受此连环漫画的启发"http://xkcd.com/173/" rel="noreferrer">http://xkcd.com/173/
我知道有很多算法可以找到一个加权图表中最小的横线, 然而我一直在努力寻找任何能找到最小的跨线路径的算法。
对于漫画来说,如果我们根据每一对情侣关系来权衡每一边的边际,那么社会的最佳安排将是一条最起码的横跨路径,即一条跨越所有脊椎的路径。有人能帮忙吗?
受此连环漫画的启发"http://xkcd.com/173/" rel="noreferrer">http://xkcd.com/173/
我知道有很多算法可以找到一个加权图表中最小的横线, 然而我一直在努力寻找任何能找到最小的跨线路径的算法。
对于漫画来说,如果我们根据每一对情侣关系来权衡每一边的边际,那么社会的最佳安排将是一条最起码的横跨路径,即一条跨越所有脊椎的路径。有人能帮忙吗?
找到最佳的汉密尔顿路(也称为最优路径覆盖 )是一个棘手的问题。 (确定是否存在汉密尔顿路是一个完整的问题。 ) < a href="http://www.austms.org.au/Publ/Jamsb/V44P2/pdf/1761.pdf" rel=“nofollown noreferrerr” > 这篇学术文章 除其他外,讨论一个最佳路径覆盖算法。 您可以在网上搜索这些术语以寻找其它资源。 我不知道任何现成的代码 。
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