2017
DOI: 10.1080/00268976.2017.1323129
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Description of C2 dissociation using a naive treatment of dynamical correlation in the presence of quasidegeneracy of varying degree

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Cited by 11 publications
(16 citation statements)
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“…Because our method builds an effective (dressed) Hamiltonian matrix in the reference state basis under the impact of perturbation, and its diagonalization provides the mixing of the nondynamical correlation with the dynamical one (in a target‐specific manner) which allows the relaxation of the reference space component upon constructing the perturbation corrections. As such, the SSMRPT is capable to handle quasi‐degenerate states, such as avoided crossings . The method has already been applied successfully to calculate the low‐lying states of LiF and C 2 , demonstrating the stability and performance of the SSMRPT method for systems in which the nature of the wave function varies as a function of bond length, especially in the region of an avoided crossing.…”
Section: Numerical Resultsmentioning
confidence: 99%
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“…Because our method builds an effective (dressed) Hamiltonian matrix in the reference state basis under the impact of perturbation, and its diagonalization provides the mixing of the nondynamical correlation with the dynamical one (in a target‐specific manner) which allows the relaxation of the reference space component upon constructing the perturbation corrections. As such, the SSMRPT is capable to handle quasi‐degenerate states, such as avoided crossings . The method has already been applied successfully to calculate the low‐lying states of LiF and C 2 , demonstrating the stability and performance of the SSMRPT method for systems in which the nature of the wave function varies as a function of bond length, especially in the region of an avoided crossing.…”
Section: Numerical Resultsmentioning
confidence: 99%
“…As such, the SSMRPT is capable to handle quasi‐degenerate states, such as avoided crossings . The method has already been applied successfully to calculate the low‐lying states of LiF and C 2 , demonstrating the stability and performance of the SSMRPT method for systems in which the nature of the wave function varies as a function of bond length, especially in the region of an avoided crossing. The calculations of the SSMRPT on LiF and C 2 systems illustrate that the performance of it is similar to that of other quasi‐degenerate second‐order MRPT methods suitable for treating avoided crossings/conical intersections.…”
Section: Numerical Resultsmentioning
confidence: 99%
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