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首页> 外文期刊>Journal of chemical theory and computation: JCTC >Combining Internally Contracted States and Matrix Product States To Perform Multireference Perturbation Theory
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Combining Internally Contracted States and Matrix Product States To Perform Multireference Perturbation Theory

机译:结合内部收缩态和矩阵乘积态进行多参考微扰理论

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We present two efficient and intruder-free methods for treating dynamic correlation on top of general multiconfiguration reference wave functions including such as obtained by the density matrix renormalization group (DMRG) with large active spaces. The new methods are the second order variant of the recently proposed multireference linearized coupled cluster method (MRLCC) Sharma, S.; Alavi, A. J. Chem. Phys. 2015, 143, 102815 and of N-electron valence perturbation theory (NEVPT2), with expected accuracies similar to MRCI+Q and (at least) CASPT2, respectively. Great efficiency gains are realized by representing the first order wave function with a combination of internal contraction (IC) and matrix product state perturbation theory (MPSPT). With this combination, only third order reduced density matrices (RDMs) are required. Thus, we obviate the need for calculating (or estimating) RDMs of fourth or higher order; these had so far posed a severe bottleneck for dynamic correlation treatments involving the large active spaces accessible to DMRG. Using several benchmark systems, including first and second row containing small molecules, Cr-2, pentacene, and oxo-Mn(Salen), we show that active spaces containing at least 30 orbitals can be treated using this method. On a single node, MRLCC2 and NEVPT2 calculations can be performed with over 550 and 1100 virtual orbitals, respectively. We also critically examine the errors incurred due to the three sources of errors introduced in the present implementation - calculating second order instead of third order energy corrections, use of internal contraction, and approximations made in the reference wave function due to DMRG.
机译:我们提出了两种有效且无入侵者的方法,用于在一般多配置参考波函数之上处理动态相关,包括由具有大有效空间的密度矩阵重整化群(DMRG)获得的方法。新方法是最近提出的多参考线性化耦合聚类方法(MRLCC)的二阶变体[Sharma, S.;Alavi, A. J. Chem. Phys. 2015, 143, 102815] 和 N-电子价微扰理论 (NEVPT2),预期精度分别与 MRCI+Q 和(至少)CASPT2 相似。通过结合内部收缩 (IC) 和矩阵积态扰动理论 (MPSPT) 来表示一阶波函数,可以实现巨大的效率提升。通过这种组合,只需要三阶降密度矩阵 (RDM)。因此,我们避免了计算(或估计)四阶或更高阶RDM的需要;到目前为止,这些都对涉及DMRG可访问的大型活动空间的动态相关处理构成了严重的瓶颈。使用几个基准系统,包括含有小分子、Cr-2、五苯和氧代锰(Salen)的第一排和第二排,我们表明可以使用这种方法处理含有至少 30 个轨道的活性空间。在单个节点上,MRLCC2 和 NEVPT2 计算可以分别使用超过 550 个和 1100 个虚拟轨道进行。我们还批判性地研究了由于当前实现中引入的三个误差来源而产生的误差 - 计算二阶而不是三阶能量校正,使用内部收缩以及由于DMRG在参考波函数中所做的近似。

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