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寡硅烷链在松散构象中的σ离域和紧密螺旋构象中的σ定域的直观理解。

Intuitive Understanding of σ Delocalization in Loose and σ Localization in Tight Helical Conformations of an Oligosilane Chain.

作者信息

Jovanovic Milena, Antic Dean, Rooklin David, Bande Annika, Michl Josef

机构信息

Department of Chemistry and Biochemistry, University of Colorado, Boulder, CO, 80309-0215, USA.

Institute of Organic Chemistry and Biochemistry, Academy of Sciences of the Czech Republic, Flemingovo nám. 2, 16610, Prague 6, Czech Republic.

出版信息

Chem Asian J. 2017 Jun 1;12(11):1250-1263. doi: 10.1002/asia.201700226. Epub 2017 May 26.

DOI:10.1002/asia.201700226
PMID:28346750
Abstract

Conformational effects on the σ-electron delocalization in oligosilanes are addressed by Hartree-Fock and time-dependent density functional theory calculations (B3LYP, 6-311G**) at MP2 optimized geometries of permethylated uniformly helical linear oligosilanes (all-ω-Si R ) up to n=16 and for backbone dihedral angles ω=55-180°. The extent of σ delocalization is judged by the partition ratio of the highest occupied molecular orbital and is reflected in the dependence of its shape and energy and of UV absorption spectra on n. The results agree with known spectra of all-transoid loose-helix conformers (all-[±165]-Si Me ) and reveal a transition at ω≈90° from the "σ-delocalized" limit at ω=180° toward and close to the physically non-realizable "σ-localized" tight-helix limit ω=0 with entirely different properties. The distinction is also obtained in the Hückel Ladder H and C models of σ delocalization. An easy intuitive way to understand the origin of the two contrasting limits is to first view the linear chain as two subchains with alternating primary and vicinal interactions (σ hyperconjugation), one consisting of the odd and the other of the even σ(SiSi) bonds, and then allow the two subchains to interact by geminal interactions (σ conjugation).

摘要

通过Hartree-Fock和含时密度泛函理论计算(B3LYP,6-311G**),在甲基化均匀螺旋线性低聚硅烷(全ω-SiR)至n = 16且主链二面角ω = 55 - 180°的MP2优化几何结构下,研究了构象对低聚硅烷中σ电子离域的影响。σ离域程度通过最高占据分子轨道的分配比来判断,并体现在其形状、能量以及紫外吸收光谱对n的依赖性上。结果与全反式松散螺旋构象体(全-[±165]-SiMe)的已知光谱一致,并揭示了在ω≈90°处从ω = 180°的“σ离域”极限向且接近物理上不可实现的“σ定域”紧密螺旋极限ω = 0的转变,二者具有完全不同的性质。在σ离域的Hückel Ladder H和C模型中也得到了这种区别。理解这两个对比极限起源的一种简单直观方法是,首先将线性链视为具有交替的一级和邻位相互作用(σ超共轭)的两个子链,一个由奇数σ(SiSi)键组成,另一个由偶数σ(SiSi)键组成,然后允许这两个子链通过偕偶相互作用(σ共轭)相互作用。

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