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首页> 外文期刊>The Journal of Chemical Physics >Analytical second-order geometrical derivatives of energy for the self-consistent-charge density-functional tight-binding method
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Analytical second-order geometrical derivatives of energy for the self-consistent-charge density-functional tight-binding method

机译:自洽电荷密度函数紧束缚方法的能量解析二阶几何导数

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摘要

Analytical formulation of the second-order geometrical derivatives of energy for the self-consistent-charge density-functional tight-binding (SCC-DFTB) method is presented. To test its quality and numerical performance, the derived formalism has been coded and applied for calculation of harmonic vibrational frequencies for a set of 17 small and medium size molecules. For this set, the average absolute deviation from experiment is 99 cm-1 for SCC-DFTB vs 62 cm-1 for the Moller-Plesset second-order perturbation theory with the cc-pVDZ basis set (MP2/cc-pVDZ) and 32 cm-1 for the B3LYP density functional method with the same basis set (B3LYP/cc-pVDZ), while the maximal deviation is 465 cm-1 vs 1741 cm-1 for MP2/cc-pVDZ and 112 cm-1 for B3LYP/cc-pVDZ. The SCC-DFTB results are in reasonable agreement with experiments as well as with ab initio and density-functional results, and are better than other semiempirical methods. The SCC-DFTB method allows for considerable computational time saving when compared to other methods while retaining similar overall accuracy. Data for a series of conjugated polyenes show that an analytical formulation of SCC-DFTB is noticeably faster than its numerical formulation. (C) 2004 American Institute of Physics.
机译:提出了用于自洽电荷密度函数紧密结合(SCC-DFTB)方法的能量二阶几何导数的解析公式。为了测试其质量和数值性能,已对派生的形式主义进行了编码,并应用于计算一组17个中小分子的谐波振动频率。对于该集合,对于cc-pVDZ基本集(MP2 / cc-pVDZ)和32的SCC-DFTB,相对于实验的平均绝对偏差为99 cm-1,而对于Moller-Plesset二阶摄动理论,则为62 cm-1。具有相同基础集(B3LYP / cc-pVDZ)的B3LYP密度泛函方法的cm-1,而最大偏差为465 cm-1,而MP2 / cc-pVDZ为1741 cm-1,B3LYP /为112 cm-1 cc-pVDZ。 SCC-DFTB结果与实验以及从头算和密度泛函的结果合理吻合,并且优于其他半经验方法。与其他方法相比,SCC-DFTB方法可节省大量计算时间,同时保持相似的整体精度。一系列共轭多烯的数据表明,SCC-DFTB的分析配方明显快于其数值配方。 (C)2004年美国物理研究所。

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