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How Exponential Type Orbitals Recently Became a Viable Basis Set Choice in Molecular Electronic Structure Work and When to Use Them

机译:指数型轨道最近如何成为分子电子结构工作中可行的基础选择以及何时使用它们

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This paper advocates the use of the atomic orbitals which have direct physical interpretation, i.e. Coulomb Sturmians and hydrogen-like orbitals. They are exponential type orbitals (ETOs). Their radial nodes are shown to be essential in obtaining accurate nuclear shielding tensors for NMR work. Until 2008, their products on different atoms were difficult to manipulate for the evaluation of two-electron integrals. The difficulty was mostly due to somewhat cumbersome orbital translations involving slowly convergent infinite sums. These are eliminated using Coulomb resolutions. Coulomb resolutions provide an excel-lent approximation that reduces these integrals to a sum of one-electron overlap-like integral products that each involve orbitals on at most two centers. Such two-center integrals are separable in prolate spheroidal co-ordinates. They are thus readily eval-uated. Only these integrals need to be re-evaluated to change basis functions. In this paper, a review of the translation procedures for Slater type orbitals (STO) and for Coulomb Sturmians follows that of the more recent application to ETOs of a particularly convenient Coulomb resolution.
机译:本文倡导使用具有直接物理解释的原子轨道,即库仑·斯图马里人和氢化轨道。它们是指数型轨道(ETOS)。它们的径向节点被证明是在获得NMR工作的准确核屏蔽张量方面是必不可少的。直到2008年,他们的不同原子的产品难以操纵两种电子积分。难度主要是由于涉及慢慢收敛无限的总和的稍微麻烦的轨道翻译。这些是使用库仑分辨率消除的。库仑分辨率提供了一种Excel借出的近似,其将这些积分减少到一个电子重叠的整体产品之和,其各自涉及最多两个中心的轨道。这种双中心积分可分变在共聚的球体协调中。因此,它们容易评估。只需要重新评估这些积分以改变基本函数。在本文中,对Slater型轨道轨道(STO)和Coulomb Sturmians的翻译程序审查遵循更新应用于特别方便的库仑分辨率的etos。

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