2020
DOI: 10.1088/1361-6455/ab7c3b
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Excited-state populations in the multiconfiguration time-dependent Hartree–Fock method

Abstract: We study time-dependent populations in the excited states of many-electron atoms and molecules with the multiconfiguration time-dependent Hartree–Fock method and reveal the non-stationary behavior of the excited-state populations during field-free propagation originating from the nonlinear character of the equations of motion. We calculate the time-dependent populations of the three lowest singlet S states in a helium atom for two different cases of intense laser-atom interaction. In the first case, He is exci… Show more

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Cited by 9 publications
(9 citation statements)
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“…Here, we apply a similar method to obtain the excited initial state Ne * by restricting the symmetry of the state used for propagation in imaginary time. Note that recently, a new method was proposed to compute excited states using an extension of MCTDHF that generalizes the state-average approach of CASSCF methods [42]. Specifically, in our present case, the first excited state of Ne corresponds to the excitation of a 2p electron to the 3s shell, i. e., the main configuration of the excited state is (1s…”
Section: Resultsmentioning
confidence: 82%
“…Here, we apply a similar method to obtain the excited initial state Ne * by restricting the symmetry of the state used for propagation in imaginary time. Note that recently, a new method was proposed to compute excited states using an extension of MCTDHF that generalizes the state-average approach of CASSCF methods [42]. Specifically, in our present case, the first excited state of Ne corresponds to the excitation of a 2p electron to the 3s shell, i. e., the main configuration of the excited state is (1s…”
Section: Resultsmentioning
confidence: 82%
“…The equations of motion for the spin-orbitals and the CI coefficients are derived by applying the time-dependent variational principle [39,40]. The MCTDHF method has previously been applied to He in the calculation of two-photon ionization probabilities [48], high-harmonic spectra [49], above-threshold photoelectron spectra [50], and strong-field excitation probabilities [51].…”
Section: B Mctdhfmentioning
confidence: 99%
“…We solve the MCTDHF equations of motion in the same way as described in [51,55]. The details of the numerical implementation of the MCTDHF method are summarized in Appendix A.…”
Section: B Mctdhfmentioning
confidence: 99%
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“…The natural approach would be to define the stationary states from the zero-field Hamiltonian and zero-field wave function using, e.g., linear response theory 47 or orthogonalityconstrained imaginary time propagation. 48 The latter approach was investigated recently within the framework of MCTDHF theory by Lötstedt et al, 49 who found that the stationarystate populations oscillate even after the pulse is turned off unless a sufficiently large number of active orbitals is included in the wave function expansion. In this work, we use both CC linear response theory 19,50,51 and equation-of-motion CC (EOMCC) theory [52][53][54][55] to propose projectors whose expectation values yield stationary-state populations.…”
Section: Introductionmentioning
confidence: 99%