Structure 7213033

7213003 << 7213033 >> 7213043
Original COD entry Download CIF Download DOT

Citation: Champarnaud-Mesjard, Jean-Claude; Frit, Bernard; Watanabe, Akiteru (1999). Crystal structure of Bi2W2O9, the n=2 member of the homologous series (Bi2O2)BVInO3n+1 of cation-deficient Aurivillius phases. Journal of Materials Chemistry, 9, pp. 1319-.

Formula: Bi2 O9 W2

Chemical name: ?

Cell parameters:

  • a = 5.4400(10) Å
  • b = 5.4130(10) Å
  • c = 23.740(5) Å
  • α = 90.00°
  • β = 90.00°
  • γ = 90.00°

List type: interleaving

List: 2D

Combined 3D structure and graph

span 1 {1 1 1}
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JSmol combined CIF view

Linear Graph Knot

Molecules

CIF datablock 0, entity 1 of 2

Basis: (1;0;0 0;1;0)

Dimensionality: 2

Formula: Bi4 O18 W4 (Bi2 O9 W2)

Multiplicity: 1

Coordination sequences:

  • 1, 5, 5, 25, 14, 57, 32, 98, 51, 135
  • 2, 10, 8, 37, 19, 73, 42, 118, 56, 152
  • 2, 10, 8, 37, 20, 76, 40, 115, 62, 154
  • 2, 10, 10, 41, 28, 82, 47, 119, 63, 156
  • 2, 10, 11, 44, 34, 90, 48, 124, 71, 162
  • 2, 10, 12, 47, 32, 87, 54, 126, 63, 162
  • 3, 9, 14, 31, 30, 79, 51, 121, 67, 168
  • 3, 12, 13, 38, 31, 78, 47, 117, 67, 155
  • 4, 8, 18, 22, 54, 43, 109, 60, 146, 74
  • 4, 10, 13, 34, 32, 78, 50, 126, 66, 152
  • 5, 8, 21, 22, 59, 40, 97, 58, 141, 75
  • 6, 5, 25, 14, 57, 32, 98, 51, 135, 67
  • 6, 7, 30, 24, 70, 43, 107, 59, 144, 74
span 1 {1 1 1}

CIF datablock 1, entity 2 of 2

Basis: (1;0;0 0;1;0)

Dimensionality: 2

Formula: Bi4 O18 W4 (Bi2 O9 W2)

Multiplicity: 1

Coordination sequences:

  • 1, 5, 5, 25, 14, 57, 32, 98, 51, 135
  • 2, 10, 8, 37, 19, 73, 42, 118, 56, 152
  • 2, 10, 8, 37, 20, 76, 40, 115, 62, 154
  • 2, 10, 10, 41, 28, 82, 47, 119, 63, 156
  • 2, 10, 11, 44, 34, 90, 48, 124, 71, 162
  • 2, 10, 12, 47, 32, 87, 54, 126, 63, 162
  • 3, 9, 14, 31, 30, 79, 51, 121, 67, 168
  • 3, 12, 13, 38, 31, 78, 47, 117, 67, 155
  • 4, 8, 18, 22, 54, 43, 109, 60, 146, 74
  • 4, 10, 13, 34, 32, 78, 50, 126, 66, 152
  • 5, 8, 21, 22, 59, 40, 97, 58, 141, 75
  • 6, 5, 25, 14, 57, 32, 98, 51, 135, 67
  • 6, 7, 30, 24, 70, 43, 107, 59, 144, 74
span 1 {1 1 1}