1975
DOI: 10.1080/00268977500100991
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On the exchange repulsion between beryllium atoms

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Cited by 31 publications
(8 citation statements)
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“…It has been calculated using valence-bond theory by Rosen results are much smaller than ours because they did not consider the terms of the third order in overlap integrals. At present, it is known [15,40,411 that these terms dominate the three-body short-range energy at larger internuclear distances.…”
mentioning
confidence: 99%
“…It has been calculated using valence-bond theory by Rosen results are much smaller than ours because they did not consider the terms of the third order in overlap integrals. At present, it is known [15,40,411 that these terms dominate the three-body short-range energy at larger internuclear distances.…”
mentioning
confidence: 99%
“…17 Bulski and collaborators have also computed E exch (1;0) ͓3,3͔in the S 3 approximation. 15,16 The results for He 3 , 14 Be 3 , 15 and Ne 3 16 in equilateral triangle configurations show that the S 3 approximation produces typical errors of a few percent at the van der Waals minimum region. For interatomic distances R about two times smaller than the dimer minimum, the terms beyond S 3 contribute 10% or more.…”
Section: First-order Nonadditivitymentioning
confidence: 94%
“…14 and applied to atomic trimers. [15][16][17] No molecular applications have been made so far; instead, recent work has utilized the Heitler-London expression, which is closely related 14 to E exch (1;0) ͓3,3͔ ͑differing by the ''zeroth-order'' exchange energy which is proportional to S 4 , where S denotes an overlap integral between orbitals of different monomers͒. The polarization component in the first-order with respect to V does not contribute to the nonadditivity, neither does the dispersion component in the second-order.…”
Section: Introductionmentioning
confidence: 99%
“…The calculation of first-order exchange components has been performed for atom trimers [23][24][25][26]. Moreover, the second-order exchange dispersion components were calculated for two-electron systems [27,28].…”
Section: Eto T = E~] + ~R + -(2) + F(e)mentioning
confidence: 99%