1981
DOI: 10.1016/0009-2614(81)80059-0
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An efficient and accurate approximation to double substitution coupled cluster wavefunctions

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Cited by 144 publications
(39 citation statements)
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“…Thi~ m~thgg iii! RJlJl<:1g gO fin ~xp.gmmtifil ~Xpfimlign of the wave operator acting on the reference determinant, 10), to produce the coupled-cluster wavefunctionj (21) Where the exponential operator is expanded as; (22) and the T operator is; (23) In the language of second quantization the cluster operators are;…”
mentioning
confidence: 99%
“…Thi~ m~thgg iii! RJlJl<:1g gO fin ~xp.gmmtifil ~Xpfimlign of the wave operator acting on the reference determinant, 10), to produce the coupled-cluster wavefunctionj (21) Where the exponential operator is expanded as; (22) and the T operator is; (23) In the language of second quantization the cluster operators are;…”
mentioning
confidence: 99%
“…It is also simpler to implement than full CCD [14]. The results of the calculations here and our results for comparisons of ACCD and CCD presented earlier [14,26] show that ACCD consistently yields energies that are only slightly different from the CCD energies (Table II). More significant, ACCD potential curves and potential surface slices are very close to CCD curves.…”
Section: Resultsmentioning
confidence: 49%
“…The CID/cr correlation energy is the CID correlation energy multiplied by ψ CID |ψ CID (intermediate normalization of ψ CID ). Another treatment that scales in cost like CID was used for most of the systems and it is an approximation to CCD, which we designated ACCD [14] and which was first developed in a different way and designated ACP-D45 by Jankowski and Paldus [15]. All the treatments are those built with double-substitution operators acting on a single configuration reference, and the most complete of these treatments, CCD, provides the basis for comparison.…”
Section: Resultsmentioning
confidence: 99%
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“…(2.93b), cancels certain nonlinear terms of the standard CCD theory (namely, the diagrams of the type shown in Figure 8(ii) (h) and ('j 1, j2) that are separable over one or two hole lines and that produce important EPV terms). In this case, the CCDQ' method reduces to the so-called approximate coupled pair (ACP) or approximate CCD (ACCD) approach, each of which has been independently put forward earlier [190,196,207,209,234]. The precise account of this cancellation led to the so-called approximate-coupled-pair-theory-with-quadruples (ACPQ) method (which differs from ACCD by a numerical factor of 9 multiplying the contributions from diagram (h) of Figure 8(ii) for triplet-coupled pp-hh t2-amplitudes [208]).…”
Section: 3mentioning
confidence: 99%