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首页> 外文期刊>International Journal of Quantum Chemistry >Improvement of initial guess via grid-cutting for efficient grid-based density functional calculations
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Improvement of initial guess via grid-cutting for efficient grid-based density functional calculations

机译:通过有效的基于网格的密度泛函计算,通过网格切割改进初始猜测

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We introduced an efficient initial guess method, namely the grid-cutting, which is specialized for grid-based density functional theory (DFT) calculations. It produces initial density and orbitals through pre-DFT calculations in an inner simulation box made by cutting out the outer region of a full-size one. To assess its performance, we carried out DFT calculations for small molecules included in the G2-1 set and two large molecules with various combinations of mixing and diagonalization conditions, relative size of the inner box, and grid spacing. For all cases, the grid-cutting method was more efficient than conventional ones such as extended Huckel, superposition of atomic densities, and linear combination of atomic orbitals. For instance, it was about 20% faster in computational time and about 45% smaller in the number of self-consistent-field cycles than the superposition of atomic densities because it provided high-quality initial density and orbitals closer to the corresponding fully converged values. In addition, it showed good performance for non-Coulombic model systems such as harmonic oscillator.
机译:我们介绍了一种有效的初始猜测方法,即网格切割,该方法专门用于基于网格的密度泛函理论(DFT)计算。它通过在内部模拟盒中进行DFT之前的计算来产生初始密度和轨道,该模拟盒是通过切出标准尺寸的外部区域而制成的。为了评估其性能,我们对G2-1集中包含的小分子和两个大分子进行了DFT计算,这些混合和对角化条件,内盒的相对大小和网格间距都有各种组合。在所有情况下,网格切割方法都比常规方法更有效,例如扩展的Huckel,原子密度的叠加以及原子轨道的线性组合。例如,与原子密度叠加相比,它的计算时间快约20%,自洽场周期数约少45%,因为它提供了高质量的初始密度和更接近于相应完全收敛值的轨道。此外,对于非库伦模型系统(如谐波振荡器),它表现出良好的性能。

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