2010
DOI: 10.1002/zaac.201000163
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Li4Ca3Si2N6 and Li4Sr3Si2N6 – Quaternary Lithium Nitridosilicates with Isolated [Si2N6]10– Ions

Abstract: The isotypic nitridosilicates Li 4 Ca 3 Si 2 N 6 and Li 4 Sr 3 Si 2 N 6 were synthesized by reaction of Sr

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Cited by 33 publications
(36 citation statements)
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“…The crystal structure of Ca 2 Mg[Li 4 Si 2 N 6 ] (see Figure 1) consists of [Si 2 N 6 ] 10– bow‐tie units. This structural motif was first described by DiSalvo et al in Ba 5 Si 2 N 6 12,15–17. Caused by edge sharing of the SiN 4 tetrahedra in Ca 2 Mg[Li 4 Si 2 N 6 ] the corresponding angle N2–Si–N2 is reduced to a value of 93.81(8)° and the involved Si–N2 distances are elongated and range from 1.80–1.83 Å.…”
Section: Resultsmentioning
confidence: 68%
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“…The crystal structure of Ca 2 Mg[Li 4 Si 2 N 6 ] (see Figure 1) consists of [Si 2 N 6 ] 10– bow‐tie units. This structural motif was first described by DiSalvo et al in Ba 5 Si 2 N 6 12,15–17. Caused by edge sharing of the SiN 4 tetrahedra in Ca 2 Mg[Li 4 Si 2 N 6 ] the corresponding angle N2–Si–N2 is reduced to a value of 93.81(8)° and the involved Si–N2 distances are elongated and range from 1.80–1.83 Å.…”
Section: Resultsmentioning
confidence: 68%
“…This results in a rather short Si–Si distance of 2.4772(12) Å. All of these features can be observed for other bow‐tie type nitridosilicates as well 12,15–17. Especially the structurally related Ca 3 [Li 4 Si 2 N 6 ] shows good accordance with a reduced angle N–Si–N of 95.9°, a Si–N bond length of 1.83 Å, and a Si–Si distance of 2.45 Å 12.…”
Section: Resultsmentioning
confidence: 76%
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“…Four strain patterns -one with nonzero 11 ε and 12 ε components, the second with nonzero 33 ε and 12 ε , the third with nonzero 22 ε and the fourth with nonzero 31 ε -are sufficient to cause stresses related to all 13 independent elastic constants for a monoclinic structure, namely C 11 , C 22 , C 33 , C 44 , C 55 , C 66 , C 12 , C 13 , C 15 , C 23 , C 25 , C 11 and C 35 . Three positive and three negative amplitudes are used for each strain component with a maximum strain value of 0.5% and the elastic constants are determined from a linear fit of the calculated stress as a function of strain.…”
Section: Details Of Calculationsmentioning
confidence: 99%