LPMLNModels: LPMLN的并行求解器

Wei Wu, Hongxiang Xu, Shutao Zhang, Jiaqi Duan, Bin Wang, Zhizheng Zhang, ChengLong He, Shiqiang Zong
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引用次数: 2

摘要

LPMLN是对答案集编程(ASP)语言的扩展,通过为每条规则分配权重,使其稳定模型不必满足所有LPMLN规则,其根源在于马尔可夫逻辑网络(MLN)处理知识表示和推理中的不确定性和不一致性的方式。由于其可表达性,LPMLN已被应用于多个实际应用中。然而,LPMLN程序比其未加权的对应程序(ASP程序)更难求解,并且目前只实现了一些初步的求解器,这阻碍了理论和实践方面的进一步研究。本文有三个主要贡献。首先,我们提出了一个LPMLN求解器:LPMLNModels,它可以并发运行。其次,我们提出了LPMLNModels中的并行方法。对于分裂集方法,我们给出了一种生成适当分裂集的算法。对于增广子集方法,我们提出了一种改进增广子集生成的启发式方法。最后,我们提出了LPMLNModels中的混合方法,以更好地利用并行方法。实验结果表明,本文提出的算法和改进方法与混合方法在总体上具有更好的性能。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
LPMLNModels: A Parallel Solver for LPMLN
LPMLN extends the language of Answer Set Programming (ASP) by assigning a weight degree to each rule so that its stable models do not have to satisfy all LPMLN rules, which is rooted in the manner of Markov Logic Networks (MLN) to handle the uncertainties and inconsistencies in knowledge representation and reasoning. Due to its expressibility, LPMLN has been employed in several real world applications. However, an LPMLN program is much harder to solve than its unweighted counterpart (an ASP program), and only some preliminary solvers have been implemented so far, which is preventing further studies in both theoretical and practical sides. There are three main contributions in this paper. Firstly, we present an LPMLN solver: LPMLNModels, which is able to run concurrently. Secondly, we present parallel methods in LPMLNModels. For splitting set method, we present an algorithm to generate a proper splitting set. For augmented subset method, we present a heuristic method to improve the generation of augmented subsets. Finally, we present hybrid methods in LPMLNModels to better utilize the parallel methods. Experimental results show that our algorithms and improvements in this paper works and hybrid methods have better performance in general.
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