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Linearized Jastrow-style fluctuations on spin-projected Hartree-Fock

机译:自旋投影的Hartree-Fock上的线性Jastrow式涨落

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The accurate and efficient description of strong electronic correlations remains an important objective in electronic structure theory. Projected Hartree-Fock theory, where symmetries of the Hamiltonian are deliberately broken and projectively restored, all with a mean-field computational scaling, shows considerable promise in this regard. However, the method is neither size extensive nor size consistent; in other words, the correlation energy per particle beyond broken-symmetry mean field vanishes in the thermodynamic limit, and the dissociation limit of a molecule is not the sum of the fragment energies. These two problems are closely related. Recently, Neuscamman [Phys. Rev. Lett. 109, 203001 (2012)] has proposed a method to cure the lack of size consistency in the context of the antisymmetrized geminal power wave function (equivalent to number-projected Hartree-Fock-Bogoliubov) by using a Jastrow-type correlator in Hilbert space. Here, we apply the basic idea in the context of projected Hartree-Fock theory, linearizing the correlator for computational simplicity but extending it to include spin fluctuations. Results are presented for the Hubbard Hamiltonian and for some simple molecular systems.
机译:准确有效地描述强电子相关性仍然是电子结构理论的重要目标。投影哈特里-福克理论(其中有意地破坏了哈密顿量的对称性并进行了投影恢复)均具有均值场计算比例,这在这方面显示了可观的前景。但是,该方法既不扩大尺寸也不保证尺寸一致。换句话说,超出破碎对称性平均场的每个粒子的相关能在热力学极限中消失,而分子的解离极限不是碎片能的总和。这两个问题密切相关。最近,Neuscamman [Phys。牧师109,203001(2012)]提出了一种方法,该方法通过在希尔伯特空间中使用Jastrow型相关器来解决在反对称的双功率波函数(等同于数字投影的Hartree-Fock-Bogoliubov)的情况下尺寸一致性不足的问题。在这里,我们将基本思想应用到投影式Hartree-Fock理论的背景下,将相关器线性化以简化计算,但将其扩展到包括自旋波动。给出了哈伯哈密顿量和一些简单分子系统的结果。

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