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Calculation of molecular integrals for systems confined by hard spherical walls: Use of the single-center expansion of floating spherical gaussians

机译:由硬球形壁限制的系统的分子积分计算:浮动球形高斯单中心展开的使用

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Assuming a gaussian basis set representation of atomic and molecular wave functions, the single-center expansion of off-centered spherical gaussian orbitals is exploited to calculate the one and two-electron integrals for multielectronic atoms and molecules confined within hard spherical walls. As a validating test, the ground-state energy of a helium atom positioned off-center in a spherical box is calculated by applying the simplest form of the floating spherical gaussian orbital (FSGO) scheme, i.e., the use of a primitive basis set consisting of a single FSGO per electron pair. Comparison with corresponding recent accurate calculations gives supporting evidence of the adequacy of the method for its application to more elaborate gaussian-type basis set representations for confined atoms and molecules. (C) 2001 John Wiley & Sons, Inc. Int J Quantum Chem 83: 271-278, 2001. [References: 36]
机译:假设原子和分子波函数的高斯基集表示,利用偏心球形高斯轨道的单中心展开来计算局限在硬球形壁内的多电子原子和分子的一电子积分和二电子积分。作为验证测试​​,通过应用浮球型高斯轨道(FSGO)方案的最简单形式,即使用由以下组成的原始基础集,可以计算球形盒中偏心放置的氦原子的基态能量:每个电子对单个FSGO的数量。与相应的最新精确计算结果的比较为该方法是否适用于受限原子和分子的更精细的高斯型基集表示提供了支持证据。 (C)2001 John Wiley&Sons,Inc. Int J Quantum Chem 83:271-278,2001。[参考:36]。

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