Cluster perturbation theory. VIII. First order properties for a coupled cluster state
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Cluster perturbation theory. VIII. First order properties for a coupled cluster state. / Hillers-Bendtsen, Andreas Erbs; Høyer, Nicolai Machholdt; Kjeldal, Frederik Ørsted; Mikkelsen, Kurt V.; Olsen, Jeppe; Jørgensen, Poul.
I: Journal of Chemical Physics, Bind 157, Nr. 2, 024108, 2022.Publikation: Bidrag til tidsskrift › Tidsskriftartikel › Forskning › fagfællebedømt
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TY - JOUR
T1 - Cluster perturbation theory. VIII. First order properties for a coupled cluster state
AU - Hillers-Bendtsen, Andreas Erbs
AU - Høyer, Nicolai Machholdt
AU - Kjeldal, Frederik Ørsted
AU - Mikkelsen, Kurt V.
AU - Olsen, Jeppe
AU - Jørgensen, Poul
PY - 2022
Y1 - 2022
N2 - We have extended cluster perturbation (CP) theory to comprehend the calculation of first order properties (FOPs). We have determined CP FOP series where FOPs are determined as a first energy derivative and also where the FOPs are determined as a generalized expectation value of the external perturbation operator over the coupled cluster state and its biorthonormal multiplier state. For S(D) orbital excitation spaces, we find that the CP series for FOPs that are determined as a first derivative, in general, in second order have errors of a few percent in the singles and doubles correlation contribution relative to the targeted coupled cluster (CC) results. For a SD(T) orbital excitation space, we find that the CP series for FOPs determined as a generalized expectation value in second order have errors of about ten percent in the triples correlation contribution relative to the targeted CC results. These second order models, therefore, constitute viable alternatives for determining high quality FOPs. Published under an exclusive license by AIP Publishing.
AB - We have extended cluster perturbation (CP) theory to comprehend the calculation of first order properties (FOPs). We have determined CP FOP series where FOPs are determined as a first energy derivative and also where the FOPs are determined as a generalized expectation value of the external perturbation operator over the coupled cluster state and its biorthonormal multiplier state. For S(D) orbital excitation spaces, we find that the CP series for FOPs that are determined as a first derivative, in general, in second order have errors of a few percent in the singles and doubles correlation contribution relative to the targeted coupled cluster (CC) results. For a SD(T) orbital excitation space, we find that the CP series for FOPs determined as a generalized expectation value in second order have errors of about ten percent in the triples correlation contribution relative to the targeted CC results. These second order models, therefore, constitute viable alternatives for determining high quality FOPs. Published under an exclusive license by AIP Publishing.
KW - CONFIGURATION-INTERACTION
KW - EXCITATION-ENERGIES
KW - RESPONSE FUNCTIONS
KW - DOUBLES MODEL
KW - BASIS-SETS
KW - EQUATION
KW - DERIVATIVES
KW - SINGLES
KW - CONVERGENCE
KW - GRADIENTS
U2 - 10.1063/5.0082585
DO - 10.1063/5.0082585
M3 - Journal article
C2 - 35840374
VL - 157
JO - The Journal of Chemical Physics
JF - The Journal of Chemical Physics
SN - 0021-9606
IS - 2
M1 - 024108
ER -
ID: 315170347