1997
DOI: 10.1016/s0022-328x(96)06923-9
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Novel organotin-functionalized, polymeric transition metal cyanides: From Me3Sn- to Me2Sn(CH2) 3SnMe2 spacers

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Cited by 19 publications
(5 citation statements)
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“…The latter have flexible angular geometries at the O-donor, are complementary to hard lanthanide metal centers, and, therefore, form highly stable yet sterically flexible complex geometries. The only previously known examples of eightconnected frameworks have body-centered-cubic structures, [22][23][24] this structure representing the archetypal textbook lattice as found in CsCl. We report herein three unprecedented and unpredicted eight-connected networks that, for the first time, define non-CsCl topologies for eight-connected solid-state materials.…”
mentioning
confidence: 99%
“…The latter have flexible angular geometries at the O-donor, are complementary to hard lanthanide metal centers, and, therefore, form highly stable yet sterically flexible complex geometries. The only previously known examples of eightconnected frameworks have body-centered-cubic structures, [22][23][24] this structure representing the archetypal textbook lattice as found in CsCl. We report herein three unprecedented and unpredicted eight-connected networks that, for the first time, define non-CsCl topologies for eight-connected solid-state materials.…”
mentioning
confidence: 99%
“…2 Most effort has been directed to the controlled synthesis of architectures based on metal centres with 2-, 3-, 4-or 6-connectivity. However, metal-organic materials based upon 5-, 7-or 8-connected nodes are much rarer, [3][4][5][6][7] and are generally limited to metal centres with high co-ordination numbers and sterically non-demanding bridging ligands. We have previously prepared highly-connected nets using a combination of lanthanide (Ln) metal centres, which typically have co-ordination numbers ranging from 7 to 9, and 4,4A-bipyridine-N,NA-dioxide (L).…”
mentioning
confidence: 99%
“…Connectivities of five, seven, or eight are extremely rare as a result of limitations in the symmetry or steric hindrance associated with connected nodes 7,8. Although the body‐centered cubic (bcu) net8ac and the fluorite (flu) net8d are commonly seen in textbooks, such topologies with eight connecting nodes in a cubic geometry have only appeared in a few examples. To fulfill their geometric limitations, an eight‐coordinated metal center or an eight‐connecting polynuclear metal cluster block would be required; neither is easily achieved 8.…”
Section: Methodsmentioning
confidence: 99%