Literature DB >> 21580813

Redetermination of the distorted perovskite Nd(0.53)Sr(0.47)MnO(3).

Ryoko Makita, Kiyoaki Tanaka, Masato Kubota, Youichi Murakami.   

Abstract

Neodymium strontium manganese oxide with ideal composition Nd(0.5)Sr(0.5)MnO(3) was reported to have two different structure models. In one model, the x coordinate of an O atom is at x > 1/2, while in the other model the x-coordinate of this atom is at x < 1/2. Difference-density maps around this O atom obtained from the current redetermination clearly show that the structure with the O atom at x < 1/2 result in a more satisfactory model than that with x > 1/2. The title compound with a refined composition of Nd(0.53 (5))Sr(0.47 (5))MnO(3) is a distorted perovskite-type structure with site symmetries 2mm for the statistically occupied (Nd, Sr) site and for the above-mentioned O atom, .2/m. for the Mn atom and ..2 for a second O-atom site. In contrast to previous studies, the displacement factors for all atoms were refined anisotropically.

Entities:  

Year:  2008        PMID: 21580813      PMCID: PMC2959730          DOI: 10.1107/S1600536808034168

Source DB:  PubMed          Journal:  Acta Crystallogr Sect E Struct Rep Online        ISSN: 1600-5368


Related literature

For details of the synthesis, see: Nakamura et al. (1999 ▶). For previous refinements of compounds with composition Nd0.5Sr0.5MnO3 from powder and single-crystal data, see: Woodward et al. (1998 ▶), Caignaert et al. (1998 ▶) and Kajimoto et al. (1999 ▶), Angappane et al. (2004 ▶), respectively. For general background, see: Becker & Coppens (1975 ▶); Dawson et al. (1967 ▶); Libermann et al. (1971 ▶); Mann (1968 ▶), Tanaka & Marumo (1983 ▶).

Experimental

Crystal data

Nd0.53Sr0.47MnO3 M = 218.81 Orthorhombic, a = 5.4785 (3) Å b = 5.4310 (3) Å c = 7.6006 (5) Å V = 226.14 (2) Å3 Z = 4 Mo Kα radiation μ = 28.37 mm−1 T = 241 (1) K 0.07 × 0.05 × 0.04 mm

Data collection

MAC Science M06XHF22 four-circle diffractometer Absorption correction: numerical (CCDABS; Zhurov & Tanaka, 2003 ▶) T min = 0.358, T max = 0.521 1255 measured reflections 966 independent reflections 679 reflections with F > 3σ(F) R int = 0.022

