2005
DOI: 10.1002/chem.200401299
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Triple‐Bond Covalent Radii

Abstract: A system of additive covalent radii is proposed for sigma(2) pi(4) triple bonds involving elements from Be to E 112 (eka-mercury). Borderline cases with weak multiple bonding are included. Only the elements in Group 1, the elements Zn-Hg in Group 12 and Ne in Group 18 are then totally excluded. Gaps are left at late actinides and some lanthanides. The standard deviation for the 324 included data points is 3.2 pm.

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Cited by 387 publications
(372 citation statements)
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“…A triple-bond covalent radius of 1.18 Å has recently been proposed for uranium. 6 For a triple U-U bond this would give 2.36 Å , close enough to the calculated 2.30 Å .…”
Section: Resultssupporting
confidence: 75%
“…A triple-bond covalent radius of 1.18 Å has recently been proposed for uranium. 6 For a triple U-U bond this would give 2.36 Å , close enough to the calculated 2.30 Å .…”
Section: Resultssupporting
confidence: 75%
“…Moreover, similar trends can be expected when considering heavier transition metal diatomic combinations, e.g. the highest occupied orbital of TaN − is predicted (27) to resemble the symmetry of the 16σ orbital of WC − , continuing the Pt − isoelectronic correspondence. It is tantalizing to suggest this same isoelectronic principle may hold to increasing orders of molecularity, i.e.…”
Section: Resultssupporting
confidence: 72%
“…This situation is in keeping with the formulation of [PNb(NNpAr) 3 ] À as having a niobium-phosphorus triple bond; note that the sum of proposed Nb and P triple-bond covalent radii is 2.10 . [72] Also supporting this formulation is the large downfield chemical shift observed for [PNb-(NNpAr) 3 ]…”
Section: Diorganophosphanylphosphinidenes: Phosphinidenes With a Pr 2mentioning
confidence: 85%