Abstract
Several coupled-cluster approximations to the full CCSDTQ model, correct through sixth order, are presented and illustrated by numerical comparions to full CI. Both iterative and non-iterative methods built upon underlying CCSDT solutions are considered. Unlike CCSDTQ, which is an ∼ n 10 computational procedure, the computational dependence of all approximations is no worse than ∼ n 9. The latter follows use of the 2 n rule of perturbation theory. The average errors compared to full CI for different methods are 0.1 to 0.3 mhartree, compared to 0.05 mhartree for CCSDTQ.
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