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Compact valence sequences for molecules with single, double and triple covalent bonds. II. Graphs with non-trivial cycles

机译:具有单,双和三价共价键的分子的紧凑价序。二。具有非平凡周期的图

摘要

Molecular graphs able to model covalent multiple bonds are called plerographs. For such graphs, with single, double and triple edges, compact degree sequences (n(1), n(2), n(3), n(4)), where n(i), i = 1, 2, 3, 4 denote the number of vertices of degree i, are defined. Investigations are extended to necessary and sufficient conditions on (n(1), n(2), n(3), n(4)) for the existence of graph G such that G has n(1), n(2), n(3) and n(4) vertices of degrees 1, 2, 3 and 4. Namely, graphs with non-trivial cycles with at least three vertices are allowed.
机译:能够模拟共价多个键的分子图称为静电描记器。对于具有单边,双边和三边的图,紧凑度序列(n(1),n(2),n(3),n(4)),其中n(i),i = 1、2、3 ,4表示定义的度数i的顶点数。研究扩展到(n(1),n(2),n(3),n(4))上关于图G的存在的充要条件,使得G具有n(1),n(2),分别具有1、2、3和4度的n(3)和n(4)个顶点。即,允许使用具有至少三个顶点的非平凡循环的图。

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