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GRAPH COLORING APPROACH WITH NEW UPPER BOUNDS FOR THE CHROMATIC NUMBER: TEAM BUILDING APPLICATION

机译:带有用于色号的新上界的图形着色方法:团队构建应用

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摘要

In this paper, we focus on the coloration approach and estimation of chromatic number. First, we propose an upper bound of the chromatic number based on the orientation algorithm described in previous studies. This upper bound is further improved by developing a novel coloration algorithm. Second, we make a theoretical and empirical comparison of our bounds with Brooks's bound and Reed's conjecture for class of triangle-free graphs. Third, we propose an adaptation of our algorithm to deal with the team building problem respecting several hard and soft constraints. Finally, a real case study from healthcare domain is considered for illustration.
机译:在本文中,我们专注于着色方法和色数估计。首先,我们根据先前研究中描述的方向算法提出了色数的上限。通过开发一种新颖的着色算法,可以进一步提高这个上限。其次,我们对无三角形图类的边界与布鲁克斯边界和里德猜想进行了理论和经验比较。第三,我们提出一种算法的改进方案,以解决尊重一些硬约束和软约束的团队建设问题。最后,以医疗领域的实际案例研究为例进行说明。

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