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General variable neighborhood search for solving Sudoku puzzles: unfiltered and filtered models

机译:一般变量邻域搜索Sudoku拼图:未过滤和过滤的型号

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摘要

In this paper, two novel models based on the Variable Neighborhood Search (VNS) algorithm are proposed to solve Sudoku puzzles. For the first model (Unfiltered-VNS), four neighborhood structures are proposed. The Filtered-VNS, which is the second model, uses filtering to reduce the number of partial infeasible solutions in the search area. Local search is performed by a novel mutation-based neighborhood structure. In both models, the neighborhood structures are implemented by using different local search improvement strategies. Two proposed models with the best configurations are tested on 57 well-known Sudoku benchmarks. The experimental results indicate that our models can solve all benchmarks. For easy-, medium-, and hard-level puzzles, Filtered-VNS shows better solution quality than Unfiltered-VNS. For very hard instances, performance of Unfiltered-VNS is better than Filtered-VNS. Except for two of the 57 benchmarks, Filtered-VNS improves the solution qualities of the previous studies.
机译:本文提出了基于可变邻域搜索(VNS)算法的两种新颖模型来解决数独谜题。对于第一个模型(未经过滤VNS),提出了四个邻域结构。作为第二种模型的过滤器VNS使用过滤以减少搜索区域中的部分不可行的解决方案的数量。本地搜索由基于新的突变的邻域结构执行。在这两种模型中,通过使用不同的本地搜索改进策略来实现邻域结构。在57个知名的数独基准测试中测试了两个具有最佳配置的拟议模型。实验结果表明,我们的模型可以解决所有基准。对于易变,中等和硬级拼图,过滤器VNS显示出比未经过滤器VN的更好的解决方案质量。对于非常硬的实例,未经过滤器VN的性能优于过滤-VNS。除了57个基准中的两个,滤波器-VNS还提高了先前研究的解决方案质量。

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