Body M, Legein C, Buzaré J-Y, Silly G, Blaha P, Martineau C, Calvayrac F
Laboratoire de Physique de l'Etat Condensé, CNRS UMR 6087, Institut de Recherche en Ingénierie Moléculaire et Matériaux Fonctionnels, CNRS FR 2575, Université du Maine, Avenue Olivier Messiaen, 72085 Le Mans Cedex 9, France.
J Phys Chem A. 2007 Nov 22;111(46):11873-84. doi: 10.1021/jp0740696. Epub 2007 Nov 1.
Based on the analysis of 23 aluminum sites from 16 fluoroaluminates, the present work demonstrates the strong potential of combining accurate NMR quadrupolar parameter measurements, density functional theory (DFT)-based calculations of electric field gradients (EFG), and structure optimizations as implemented in the WIEN2k package for the structural and electronic characterizations of crystalline inorganic materials. Structure optimizations are essential for compounds whose structure was refined from usually less accurate powder diffraction data and provide a reliable assignment of the 27Al quadrupolar parameters to the aluminum sites in the studied compounds. The correlation between experimental and calculated EFG tensor elements leads to the proposition of a new value of the 27Al nuclear quadrupole moment Q(27Al) = 1.616 (+/-0.024) x 10(-29) m2. The DFT calculations provide the orientation of the 27Al EFG tensors in the crystal frame. Electron density maps support that the magnitude and orientation of the 27Al EFG tensors in fluoroaluminates mainly result from the asymmetric distribution of the Al 3p orbital valence electrons. In most cases, the definition of relevant radial and angular distortion indices, relying on EFG orientation, allows correlations between these distortions and magnitude and sign of the Vii.
基于对16种氟铝酸盐中23个铝位点的分析,本研究表明,结合精确的核磁共振四极参数测量、基于密度泛函理论(DFT)的电场梯度(EFG)计算以及WIEN2k软件包中实现的结构优化,对于晶体无机材料的结构和电子表征具有强大的潜力。对于那些结构通常由不太精确的粉末衍射数据精修得到的化合物,结构优化至关重要,它能为所研究化合物中铝位点的27Al四极参数提供可靠的归属。实验和计算得到的EFG张量元素之间的相关性,导致提出了27Al核四极矩Q(27Al) = 1.616(±0.024)×10(-29) m2的新值。DFT计算给出了晶体框架中27Al EFG张量的取向。电子密度图表明,氟铝酸盐中27Al EFG张量的大小和取向主要源于Al 3p轨道价电子的不对称分布。在大多数情况下,基于EFG取向定义相关的径向和角向畸变指数,能够揭示这些畸变与Vii大小和符号之间的相关性。