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Enumerative Properties of Rooted Circuit Maps

机译:根电路图的枚举性质

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In 1966, Barnette introduced a set of graphs, called circuit graphs, which are obtained from 3-connected planar graphs by deleting a vertex. Circuit graphs and 3-connected planar graphs share many interesting properties which are not satisfied by general 2-connected planar graphs. Circuit graphs have nice closure properties which make them easier to deal with than 3-connected planar graphs for studying some graph-theoretic properties. In this paper, we study some enumerative properties of circuit graphs. For enumeration purpose, we define rooted circuit maps and compare the number of rooted circuit maps with those of rooted 2-connected planar maps and rooted 3-connected planar maps.
机译:1966年,巴内特(Barnette)引入了一组称为电路图的图形,这些图形是通过删除顶点从3个连接的平面图获得的。电路图和3连通平面图具有许多有趣的特性,而一般的2连通平面图无法满足这些特性。电路图具有很好的闭合特性,因此与研究某些图论特性的三连接平面图相比,它们更易于处理。在本文中,我们研究了电路图的一些枚举性质。出于枚举目的,我们定义了有根电路图,并将有根电路图的数量与有根2连通平面图和有根3连通平面图进行比较。

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