our posterior distribution, a parameter q, which represents non-extensivity of the entropy, is controlled as q → 1 to reduce the strong dependence of the initial conditions. In this paper, we apply our algorithm to the traveling salesman problem (TSP). As well-known, the TSP can be solved by self-organizing map (SOM) of elastic neural networks. The key point of our method for the TSP is reformulating the SOM in terms of our modified EM-algorithm. Quality of the solution, suitable annealing schedule for the parameter q, speed of the convergence, etc. are discussed.
机译:EM-algorithm是从不完整数据集获得最大似然估计的主要工具之一。 然而,EM-算法的问题是,该解决方案根据后部分布中参数初始状态的依赖性收敛到本地最佳状态。 为了避免这种困难,我们通过非广泛的Tsallis熵修改了后部分布。 在我们的后部分布中,表示熵的非扩展度的参数Q被控制为Q→1,以减少初始条件的强依赖性。 在本文中,我们将算法应用于旅行推销员问题(TSP)。 众所周知,TSP可以通过弹性神经网络的自组织地图(SOM)来解决。 我们对TSP的方法的关键点在修改的EM算法方面是重构SOM。 讨论了解决方案的质量,参数Q,收敛速度等的合适退火时间表。

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