2017
DOI: 10.1002/9781119356059.ch7
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Continuous Symmetry Measures: A New Tool in Quantum Chemistry

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Cited by 48 publications
(45 citation statements)
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“…The N ‐Ru−N bond angles are very close to 90° for the dipyridyl ketone moieties and slightly smaller for the more flexible dipyridyl methyl amine moieties of the cpmp and ddpd ligands. The shape parameter S (OC‐6) quantifying the deviation from an ideal octahedron is close to zero, corroborating the high local [RuN 6 ] symmetry in all cases (Table ) as expected for a metal ion with low‐spin d 6 electron configuration. The steric strain, as measured from the pyramidalization of the bridging nitrogen atoms, inversely correlates to the degree of planarization PL/%=100×[∑(X‐ N ‐Y)–3×109.5°]/ [3×120.0°–3×109.5°].…”
Section: Resultssupporting
confidence: 77%
“…The N ‐Ru−N bond angles are very close to 90° for the dipyridyl ketone moieties and slightly smaller for the more flexible dipyridyl methyl amine moieties of the cpmp and ddpd ligands. The shape parameter S (OC‐6) quantifying the deviation from an ideal octahedron is close to zero, corroborating the high local [RuN 6 ] symmetry in all cases (Table ) as expected for a metal ion with low‐spin d 6 electron configuration. The steric strain, as measured from the pyramidalization of the bridging nitrogen atoms, inversely correlates to the degree of planarization PL/%=100×[∑(X‐ N ‐Y)–3×109.5°]/ [3×120.0°–3×109.5°].…”
Section: Resultssupporting
confidence: 77%
“…All homoleptic complexes [M(ddpd) 2 ] n+ and [M(tpy) 2 ] n+ share a [MN 6 ] coordination sphere. The deviation of the experimental coordination geometry from the ideal octahedron can be expressed by a continuous shape measure S(OC-6) as implemented in the program SHAPE 2.1 (free download at http://www.ee.ub.es) [54][55][56][57][58]. For an ideal octahedron, this value will be zero and increases with the structural deviation.…”
Section: Properties Of the Ligand Ddpdmentioning
confidence: 99%
“…[30] Indeed referring to the above mentioned "autonomous existence of chemical entities", working with contemporary theoretical chemists based in Spain, Avnir subsequently extended the CSM methodology, originally conceived to treat the geometric symmetry of molecular structures defined as a set of points in three-dimensional Euclidean space, to deal with the degree of symmetry of more complex mathematical objects commonly used in quantum chemistry such as wave functions, orbitals, and electron densities. [31]…”
Section: An Updated Look At Moleculesmentioning
confidence: 99%