Zhang Yong, Mao Junhong, Godbout Nathalie, Oldfield Eric
Department of Chemistry, University of Illinois at Urbana-Champaign, 600 South Mathews Avenue, Urbana, Illinois 61801, USA.
J Am Chem Soc. 2002 Nov 20;124(46):13921-30. doi: 10.1021/ja020298o.
We report the results of a series of density functional theory (DFT) calculations aimed at predicting the (57)Fe Mössbauer electric field gradient (EFG) tensors (quadrupole splittings and asymmetry parameters) and their orientations in S = 0, (1)/(2), 1, (3)/(2), 2, and (5)/(2) metalloproteins and/or model systems. Excellent results were found by using a Wachter's all electron basis set for iron, 6-311G for other heavy atoms, and 6-31G for hydrogen atoms, BPW91 and B3LYP exchange-correlation functionals, and spin-unrestricted methods for the paramagnetic systems. For the theory versus experiment correlation, we found R(2) = 0.975, slope = 0.99, intercept = -0.08 mm sec(-)(1), rmsd = 0.30 mm sec(-)(1) (N = 23 points) covering a DeltaE(Q) range of 5.63 mm s(-)(1) when using the BPW91 functional and R(2) = 0.978, slope = 1.12, intercept = -0.26 mm sec(-)(1), rmsd = 0.31 mm sec(-)(1) when using the B3LYP functional. DeltaE(Q) values in the following systems were successfully predicted: (1) ferric low-spin (S = (1)/(2)) systems, including one iron porphyrin with the usual (d(xy))(2)(d(xz)d(yz))(3) electronic configuration and two iron porphyrins with the more unusual (d(xz)d(yz))(4)(d(xy))(1) electronic configuration; (2) ferrous NO-heme model compounds (S = (1)/(2)); (3) ferrous intermediate spin (S = 1) tetraphenylporphinato iron(II); (4) a ferric intermediate spin (S = (3)/(2)) iron porphyrin; (5) ferrous high-spin (S = 2) deoxymyoglobin and deoxyhemoglobin; and (6) ferric high spin (S = (5)/(2)) metmyoglobin plus two five-coordinate and one six-coordinate iron porphyrins. In addition, seven diamagnetic (S = 0, d(6) and d(8)) systems studied previously were reinvestigated using the same functionals and basis set scheme as used for the paramagnetic systems. All computed asymmetry parameters were found to be in good agreement with the available experimental data as were the electric field gradient tensor orientations. In addition, we investigated the electronic structures of several systems, including the (d(xy))(2)(d(xz),d(yz))(3) and (d(xz),d(yz))(4)(d(xy))(1) Fe(III)/porphyrinate cations as well as the NO adduct of Fe(II)(octaethylporphinate), where interesting information on the spin density distributions can be readily obtained from the computed wave functions.
我们报告了一系列密度泛函理论(DFT)计算的结果,这些计算旨在预测S = 0、1/2、1、3/2、2和5/2金属蛋白和/或模型体系中的(57)Fe穆斯堡尔电场梯度(EFG)张量(四极分裂和不对称参数)及其取向。通过使用针对铁的Wachter全电子基组、针对其他重原子的6 - 311G基组以及针对氢原子的6 - 31G基组,BPW91和B3LYP交换 - 相关泛函,以及针对顺磁体系的自旋非限制方法,获得了出色的结果。对于理论与实验的相关性,当使用BPW91泛函时,我们发现R(2) = 0.975,斜率 = 0.99,截距 = -0.08 mm sec(-1),均方根偏差(rmsd) = 0.30 mm sec(-1)(N = 23个点),涵盖的ΔE(Q)范围为5.63 mm s(-1);当使用B3LYP泛函时,R(2) = 0.978,斜率 = 1.12,截距 = -0.26 mm sec(-1),rmsd = 0.31 mm sec(-1)。以下体系的ΔE(Q)值得到了成功预测:(1)铁(III)低自旋(S = 1/2)体系,包括一个具有通常(d(xy))(2)(d(xz)d(yz))(3)电子构型的铁卟啉以及两个具有更不寻常(d(xz)d(yz))(4)(d(xy))(1)电子构型的铁卟啉;(2)亚铁NO - 血红素模型化合物(S = 1/2);(3)亚铁中间自旋(S = 1)四苯基卟啉铁(II);(4)一个铁(III)中间自旋(S = 3/2)铁卟啉;(5)亚铁高自旋(S = 2)脱氧肌红蛋白和脱氧血红蛋白;以及(6)铁(III)高自旋(S = 5/2)高铁肌红蛋白加上两个五配位和一个六配位铁卟啉。此外,使用与顺磁体系相同的泛函和基组方案,对先前研究的七个抗磁性(S = 0,d(6)和d(8))体系进行了重新研究。发现所有计算的不对称参数与现有实验数据以及电场梯度张量取向都非常吻合。此外,我们研究了几个体系的电子结构,包括(d(xy))(2)(d(xz),d(yz))(3)和(d(xz),d(yz))(4)(d(xy))(1) Fe(III)/卟啉酸盐阳离子以及Fe(II)(八乙基卟啉)的NO加合物,从计算的波函数中可以很容易地获得有关自旋密度分布的有趣信息。