2006
DOI: 10.1007/s10698-006-9013-y
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Response of D. H. Rouvray and R. B. King, Editors of the Book “The Periodic Table: Into the 21st Century”

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Cited by 16 publications
(44 citation statements)
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“…He proposed the term “superaromaticity” to explain the three‐dimensional (3D) aromaticity of normalB12normalH122. Explicitly, the idea of 3D aromaticity of deltahedral boranes was put forward by Aihara and by King and Rouvray in 1978. Further advancement of 3D aromaticity was put forward by Kroto et al who stated “C 60 appears to be aromatic” based on its prominent intensity in mass spectra.…”
Section: Introductionmentioning
confidence: 99%
“…He proposed the term “superaromaticity” to explain the three‐dimensional (3D) aromaticity of normalB12normalH122. Explicitly, the idea of 3D aromaticity of deltahedral boranes was put forward by Aihara and by King and Rouvray in 1978. Further advancement of 3D aromaticity was put forward by Kroto et al who stated “C 60 appears to be aromatic” based on its prominent intensity in mass spectra.…”
Section: Introductionmentioning
confidence: 99%
“…[6,7] The most significant contribution was formulated by Hückel based on the quantum chemical ground in 1931, and the aromaticity is associated with the special stability and property of cyclic planar molecules having delocalized 4n + 2 π electrons. [8,9] However, this concept has undergone a significant transformation over the time and now includes antiaromaticity, [10,11] aromaticity due to delocalized σelectrons, [12] double aromaticity, which suggests delocalization in both σand π-skeletons, [13] three dimensional aromaticity in polyhedral molecules, [14,15] and Mobius Aromaticity. [16,17] Apart from this, the term inorganic aromatics [18,19] was also coined for a special class of molecules, which do not contain any carbon atom in their cyclic structure.…”
Section: Introductionmentioning
confidence: 99%
“…For closo deltahedra having from 6 to 12 vertices this means only degree 4 and degree 5 vertices except for a single topologically required degree 6 vertex in the most spherical 11‐vertex deltahedron, sometimes confusingly called an “edge‐coalesced icosahedron.” Closo borane deltahedra with n vertices are characterized by 2 n + 2 skeletal electrons, as embodied in the Wade–Mingos rules . Graph‐theory based topological approaches were developed to rationalize the Wade–Mingos rules requiring 2 n + 2 skeletal electrons for closo deltahedral borane structures …”
Section: Introductionmentioning
confidence: 99%
“…[11][12][13] Graph-theory based topological approaches were developed to rationalize the Wade-Mingos rules requiring 2n 1 2 skeletal electrons for closo deltahedral borane structures. [14] The further development of metallaborane chemistry, particularly by Kennedy and coworkers, [15][16][17][18] led to the discovery of 9-and 10-vertex metallaboranes based on deltahedra topologically distinct from closo deltahedra. Such chemistry most frequently involves the second and third row transition metals and leads to slightly hypoelectronic n-vertex structures having 2n rather than the Wadean 2n 1 2 skeletal electrons.…”
Section: Introductionmentioning
confidence: 99%