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首页> 外文期刊>The Journal of Chemical Physics >Pair potential for helium from symmetry-adapted perturbation theory calculations and from supermolecular data
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Pair potential for helium from symmetry-adapted perturbation theory calculations and from supermolecular data

机译:对称态扰动理论计算和超分子数据得出的氦气对势

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Symmetry-adapted perturbation theory (SAPT) was applied to the helium dimer for interatomic separations R from 3 to 12 bohrs. The first-order interaction energy and the bulk of the second-order contribution were obtained using Gaussian geminal basis sets and are converged to about 0.1 mK near the minimum and for larger R. The remaining second-order contributions available in the SAPT suite of codes were computed using very large orbital basis sets, up to septuple-zeta quality, augmented by diffuse and midbond functions. The accuracy reached at this level was better than 1 mK in the same region. All the remaining components of the interaction energy were computed using the full configuration interaction method in bases up to sextuple-zeta quality. The latter components, although contributing only 1% near the minimum, have the largest uncertainty of about 10 mK in this region. The total interaction energy at R=5.6 bohrs is -11.000 +/- 0.011 K. For R <= 6.5 bohrs, the supermolecular (SM) interaction energies computed by us recently turned out to be slightly more accurate. Therefore, we have combined the SM results for R <= 6.5 bohrs with the SAPT results from 7.0 to 12 bohrs to fit analytic functions for the potential and for its error bars. The potential fit uses the best available van der Waals constants C-6 through C-16, including C-11, C-13, and C-15, and is believed to be the best current representation of the Born-Oppenheimer (BO) potential for helium. Using these fits, we found that the BO potential for the helium dimer exhibits the well depth D-e=11.006 +/- 0.004 K, the equilibrium distance R-e=5.608 +/- 0.012 bohrs, and supports one bound state for He-4(2) with the dissociation energy D-0=1.73 +/- 0.04 mK, and the average interatomic separation < R >=45.6 +/- 0.5 A. (C) 2007 American Institute of Physics.
机译:对氦二聚体应用了对称自适应微扰理论(SAPT),实现了3至12玻尔的原子间分离。一阶相互作用能和二阶贡献的大部分是使用高斯双子集获得的,并且在最小和较大的R附近收敛到约0.1mK。SAPT代码套件中可用的其余二阶贡献是使用非常大的轨道基础集计算的,直到达到七元组质量,并通过弥散和中键函数进行了增强。在同一区域,达到此水平的精度优于1 mK。相互作用能的所有其余成分都是使用完全构型的相互作用方法以六倍体-zeta质量为基础计算的。后者的成分虽然仅占最小值的1%,但在该区域的不确定性最大,约为10 mK。 R = 5.6 bohrs时的总相互作用能为-11.000 +/- 0.011K。对于R <= 6.5 bohrs,最近我们计算出的超分子(SM)相互作用能更为精确。因此,我们将R <= 6.5 bohrs的SM结果与7.0到12 bohrs的SAPT结果结合起来,以拟合潜力和误差线的分析函数。潜在拟合使用最佳可用范德华常数C-6至C-16,包括C-11,C-13和C-15,并且被认为是Born-Oppenheimer(BO)的最佳当前表示形式。氦气的潜力。使用这些拟合,我们发现氦二聚体的BO势表现出阱深度De = 11.006 +/- 0.004 K,平衡距离Re = 5.608 +/- 0.012 bohrs,并支持He-4(2 )具有解离能D-0 = 1.73 +/- 0.04 mK,平均原子间间距 = 45.6 +/- 0.5 A.(C)2007美国物理研究所。

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