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密度泛函理论在泡和盒数值框架下。

Density Functional Theory under the Bubbles and Cube Numerical Framework.

机构信息

Department of Chemistry , University of Helsinki , P.O. Box 55 ( A. I. Virtanens plats 1 ), FIN-00014 Helsinki , Finland.

College of Chemistry and Materials Science , Northwest University , Xi'an 710069 , China.

出版信息

J Chem Theory Comput. 2018 Aug 14;14(8):4237-4245. doi: 10.1021/acs.jctc.8b00456. Epub 2018 Jul 10.

Abstract

Density functional theory within the Kohn-Sham density functional theory (KS-DFT) ansatz has been implemented into our bubbles and cube real-space molecular electronic structure framework, where functions containing steep cusps in the vicinity of the nuclei are expanded in atom-centered one-dimensional (1D) numerical grids multiplied with spherical harmonics (bubbles). The remainder, i.e., the cube, which is the cusp-free and smooth difference between the atomic one-center contributions and the exact molecular function, is represented on a three-dimensional (3D) equidistant grid by using a tractable number of grid points. The implementation of the methods is demonstrated by performing 3D numerical KS-DFT calculations on light atoms and small molecules. The accuracy is assessed by comparing the obtained energies with the best available reference energies.

摘要

密度泛函理论(DFT)中的 Kohn-Sham 密度泛函理论(KS-DFT)方法已被应用于我们的泡和立方实空间分子电子结构框架中,其中在核附近具有陡峭拐点的函数被展开为原子中心一维(1D)数值网格与球谐函数(泡)的乘积。剩余部分,即无拐点且平滑的原子单中心贡献与精确分子函数之间的差值(立方),通过使用可处理的网格点数在三维(3D)等距网格上表示。通过对轻原子和小分子进行 3D 数值 KS-DFT 计算来演示方法的实现。通过将获得的能量与最佳可用参考能量进行比较来评估准确性。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/bebd/6150645/86b49946adc0/ct-2018-00456w_0001.jpg

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