2002
DOI: 10.1016/s0010-4655(02)00150-9
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DIM modelings for realistic simulations of ionic rare-gas clusters, test on structures and photoabsorption spectra of Arn+ (n=3–8)

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Cited by 46 publications
(46 citation statements)
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“…In this case, only monomers are produced in experiments [16] with a bimodal kinetic energy distribution (fast and slow fragments) both for neutrals and for ions. Our earlier [6,13,[17][18][19][20] as well as recent [14,15] theoretical simulations have nicely reproduced these experimental findings and showed that, in visible excitation, the trimer, initially almost linear and symmetric, mainly explodes leaving the central atom to rest in the center-of-mass. Interestingly, for the higher photon energies, the ions are produced in the high fine-structure state [15] corroborating the experimental findings [16].…”
Section: Introductionsupporting
confidence: 66%
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“…In this case, only monomers are produced in experiments [16] with a bimodal kinetic energy distribution (fast and slow fragments) both for neutrals and for ions. Our earlier [6,13,[17][18][19][20] as well as recent [14,15] theoretical simulations have nicely reproduced these experimental findings and showed that, in visible excitation, the trimer, initially almost linear and symmetric, mainly explodes leaving the central atom to rest in the center-of-mass. Interestingly, for the higher photon energies, the ions are produced in the high fine-structure state [15] corroborating the experimental findings [16].…”
Section: Introductionsupporting
confidence: 66%
“…A couple of additional corrections can further be included in the original DIM model, namely the leading polarization [3] and dispersion [26] three-body forces, which advance the DIM model beyond the purely pair-wise additive level. Since such corrections do not seem important for small ionic clusters of argon [6], they are not considered here to reduce computational demands [27]. In the extended DIM+SO model, the electronic Hamiltonian matrix of an Rg + N cluster is a 6N × 6N matrix (30 × 30 for Ar + 5 ) and the lowest 3N (15 for Ar + 5 ) doubly degenerate electronic states can be obtained by diagonalizing it.…”
Section: Methods and Computationsmentioning
confidence: 99%
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