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用于单海森堡自旋耦合的计算量子化学变得简单:只需一次自旋翻转。

Computational quantum chemistry for single Heisenberg spin couplings made simple: just one spin flip required.

作者信息

Mayhall Nicholas J, Head-Gordon Martin

机构信息

Kenneth S. Pitzer Center for Theoretical Chemistry, Department of Chemistry, University of California, Berkeley, California 94720, USA and Chemical Sciences Division, Lawrence Berkeley National Laboratory, Berkeley, California 94720, USA.

出版信息

J Chem Phys. 2014 Oct 7;141(13):134111. doi: 10.1063/1.4896659.

Abstract

We highlight a simple strategy for computing the magnetic coupling constants, J, for a complex containing two multiradical centers. On the assumption that the system follows Heisenberg Hamiltonian physics, J is obtained from a spin-flip electronic structure calculation where only a single electron is excited (and spin-flipped), from the single reference with maximum Ŝz, M, to the M - 1 manifold, regardless of the number of unpaired electrons, 2M, on the radical centers. In an active space picture involving 2M orbitals, only one β electron is required, together with only one α hole. While this observation is extremely simple, the reduction in the number of essential configurations from exponential in M to only linear provides dramatic computational benefits. This (M, M - 1) strategy for evaluating J is an unambiguous, spin-pure, wave function theory counterpart of the various projected broken symmetry density functional theory schemes, and likewise gives explicit energies for each possible spin-state that enable evaluation of properties. The approach is illustrated on five complexes with varying numbers of unpaired electrons, for which one spin-flip calculations are used to compute J. Some implications for further development of spin-flip methods are discussed.

摘要

我们着重介绍了一种用于计算含有两个多自由基中心的配合物的磁耦合常数J的简单策略。假设该体系遵循海森堡哈密顿物理学原理,J可通过自旋翻转电子结构计算获得,在此计算中,仅一个电子被激发(且自旋翻转),即从具有最大(S_z)、(M)的单参考态到(M - 1)多重态,而不考虑自由基中心上未成对电子的数量(2M)。在涉及(2M)个轨道的活性空间图景中,仅需要一个β电子和一个α空穴。尽管这一观察结果极为简单,但将基本构型的数量从与(M)呈指数关系减少到仅呈线性关系,带来了显著的计算优势。这种用于评估J的((M, M - 1))策略是各种投影破缺对称密度泛函理论方案明确无误的、自旋纯的波函数理论对应物,同样也给出了每种可能自旋态的明确能量,从而能够评估相关性质。该方法在五个具有不同数量未成对电子的配合物上进行了说明,针对这些配合物,采用单自旋翻转计算来计算J。文中还讨论了对自旋翻转方法进一步发展的一些启示。

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