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首页> 外文期刊>Physical Review, A. Atomic, molecular, and optical physics >Alternative to the Kohn-Sham equations: The Pauli potential differential equation
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Alternative to the Kohn-Sham equations: The Pauli potential differential equation

机译:Kohn-Sham方程的替代项:Pauli势微分方程

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摘要

A recently developed theoretical framework of performing self-consistent orbital-free (OF) density functional theory (DFT) calculations at Kohn-Sham DFT level accuracy is tested in practice. The framework is valid for spherically symmetric systems. Numerical results for the Beryllium atom are presented and compared to accurate Kohn-Sham data. These calculations make use of a differential equation that we have developed for the so called Pauli potential, a key quantity in OF-DFT. The Pauli potential differential equation and the OF Euler equation form a system of two coupled differential equations, which have to be solved simultaneously within the DFT self-consistent loop.
机译:在实践中测试了最近开发的以Kohn-Sham DFT级别精度执行自洽无轨道(OF)密度泛函理论(DFT)计算的理论框架。该框架对球对称系统有效。给出了铍原子的数值结果,并将其与准确的Kohn-Sham数据进行了比较。这些计算利用了我们为所谓的Pauli势开发的微分方程,Pauli势是OF-DFT中的关键量。 Pauli势微分方程和OF Euler方程构成了两个耦合的微分方程的系统,必须在DFT自洽回路中同时求解。

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