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The structure of KNb5O13 consists of two-dimensional slabs of edge- and corner-sharing NbO6 octa­hedra, and these slabs are inter­connected to form the three-dimensional framework. The K+ cations reside in the empty channels. Among the three crystallographically independent Nb atoms, the coordination around the Nb atom bridging the slabs is more regular than those of the other Nb atoms. A bond-valence calculation indicates that the charge balance should be represented by [K+][Nb5+]5[O2-]13.

Supporting information

cif

Crystallographic Information File (CIF) https://doi.org/10.1107/S1600536805017897/mg6037sup1.cif
Contains datablocks global, I

hkl

Structure factor file (CIF format) https://doi.org/10.1107/S1600536805017897/mg6037Isup2.hkl
Contains datablock I

Key indicators

  • Single-crystal X-ray study
  • T = 150 K
  • Mean [sigma](b-O)= 0.002 Å
  • R factor = 0.019
  • wR factor = 0.045
  • Data-to-parameter ratio = 13.2

checkCIF/PLATON results

No syntax errors found


No errors found in this datablock

Computing details top

Data collection: RAPID-AUTO (Rigaku, 2005); cell refinement: RAPID-AUTO; data reduction: RAPID-AUTO; program(s) used to solve structure: SHELXS97 (Sheldrick, 1997); program(s) used to refine structure: SHELXL97 (Sheldrick, 1997); molecular graphics: locally modified version of ORTEPII (Johnson, 1965); software used to prepare material for publication: WinGX (Farrugia, 1999).

