2013
DOI: 10.1063/1.4817943
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A Lagrange multiplier approach for excited state properties through intermediate Hamiltonian formulation of Fock space multireference coupled-cluster theory

Abstract: In this paper, we present a formulation based on Lagrange multiplier approach for efficient evaluation of excited state energy derivatives in Fock space coupled cluster theory within the intermediate Hamiltonian framework. The formulation is applied to derive the explicit generic expressions up to second order energy derivatives for [1, 1] sector of Fock space with singles and doubles approximation. Its advantage, efficiency, and interconnection in comparison to the Lagrange multiplier approach in traditional … Show more

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Cited by 6 publications
(3 citation statements)
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References 145 publications
(117 reference statements)
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“…Mk-MRCC, as developed by Mukherjee and co-workers, is a well-accepted theory in this class. The intermediate Hamiltonian (IH) formulation , can alleviate the problem of loss of convergence to a large extent.…”
Section: Coupled-cluster (Cc) Formalism For Negative Ion Resonancesmentioning
confidence: 99%
“…Mk-MRCC, as developed by Mukherjee and co-workers, is a well-accepted theory in this class. The intermediate Hamiltonian (IH) formulation , can alleviate the problem of loss of convergence to a large extent.…”
Section: Coupled-cluster (Cc) Formalism For Negative Ion Resonancesmentioning
confidence: 99%
“…However, S (1,1) can be determined by putting the intermediate normalization on the selectively chosen eigenvectors, analogous to that in one valence problem. Very recently Pal and co-workers 72 have extended the idea for calculation of properties in (1,1) sector, within the IH framework.…”
Section: P H P H P H P H P H P H M P Hmentioning
confidence: 99%
“…A Fock‐space coupled cluster (FSCC) theory using such a reference has been well developed for excitation energies and response properties . Although, in principle, the theory provides the excited state wave function, its use in the calculation of transition dipole moment has been scarce, mainly because of the description of the conjugate (left) vector of not just the ground state but also the excited state.…”
Section: Introductionmentioning
confidence: 99%