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具有奇数个顶点的多面体结构:九原子簇和超分子结构

Polyhedral structures with an odd number of vertices: nine-atom clusters and supramolecular architectures.

作者信息

Ruiz-Martínez Antonio, Casanova David, Alvarez Santiago

机构信息

Departament de Química Inorgànica and Institut de Química Teòrica i Computacional, Universitat de Barcelona, Martí i Franqués 1-11, 08028, Barcelona, Spain.

出版信息

Dalton Trans. 2008 May 21(19):2583-91. doi: 10.1039/b718821h. Epub 2008 Mar 18.

DOI:10.1039/b718821h
PMID:18443701
Abstract

The geometries of metal clusters and supramolecular architectures that contain nine metal atoms are analyzed within the framework of continuous shape measures (CShM). The most common polyhedra in nine coordinate complexes, the capped square antiprism and the tricapped trigonal prism, are also found among these families of compounds, even if much more scarcely. In addition, a variety of new shapes, not found among coordination polyhedra, can be identified and their proximity to the ideal geometries quantified. These include a linear chain, two types of trigonal columns, the planar regular enneagon, two-dimensional hexagonal and square grids, fragments of a close-packed structure, the triangular cupola, the tridiminished icosahedron or different fragments of the icosahedron. Among the nine-atom boranes and related clusters of the groups 13 and 14 elements, those having between 18 and 20 framework electrons present the structure of the tricapped trigonal prism, the expected closo structure. However, clusters with 21 and 22 framework electrons present a variety of structures with geometries covering nearly all the path that takes one from the capped square antiprism (nido form) to the tricapped trigonal prism (closo form).

摘要

在连续形状度量(CShM)框架内分析了包含九个金属原子的金属簇和超分子结构的几何形状。在这些化合物家族中也发现了九配位配合物中最常见的多面体,即盖帽方反棱柱和三盖帽三角棱柱,尽管数量要少得多。此外,可以识别出各种在配位多面体中未发现的新形状,并对它们与理想几何形状的接近程度进行量化。这些形状包括线性链、两种三角柱、平面正九边形、二维六边形和正方形网格、密堆积结构的片段、三角穹顶、截顶二十面体或二十面体的不同片段。在九个原子的硼烷以及第13和14族元素的相关簇中,具有18至20个骨架电子的那些呈现出三盖帽三角棱柱的结构,即预期的封闭型结构。然而,具有21和22个骨架电子的簇呈现出各种结构,其几何形状几乎覆盖了从盖帽方反棱柱(巢型)到三盖帽三角棱柱(封闭型)的所有路径。

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