(I) top
Crystal data top
KNb5O13F(000) = 1312
Mr = 711.65Dx = 4.636 Mg m3
Orthorhombic, PbcmMo Kα radiation, λ = 0.71073 Å
Hall symbol: -P 2c 2bCell parameters from 9114 reflections
a = 5.672 (2) Åθ = 3.1–27.5°
b = 10.737 (5) ŵ = 5.93 mm1
c = 16.742 (6) ÅT = 150 K
V = 1019.7 (7) Å3Needle, black
Z = 40.20 × 0.04 × 0.04 mm
Data collection top
Rigaku R-AXIS RAPID
diffractometer
1147 reflections with I > 2σ(I)
ω scansRint = 0.035
Absorption correction: numerical
(Higashi, 2000)
θmax = 27.5°, θmin = 3.6°
Tmin = 0.750, Tmax = 0.790h = 77
9248 measured reflectionsk = 1313
1205 independent reflectionsl = 2119
Refinement top
Refinement on F20 restraints
Least-squares matrix: full w = 1/[σ2(Fo2) + (0.0113P)2 + 3.9558P]
where P = (Fo2 + 2Fc2)/3
R[F2 > 2σ(F2)] = 0.019(Δ/σ)max < 0.001
wR(F2) = 0.046Δρmax = 0.59 e Å3
S = 1.19Δρmin = 0.73 e Å3
1205 reflectionsExtinction correction: SHELXL97, Fc*=kFc[1+0.001xFc2λ3/sin(2θ)]-1/4
91 parametersExtinction coefficient: 0.00360 (19)
Fractional atomic coordinates and isotropic or equivalent isotropic displacement parameters (Å2) top
xyzUiso*/Ueq
K10.7871 (2)0.32683 (13)0.250.0260 (3)
Nb10.16752 (5)0.43808 (2)0.076718 (16)0.00794 (10)
Nb20.33738 (5)0.13515 (3)0.136796 (16)0.00924 (10)
Nb30.67240 (6)0.2500.00699 (11)
O10.0915 (4)0.0171 (2)0.13820 (13)0.0102 (4)
O20.1265 (4)0.2821 (2)0.12599 (13)0.0098 (4)
O30.1293 (4)0.6059 (2)0.00428 (12)0.0076 (4)
O40.3612 (4)0.1239 (2)0.01261 (12)0.0078 (4)
O50.5920 (4)0.0042 (2)0.13687 (13)0.0105 (4)
O60.5969 (4)0.2532 (2)0.11116 (12)0.0083 (4)
O70.3683 (6)0.1567 (3)0.250.0118 (6)
Atomic displacement parameters (Å2) top
U11U22U33U12U13U23
K10.0307 (6)0.0353 (7)0.0120 (5)0.0163 (5)00
Nb10.00806 (15)0.00846 (16)0.00730 (15)0.00056 (9)0.00037 (10)0.00001 (9)
Nb20.00973 (15)0.00986 (16)0.00812 (15)0.00192 (10)0.00076 (10)0.00050 (10)
Nb30.00627 (18)0.00682 (19)0.00789 (19)000.00135 (13)
O10.0095 (10)0.0102 (11)0.0108 (11)0.0022 (8)0.0012 (8)0.0001 (8)
O20.0093 (10)0.0088 (10)0.0113 (10)0.0005 (8)0.0021 (8)0.0010 (8)
O30.0065 (9)0.0066 (10)0.0096 (9)0.0004 (8)0.0013 (8)0.0002 (8)
O40.0081 (9)0.0084 (10)0.0070 (9)0.0007 (8)0.0002 (8)0.0003 (8)
O50.0118 (10)0.0095 (11)0.0100 (11)0.0024 (8)0.0006 (8)0.0002 (8)
O60.0088 (10)0.0091 (10)0.0070 (10)0.0019 (8)0.0004 (8)0.0015 (8)
O70.0121 (15)0.0141 (16)0.0093 (14)0.0002 (13)00
Geometric parameters (Å, º) top
K1—O62.682 (2)Nb2—O42.087 (2)
K1—O6i2.682 (2)Nb2—Nb33.2214 (8)
K1—O1ii2.855 (3)Nb3—O61.910 (2)
K1—O1iii2.855 (3)Nb3—O6vi1.910 (2)
K1—O2iv2.872 (2)Nb3—O3ix1.915 (2)
K1—O2v2.872 (2)Nb3—O3x1.915 (2)
K1—O72.996 (4)Nb3—O42.234 (2)
Nb1—O5iii1.838 (2)Nb3—O4vi2.234 (2)
Nb1—O21.881 (2)Nb3—Nb2vi3.2214 (9)
Nb1—O4vi1.972 (2)O1—Nb1xi1.984 (2)
Nb1—O1vii1.984 (2)O1—K1ix2.855 (3)
Nb1—O32.182 (2)O2—K1xii2.872 (2)
Nb1—O3viii2.213 (2)O3—Nb3x1.915 (2)
Nb2—O11.885 (2)O3—Nb1viii2.213 (2)
Nb2—O71.9175 (9)O4—Nb1vi1.972 (2)
Nb2—O21.989 (2)O5—Nb1ix1.838 (2)
Nb2—O61.989 (2)O7—Nb2i1.9175 (9)
Nb2—O52.015 (2)
O6—K1—O6i120.16 (10)O7—Nb2—O292.82 (12)
O6—K1—O1ii151.19 (8)O1—Nb2—O6168.16 (9)
O6i—K1—O1ii74.92 (7)O7—Nb2—O693.93 (11)
O6—K1—O1iii74.92 (7)O2—Nb2—O685.41 (9)
O6i—K1—O1iii151.19 (8)O1—Nb2—O593.51 (10)
O1ii—K1—O1iii81.92 (10)O7—Nb2—O591.03 (11)
O6—K1—O2iv147.89 (8)O2—Nb2—O5169.96 (9)
O6i—K1—O2iv66.03 (7)O6—Nb2—O585.08 (10)
O1ii—K1—O2iv58.93 (7)O1—Nb2—O491.24 (9)
O1iii—K1—O2iv115.58 (8)O7—Nb2—O4170.31 (11)
O6—K1—O2v66.03 (7)O2—Nb2—O489.67 (9)
O6i—K1—O2v147.89 (8)O6—Nb2—O476.93 (8)
O1ii—K1—O2v115.58 (8)O5—Nb2—O485.06 (9)
O1iii—K1—O2v58.93 (7)O6—Nb3—O6vi154.09 (13)
O2iv—K1—O2v92.61 (10)O6—Nb3—O3ix96.30 (9)
O6—K1—O760.09 (5)O6vi—Nb3—O3ix98.84 (9)
O6i—K1—O760.09 (5)O6—Nb3—O3x98.84 (9)
O1ii—K1—O7128.86 (7)O6vi—Nb3—O3x96.30 (9)
O1iii—K1—O7128.86 (7)O3ix—Nb3—O3x108.05 (13)
O2iv—K1—O7115.44 (7)O6—Nb3—O475.03 (8)
O2v—K1—O7115.44 (7)O6vi—Nb3—O484.50 (8)
O5iii—Nb1—O2101.27 (10)O3ix—Nb3—O488.32 (9)
O5iii—Nb1—O4vi97.61 (10)O3x—Nb3—O4163.21 (9)
O2—Nb1—O4vi95.80 (9)O6—Nb3—O4vi84.50 (8)
O5iii—Nb1—O1vii95.74 (10)O6vi—Nb3—O4vi75.03 (8)
O2—Nb1—O1vii93.53 (9)O3ix—Nb3—O4vi163.21 (9)
O4vi—Nb1—O1vii161.89 (9)O3x—Nb3—O4vi88.32 (9)
O5iii—Nb1—O393.40 (9)O4—Nb3—O4vi75.64 (12)
O2—Nb1—O3165.05 (9)Nb1—O2—Nb2132.21 (12)
O4vi—Nb1—O384.98 (9)Nb3x—O3—Nb1129.03 (11)
O1vii—Nb1—O382.05 (9)Nb3x—O3—Nb1viii126.61 (11)
O5iii—Nb1—O3viii169.34 (9)Nb1—O3—Nb1viii103.89 (9)
O2—Nb1—O3viii89.13 (9)Nb1vi—O4—Nb2137.65 (11)
O4vi—Nb1—O3viii83.52 (9)Nb1vi—O4—Nb3124.97 (10)
O1vii—Nb1—O3viii81.13 (9)Nb2—O4—Nb396.34 (8)
O3—Nb1—O3viii76.11 (9)Nb1ix—O5—Nb2143.21 (12)
O1—Nb2—O797.86 (12)Nb3—O6—Nb2111.39 (10)
O1—Nb2—O295.14 (10)Nb2—O7—Nb2i162.6 (2)
Symmetry codes: (i) x, y, z+1/2; (ii) x+1, y+1/2, z+1/2; (iii) x+1, y+1/2, z; (iv) x+1, y, z+1/2; (v) x+1, y, z; (vi) x, y+1/2, z; (vii) x, y+1/2, z; (viii) x, y+1, z; (ix) x+1, y1/2, z; (x) x+1, y+1, z; (xi) x, y1/2, z; (xii) x1, y, z.
 

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