2014
DOI: 10.1063/1.4887459
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Accurate calculations of bound rovibrational states for argon trimer

Abstract: This work presents a comprehensive quantum dynamics calculation of the bound rovibrational eigenstates of argon trimer (Ar3), using the ScalIT suite of parallel codes. The Ar3 rovibrational energy levels are computed to a very high level of accuracy (10(-3) cm(-1) or better), and up to the highest rotational and vibrational excitations for which bound states exist. For many of these rovibrational states, wavefunctions are also computed. Rare gas clusters such as Ar3 are interesting because the interatomic inte… Show more

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Cited by 13 publications
(8 citation statements)
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References 62 publications
(105 reference statements)
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“…The number of iterations is about 500 in the QMR procedure, and about 100 in the Lanczos procedure. The PIST method has been applied in various cases and applications. This scheme is very efficient, for instance, it costs less than 1 h to converge the required states in our largest scale calculations with basis set of 359 592 functions on our workstation with Xeon Silver 4210.…”
Section: Theory and Methodsmentioning
confidence: 99%
“…The number of iterations is about 500 in the QMR procedure, and about 100 in the Lanczos procedure. The PIST method has been applied in various cases and applications. This scheme is very efficient, for instance, it costs less than 1 h to converge the required states in our largest scale calculations with basis set of 359 592 functions on our workstation with Xeon Silver 4210.…”
Section: Theory and Methodsmentioning
confidence: 99%
“…However, loosening it too much will highly increase the number of steps for Lanczos iteration, which is much slower than QMR iteration. The PIST method has also been employed in other applications (Bian and Poirier, 2004; Li and Bian, 2008; Brandon and Poirier, 2014; Petty and Poirier, 2014).…”
Section: Methods and Computational Detailsmentioning
confidence: 99%
“…The limiting case of a symmetric-top rotor is methodologically important, even for an asymmetric-top rotor treated exactly without any approximations, since it is always useful to split the terms in Eqs. (8) and (10) such that ̂r ot =̂s ym +̂a sym…”
Section: B the Limits Of Prolate And Oblate Symmetric Topsmentioning
confidence: 99%
“…With rotation–vibration interaction terms included, the size of the Hamiltonian matrix is usually huge, and the numerical cost of its diagonalization is very significant, often unpractical. In the literature, such nearly exact calculations of the rotational–vibrational spectra have been reported for H 3 + , HeHF, LiNC, HeN 2 + , H 2 O, H 2 S, SO 2 , , HO 2 , Ar 3 , and very recently for O 3 . For an accurate ro-vibrational spectrum like that, even after it has already been computed, the process of assigning the vibration mode quantum numbers ( v 1 , v 2 , v 3 ) and the asymmetric-top rotor quantum numbers ( J KaKc ) to the individual rotational–vibrational states is also challenging …”
Section: Introductionmentioning
confidence: 99%