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Parametric two-electron reduced-density-matrix method with application to diradical rectangular H_4

机译:参数化双电子密度矩阵法及其在双基矩形H_4中的应用

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Parameterization of the two-electron reduced density matrix (2-RDM) has made possible the determination of electronic energies with greater accuracy and reduced computational cost compared to traditional electron-pair theories, including coupled cluster with single and double excitations [D.A. Mazziotti, Phys. Rev. Lett. 101 (2008) 253002]. We apply the method to an H_4 model system, a rectangular arrangement of two H_2 monomers (P4), which is often used for benchmark calculations of multireference methods. At the square geometry, H_4 becomes a diradical. We find that the parametric 2-RDM method obtains occupation numbers of 0.5471 and 0.4489 for the Nth and (N+1)th natural orbitals, respectively, which indicate diradical character. Energies and orbital occupation numbers obtained from the parametric 2-RDM method are found to be more accurate than single-reference wavefunction methods of comparable computational cost. We report energies and natural orbital occupation numbers for several geometries in the rectangular H_4 system.
机译:与传统的电子对理论(包括具有单激发和双激发的耦合簇)相比,双电子降密度矩阵(2-RDM)的参数化使得确定电子能量成为可能,具有更高的准确性和更低的计算成本。 Mazziotti,物理学莱特牧师101(2008)253002]。我们将该方法应用于H_4模型系统,即两个H_2单体(P4)的矩形排列,通常用于多参考方法的基准计算。在正方形几何形状处,H_4变为双根。我们发现,参数2-RDM方法分别获得第N个和第(N + 1)个自然轨道的占领数0.5471和0.4489,这表明双基性。发现从参数2-RDM方法获得的能量和轨道占据数比可比计算成本的单参考波函数方法更准确。我们报告了H_4矩形系统中几种几何形状的能量和自然轨道占据数。

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