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Potential Energy Surfaces without Unphysical Discontinuities: The Coulomb Hole Plus Screened Exchange Approach

机译:潜在的能量表面没有不受神经的不连续性:库仑孔加上筛选的交换方法

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In this work, we show the advantages of using the Coulomb hole plus screened exchange (COHSEX) approach in the calculation of potential energy surfaces (PES). In particular, we demonstrate that, unlike perturbative GW and partial self-consistent GW approaches, such as eigenvalue self-consistent GW and quasi-particle (QP) self-consistent GW , the COHSEX approach yields smooth PES without irregularities and discontinuities. Moreover, we show that the ground-state PES obtained from the Bethe–Salpeter equation (BSE), within the adiabatic connection fluctuation dissipation theorem, built with QP energies obtained from perturbative COHSEX on top of Hartree–Fock ([email?protected]@HF) yield very accurate results for diatomic molecules close to their equilibrium distance. When self-consistent COHSEX QP energies and orbitals are used to build the BSE equation, the results become independent of the starting point. We show that self-consistency worsens the total energies but improves the equilibrium distances with respect to [email?protected]@HF. This is mainly due to the changes in the screening inside the BSE.
机译:在这项工作中,我们展示了使用库仑空穴加屏蔽交换(COHSEX)方法计算势能面(PES)的优势。特别是,我们证明,与微扰GW和部分自洽GW方法不同,如特征值自洽GW和准粒子(QP)自洽GW,科塞克斯方法产生光滑的PES,没有不规则性和不连续性。此外,我们还表明,从Bethe–Salpeter方程(BSE)获得的基态PES,在绝热连接涨落耗散定理范围内,由微扰COHSEX在Hartree–Fock([email?protected]@HF)上获得的QP能量建立,对于接近平衡距离的双原子分子,可以得到非常精确的结果。当使用自洽的QP能量和轨道来建立BSE方程时,结果与起点无关。我们发现,相对于[email?protected]@HF,自洽性会恶化总能量,但会改善平衡距离。这主要是由于疯牛病内部筛查的变化。

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