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线性和次线性电子 g-张量在密度泛函理论水平上的计算。

Linear and sublinear scaling computation of the electronic g-tensor at the density functional theory level.

机构信息

Chair of Theoretical Chemistry and Center for Integrated Protein Science Munich (CIPSM), Department of Chemistry, University of Munich (LMU), Butenandtstr. 7, 81377 Munich, Germany.

出版信息

J Chem Phys. 2019 Jan 14;150(2):024104. doi: 10.1063/1.5066266.

Abstract

We present an efficient and low-scaling implementation of a density functional theory based method for the computation of electronic g-tensors. It allows for an accurate description of spin-orbit coupling effects by employing the spin-orbit mean-field operator. Gauge-origin independence is ensured by the use of gauge-including atomic orbitals. Asymptotically linear scaling with molecule size is achieved with an atomic orbital based formulation, integral screening methods, and sparse linear algebra. In addition, we introduce an ansatz that exploits the locality of the contributions to the g-tensor for molecules with local spin density. For such systems, sublinear scaling is obtained by restricting the magnetic field perturbation to the relevant subspaces of the full atomic orbital space; several criteria for selecting these subspaces are discussed and compared. It is shown that the computational cost of g-tensor calculations with the local approach can fall below the cost of the self-consistent field calculation for large molecules. The presented methods thus enable efficient, accurate, and gauge-origin independent computations of electronic g-tensors of large molecular systems.

摘要

我们提出了一种基于密度泛函理论的电子 g 张量计算方法的高效、低标度实现。它通过使用自旋轨道平均场算符,可以准确描述自旋轨道耦合效应。通过使用包含规范的原子轨道,保证了规范起源的独立性。采用基于原子轨道的公式、积分屏蔽方法和稀疏线性代数,实现了与分子大小的渐近线性标度。此外,我们引入了一种假设,该假设利用局部自旋密度分子中 g 张量贡献的局部性。对于这样的系统,通过将磁场微扰限制在全原子轨道空间的相关子空间中,可以获得次线性标度;讨论并比较了选择这些子空间的几个标准。结果表明,对于大分子,局部方法的 g 张量计算的计算成本可以低于自洽场计算的成本。因此,所提出的方法能够有效地、准确地、规范独立地计算大的分子体系的电子 g 张量。

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