首页> 外文会议>Australian Conference on Artificial Intelligence >The RGCP (Robust Graph Coloring problem) is a new variant of the traditional graph coloring problem. It has numerous practical applications in real world like timetabling and crew scheduling. The traditional graph coloring problem focuses on minimizi
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The RGCP (Robust Graph Coloring problem) is a new variant of the traditional graph coloring problem. It has numerous practical applications in real world like timetabling and crew scheduling. The traditional graph coloring problem focuses on minimizi

机译:RGCP(鲁棒图着色问题)是传统图形着色问题的新变种。它在现实世界中具有许多实际应用,如时间表和船员调度。传统的图形着色问题侧重于最小化

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Considerable progress has recently been made in using clause weighting algorithms to solve SAT benchmark problems. While these algorithms have outperformed earlier stochastic techniques on many larger problems, this improvement has generally required extra, problem specific, parameters which have to be fine tuned to problem domains to obtain optimal run-time performance. In a previous paper, the use of parameters, specifically in relation to the DLM clause weighting algorithm, was examined to identify underlying features in clause weighting that could be used to eliminate or predict workable parameter settings. A simplified clause weighting algorithm (Maxage), based on DLM, was proposed that reduced the parameters to a single parameter. Also, in a previous paper, the structure of SAT problems was investigated and a measure developed which allowed the classification of SAT problems into random, loosely structured or compactly structured. This paper extends this work by investigating the behaviour of Maxage with regard to the structural characteristics of SAT problems. The underlying motivation for this study is the development of an adaptive, parameterless clause weighting algorithm.
机译:最近使用子句加权算法来解决SAT基准问题的相当大的进展。虽然这些算法在许多更大的问题上表现出早期的随机技术,但这种改进通常需要额外的问题,具体问题,必须精确调整到问题域以获得最佳的运行时间性能。在先前的论文中,考虑使用参数,具体相对于DLM子句加权算法,以识别可用于消除或预测可行参数设置的子句加权中的底层特征。提出了一种基于DLM的简化子句加权算法(MAXAGE),将参数减少到单个参数。此外,在先前的论文中,研究了SAT问题的结构,并开发了一种措施,使SAT问题分类为随机,松散地构造或紧凑地结构。本文通过研究饱于饱和问题的结构特征,通过调查Maxage的行为来扩展这项工作。本研究的潜在动机是开发自适应,无数条款加权算法。

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