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DFT calculations of the 'lone pair' effect - a tool for the chemist to predict molecular distortions?

机译:“孤牌”效应的DFT计算 - 化学家预测分子扭曲的工具?

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The steric "lone pair" effect is a well-known phenomenon in chemistry. Not much is known about the chemical and structural criteria, however, on which it depends, and whether a distortion from the high symmetry structure actually occurs, and to which extent. The fast availability of reliable results by Density Functional Theory calculations provides a sound basis for attacking this problem. We analyse the energetic, steric and bonding properties of molecules AX{sub}3 (A: N to Bi; X=H, F to I). The application of a vibronic coupling approach of the PSJT type (D{sub}(3h) → C{sub}(3v) transition: A{sub}1{sup}' direct × α{sub}2{sup}" direct × A{sub}2{sup}" interaction) yields some valuable rules, from which two are mentioned. The vibronic coupling constant and the vibronic coupling energy, which predominantly determines the total D{sub}(3h) → C{sub}(3v) energy change, vary according to: F>H>Cl>Br>I(A: N to Bi); N>P>As>Sb>Bi(X: H, F) The dependence on A being only small or not present (X: Cl to I). Apparently the hardest molecules are the most susceptible to vibronic coupling, while a roughly inverse trend is observed for the extent of the angular distortion, where the influence of the force constant becomes distinct. Here the softest molecules such as Sb(Bi)Br{sub}3 exhibit the largest and NH{sub}3 the smallest deviations from D{sub}(3h). We further note that the vibronic coupling energy approximately equals the hardness difference η(C{sub}(3v)) -η(D{sub}(3h)), while the corresponding electro-negativity difference does not characterise the lone pair influence. The dependence on the coordination number is studied for AX{sub}(3+δ){sup}(δ-) entities (δ= -1, 1, 2, 3); one may broadly state, that - in agreement with structural data the tendency towards lone pair distortions decreases with increasing numbers of ligands.
机译:空间“孤”效应是化学中众所周知的现象。然而,关于化学和结构标准的众所周知并不多,其取决于其上,以及来自高对称结构的畸变是否实际发生,并且在这种程度上。密度函数理论计算的可靠结果的快速可用性为攻击此问题提供了一个声音依据。我们分析分子斧头{sub} 3的能量,空间和粘合性质(a:n至bi; x = h,f至i)。 PSJT型的振动耦合方法的应用(D {Sub}(3H)→C {Sub}(3V)转换:A {sub} 1 {sup}'直接×α{sub} 2 {sup}“ ×a {sub} 2 {sup}“交互”产生一些有价值的规则,从中提到了这两个规则。振动耦合常数和振动耦合能量,主要决定了总D {sub}(3h)→c {sub}(3v)能量变化,根据:f> h> cl> br> i(a:n到bi); n> p> as> sb> bi(x:h,f)对仅为小或不存在的依赖性(x:cl到i)。显然,最难的分子是最容易受到振动偶联的影响,而在角度变形的程度上观察到大致逆趋势,其中力常数的影响变得不同。这里,诸如Sb(Bi)Br {Sub} 3的最柔软的分子表现出最大的和NH {Sub} 3来自D {Sub}(3h)的最小偏差。我们进一步注意到,振动耦合能量近似等于硬度差η(C {sub}(3V))-η(D {sub}(3h)),而相应的电消极差异不会表征孤独对的影响。研究了对协调数的依赖性,用于AX {sub}(3 +δ){sup}(Δ-)实体(δ= -1,1,2,3);可以广泛的状态,即与结构数据一致,孤立对失真的趋势随着数量越来越多的配体而降低。

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