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Z-transformation graphs of perfect matchings of plane bipartite graphs: a survey

机译:平面二部图的完美匹配的Z变换图:一项调查

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摘要

Prom a mathematical point of view, in 1988 F. Zhang, X. Guo and R. Chen introduced "Z-transformation graph" (Randic named after "resonance graph" in chemical literature) of perfect matchings of hexagonal systems: from a perfect matching to another is joined by an edge provided they only differ in a hexagon. Afterwards, this concept was extended naturally to general plane bipartite graphs. Its nature can be explained in many ways from chemical resonance to mathematical cycle space and distributive lattice. We now survey rich theoretical results on this field made by several groups in main directions: chemical application, basic properties, connectivity, forcing edge, lattice structure, distance and median graphs, coding, as well as some miscellaneous problems.
机译:从数学的观点出发,1988年F. Zhang,X。Guo和R. Chen引入了六边形系统完美匹配的“ Z-变换图”(化学文献中,兰迪克以“共振图”命名):彼此之间通过一条边连接,前提是它们仅在六边形上不同。此后,这个概念自然地扩展到一般平面二部图。从化学共振到数学循环空间和分布晶格,可以用多种方式解释其性质。现在,我们调查由几个小组在主要方向上在此领域获得的丰富理论成果:化学应用,基本特性,连通性,强迫边缘,晶格结构,距离和中位数图,编码以及一些其他问题。

著录项

  • 来源
    《Match》 |2006年第3期|共20页
  • 作者

    Hoping Zhang;

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  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 化学;
  • 关键词

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