1970
DOI: 10.1016/0031-8914(70)90009-1
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Configuration-interaction wave functions for two-electron systems

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Cited by 46 publications
(15 citation statements)
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“…For L = 3, b 1 = b 2 , k max = 6 and with 109 parameters in the CI wave function (14), the binding energy is found to be i = −2.902 67 [38]. This estimate, which remarkably accounts for 97% of the correlation energy, is in excellent agreement with the corresponding value i = −2.903 724 377 0 obtained by Drake [39] using (13) with K = 8 and 269 parameters.…”
Section: E Heliumlike Bound-state Wave Functionssupporting
confidence: 72%
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“…For L = 3, b 1 = b 2 , k max = 6 and with 109 parameters in the CI wave function (14), the binding energy is found to be i = −2.902 67 [38]. This estimate, which remarkably accounts for 97% of the correlation energy, is in excellent agreement with the corresponding value i = −2.903 724 377 0 obtained by Drake [39] using (13) with K = 8 and 269 parameters.…”
Section: E Heliumlike Bound-state Wave Functionssupporting
confidence: 72%
“…The practical utility of the CI wave functions for multielectron atomic systems is that they facilitate analytical or semianalytical calculations of bound-free form factors, much in the same fashion as in the case of single charge exchange in purely three-body collisions involving only the hydrogenlike wave functions of one-electron atomic systems. This has been illustrated by Belkić [3,40,41] for single ionization in the H + − H − (1s 2 ) collision using the highly correlated CI wave function of H − with some 61 variational parameters [38] in the four-body modified Coulomb-Born (MCB-4B), or equivalently, the four-body continuum distorted wave and eikonal initial state (CDW-EIS-4B) method.…”
Section: E Heliumlike Bound-state Wave Functionsmentioning
confidence: 99%
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“…Nevertheless, method 2 has its own merits because it can be extended to the excited states and highly correlated con6guration interaction (CI) orbitals [62,63] in a much easier manner than in the case of method 1. In the present work, method 2 will serve as an independent check of the numerical results obtained by means of method 1.…”
Section: Theorymentioning
confidence: 99%
“…In this case the calculation is simplified because the logarithmic term E(R) in (3a, b) vanishes. For describing the electronic ground state a configuration-interaction wave function of Joachim et al [18] • ei~m4~+,~,h,m,(rrO q~h+k,h,,,~(rr2).…”
Section: Theorymentioning
confidence: 99%