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A massively parallel neural network approach to large-scale Euclidean traveling salesman problems

机译:大规模并行神经网络方法解决大规模欧氏旅行商问题

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This paper proposes a parallel computation model for the self-organizing map (SOM) neural network applied to Euclidean traveling salesman problems (TSP). This model is intended for implementation on the graphics processing unit (GPU) platform. The Euclidean plane is partitioned into an appropriate number of cellular units, called cells, and each cell is responsible of a certain part of the data and network. Compared to existing GPU implementations of optimization metaheutistics, which are often based on data duplication or mixed sequential/parallel solving, the advantage of the proposed model is that it is decentralized and based on data decomposition. Designed for handling large-scale problems in a massively parallel way, the required computing resources grow linearly along the problem size. Experiments are conducted on 52 publicly available Euclidean TSP instances with up to 85,900 cities for the largest TSPLIB instance and 71,009 cities for the largest National TSP instance. Experimental results show that our GPU implementations of the proposed model run significantly faster than the currently best-performing neural network approaches, to obtain results of similar quality. (C) 2017 Elsevier B.V. All rights reserved.
机译:本文提出了一种适用于欧氏旅行商问题(TSP)的自组织图(SOM)神经网络的并行计算模型。该模型旨在在图形处理单元(GPU)平台上实施。欧几里得平面被划分为适当数量的蜂窝单元,称为单元,每个单元负责数据和网络的特定部分。与通常基于数据复制或混合顺序/并行求解的现有优化元heutistics GPU实现相比,该模型的优势在于它是去中心化的并且基于数据分解。为以大规模并行方式处理大规模问题而设计,所需的计算资源沿问题的大小线性增长。在52个可公开获得的Euclidean TSP实例上进行了实验,最大的TSPLIB实例有多达85,900个城市,最大的National TSP实例有71,009个城市。实验结果表明,我们提出的模型的GPU实现比目前性能最佳的神经网络方法运行得快得多,可以获得类似质量的结果。 (C)2017 Elsevier B.V.保留所有权利。

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