首页> 外文期刊>The Journal of Chemical Physics >Enhanced computational efficiency in the direct determination of the two-electron reduced density matrix from the anti-Hermitian contracted Schrodinger equation with application to ground and excited states of conjugated pi-systems
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Enhanced computational efficiency in the direct determination of the two-electron reduced density matrix from the anti-Hermitian contracted Schrodinger equation with application to ground and excited states of conjugated pi-systems

机译:从反赫米特收缩的Schrodinger方程直接确定二电子还原密度矩阵的计算效率提高,并将其应用于共轭pi系统的基态和激发态

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Determination of the two-electron reduced density matrix (2-RDM) from the solution of the anti-Hermitian contracted Schrodinger equation (ACSE) yields accurate energies and properties for both ground and excited states. Here, we develop a more efficient method to solving the ACSE that uses second-order information to select a more optimal step towards the solution. Calculations on the ground and excited states of water, hydrogen fluoride, and conjugated pi systems show that the improved ACSE algorithm is 10-20 times faster than the previous ACSE algorithm. The ACSE can treat both single-and multi-reference electron correlation with the initial 2-RDM from a complete-active-space self-consistent-field (CASSCF) calculation. Using the improved algorithm, we explore the relationship between truncation of the active space in the CASSCF calculation and the accuracy of the energy and 2-RDM from the ACSE calculation. The accuracy of the ACSE, we find, is less sensitive to the size of the active space than the accuracy of other wavefunction methods, which is useful when large active space calculations are computationally infeasible. (C) 2015 AIP Publishing LLC.
机译:从反赫米特收缩的薛定inger方程(ACSE)的溶液中确定两电子降密度矩阵(2-RDM),可以得到基态和激发态的准确能量和性质。在这里,我们开发了一种更有效的方法来求解ACSE,该方法使用二阶信息来选择朝向解决方案的最佳步骤。对水,氟化氢和共轭pi系统的基态和激发态的计算表明,改进的ACSE算法比以前的ACSE算法快10到20倍。 ACSE可以通过完整的活动空间自洽场(CASSCF)计算,使用初始2-RDM处理单参考电子和多参考电子的相关性。使用改进的算法,我们探索了CASSCF计算中活动空间的截断与ACSE计算中能量和2-RDM精度之间的关系。我们发现,ACSE的精度对活动空间的大小的敏感性不如其他波动函数方法的准确性,这在大型活动空间计算在计算上不可行时非常有用。 (C)2015 AIP Publishing LLC。

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