Remenyi Christian, Reviakine Roman, Kaupp Martin
Institut für Anorganische Chemie, Universität Würzburg, Am Hubland, D-97074 Würzburg, Germany.
J Phys Chem A. 2006 Mar 23;110(11):4021-33. doi: 10.1021/jp057594i.
There exists a growing class of dinuclear complexes with bridging radical-anion ligands that is of interest both for bioinorganic and for supermolecular chemistry. Their bonding situation as well as chemical and spectroscopic properties are not described adequately by standard models such as the ligand-field theory. For rational design of complexes with desired properties, it is thus necessary to understand better the interrelations between electronic structure, spin density, and electron paramagnetic resonance (EPR) parameters in dinuclear systems with redox-active bridging ligands and to evaluate the performance of density functional methods in their description. As particularly suitable, experimentally well-characterized representatives, a series of dinuclear copper(I) complexes with azo or tetrazine bridge ligands have been studied here by different density functional methods. To reproduce the available experimental metal hyperfine couplings, the inclusion of spin-orbit effects into the calculations is necessary. An unusual direction of the dependence of computed hyperfine couplings on an exact-exchange admixture into the exchange-correlation functional may be understood from a McConnell-type spin polarization of the sigma-framework of the bridge. Ligand nitrogen hyperfine couplings are also compared with experiment where available. Electronic g-tensors are reproduced well by the calculations and have been analyzed in detail in terms of atomic spin-orbit contributions and electronic excitations.
一类具有桥连自由基阴离子配体的双核配合物不断涌现,这在生物无机化学和超分子化学领域都备受关注。其键合情况以及化学和光谱性质无法用诸如配体场理论等标准模型进行充分描述。因此,为了合理设计具有所需性质的配合物,有必要更深入地理解具有氧化还原活性桥连配体的双核体系中电子结构、自旋密度和电子顺磁共振(EPR)参数之间的相互关系,并评估密度泛函方法在描述这些体系时的性能。作为特别合适且实验表征良好的代表,本文采用不同的密度泛函方法研究了一系列具有偶氮或四嗪桥连配体的双核铜(I)配合物。为了重现现有的实验金属超精细耦合,计算中必须考虑自旋轨道效应。计算得到的超精细耦合对交换相关泛函中精确交换混合的依赖性呈现出异常的方向,这可以从桥连配体σ框架的麦康奈尔型自旋极化来理解。在有实验数据的情况下,还将配体氮超精细耦合与实验进行了比较。计算能够很好地重现电子g张量,并根据原子自旋轨道贡献和电子激发对其进行了详细分析。