Refinement

R[F 2 > 2σ(F 2)] = 0.028 wR(F 2) = 0.066 S = 1.19 927 reflections 65 parameters 14 restraints Δρmax = 2.17 e Å−3 Δρmin = −3.38 e Å−3 Data collection: MXCSYS (MAC Science, 1995 ▶) and IUANGLE (Tanaka et al., 1994 ▶).; cell refinement: RSLC-3 UNICS system (Sakurai & Kobayashi, 1979 ▶); data reduction: RDEDIT (Tanaka, 2008 ▶); program(s) used to solve structure: QNTAO (Tanaka & Ōnuki, 2002 ▶; Tanaka et al., 2008 ▶); program(s) used to refine structure: QNTAO; molecular graphics: ATOMS for Windows (Dowty, 2000 ▶); software used to prepare material for publication: RDEDIT. Crystal structure: contains datablocks global, I. DOI: 10.1107/S1600536808034168/wm2198sup1.cif Structure factors: contains datablocks I. DOI: 10.1107/S1600536808034168/wm2198Isup2.hkl Additional supplementary materials: crystallographic information; 3D view; checkCIF report
Nd0.53Sr0.47MnO3F(000) = 394.64
Mr = 218.81Dx = 6.479 Mg m3
Orthorhombic, IbmmMo Kα radiation, λ = 0.71073 Å
Hall symbol: -I 2c 2cCell parameters from 30 reflections
a = 5.4785 (3) Åθ = 35.6–37.8°
b = 5.4310 (3) ŵ = 28.37 mm1
c = 7.6006 (5) ÅT = 241 K
V = 226.14 (2) Å3Block, black
Z = 40.07 × 0.05 × 0.04 mm
MAC Science M06XHF22 four-circle diffractometer966 independent reflections
Radiation source: fine-focus rotating anode679 reflections with F > 3σ(F)
graphiteRint = 0.022
Detector resolution: 1.25x1.25° pixels mm-1θmax = 74.7°, θmin = 5.3°
integrated intensities data fom ω/2θ scansh = −12→14
Absorption correction: numerical (CCDABS; Zhurov & Tanaka, 2003)k = −12→14
Tmin = 0.358, Tmax = 0.521l = −18→18
1255 measured reflections
Refinement on F14 restraints
Least-squares matrix: fullWeighting scheme based on measured s.u.'s
R[F2 > 2σ(F2)] = 0.028(Δ/σ)max = 0.0002
wR(F2) = 0.066Δρmax = 2.17 e Å3
S = 1.19Δρmin = −3.38 e Å3
927 reflectionsExtinction correction: B–C type 1 Gaussian anisotropic (Becker & Coppens, 1975)
65 parametersExtinction coefficient: 0.029E04 (1)
Experimental. Multiple diffraction was avoided by ψ-scan. Intensities was measured at equi-temperature region of combinaion of angles ω and χ of four-circle diffractometer
Refinement. B—C anisotropic type1 extinction parameters (× 10 4s) are as follows 4087 (526) 6631 (1159) 3088 (391) -790 (416) -1835 (361) 3716 (625)Dawson et al. (1967) proposed the treatment of temperature factors including anharmonic thermal vibration (AHV) effect for high-symmetry crystals by means of series expansion of an one-particle-potential. Tanaka and Marumo (1983) generalized the treatment and anharmonic third and fourth order parameters were refined in the least-square program. AHV parameters were restricted by the site symmetry of Nd/Sr(2 mm), Mn(.2/m.), O1(2 mm) and O2(..2). The anharmonic potentials (V) are represented by the following equation:VNd,Sr,O1=c111u13+c123u1u22+c133u1u32+q1111u14 +q1122u12u22+q1133u12u32+q2222u24 +q2233u22u32+q3333u34 ···(1)VMn=q1111u14+q1122u12u22+q1133u12u32 +q2222u24+q2233u22u32+q3333u34+q1131u13u3 +q2231u22u1u3+q3331u33u1 ···(2)VO2=c211u12u2+c222u23+c233u32u2+c123u1u2u3 +q1111u14+q1122u12u22+q1133u12u32 +q2222u24+q2233u22u32+q3333u34+q1131u13u3 +q2231u22u1u3+q3331u33u1 ···(3)where (u1,u2,u3) is a displacement vector from equilibrium position of each atom. The displacement vector of Nd, Sr, O1 was defined on the coordinate system with axes parallel to the crystal axes, a, b and c. That of Mn and O2 was defined by equation (4) and (5) in terms of the lattice vectors a, b and c in the present study.u1= -0.18253a, u2= 0.18413b, u3= -0.13157c ···(4)u1= -0.11080a-0.14633b, u2= 0.13157c, u3= -0.14506a + 0.11177b ···(5)Since there is strong correlation between harmonic temperature factors and AHV parameters, the AHV parameters and the harmonic temperature factors were refined alternately. The significant AHV parameters cijk (× 10-19-3) and qiijk (× 10-19-3) are as follows:Nd and Sr; c111= -5.9 (49), c122= -3.8 (14),Mn; q2231= -1832 (1560),O1: q2222= -9.5 (39), q2233= 569.9 (2279),O2: c211= 3.7 (33), c233= 0.8 (7), c123= -5.5 (23), q2233= 9.1 (79),
xyzUiso*/UeqOcc. (<1)
Nd−0.00656 (9)00.250.00637 (4)0.53 (5)
Sr−0.00656 (9)00.250.00637 (4)0.47 (5)
Mn0.5000.00305 (7)
O10.4499 (8)00.250.0112 (6)
O20.750.250.0276 (4)0.0139 (5)
U11U22U33U12U13U23
Nd0.00653 (6)0.00685 (7)0.00574 (8)000
Sr0.00663 (6)0.00685 (7)0.00574 (8)000
Mn0.0035 (1)0.0030 (1)0.0027 (1)000
O10.015 (1)0.017 (1)0.0015 (2)000
O20.0148 (7)0.0116 (7)0.015 (1)−0.0058 (6)00
Mn—O11.9199 (6)Ndii—O22.545 (2)
Mn—O21.9400 (4)O1—O22.721 (3)
Ndi—Ndii3.8064 (5)Ndi—Mn3.3043 (4)
Ndii—O1ii2.501 (4)O1iii—O2ii2.738 (3)
Ndi—O22.545 (2)O1—O1ii3.489 (4)
Ndii—O12.7332 (5)O2—O2iii3.8799 (5)
Ndi—O12.978 (4)
Ndii—Ndi—Mn55.020 (8)Ndi—O1—Mn81.8 (1)
Mn—Ndi—O135.10 (8)Ndii—O1—Mn89.07 (3)
Ndi—Ndii—Mn54.769 (6)Mn—O1—O1ii95.15 (9)
Ndi—Ndii—O241.61 (5)Ndii—O1ii—O151.11 (8)
Mn—Ndii—O1ii89.4 (1)Ndi—O2—Ndii96.8 (1)
O1—Ndii—O1ii83.5 (1)Ndi—O2—O2iii144.59 (7)
O1ii—Ndii—O2121.6 (1)Ndii—O2—O2iii47.83 (1)
Ndi—Mn—Ndii70.212 (7)Ndii—Ndi—O241.61 (5)
Ndii—Mn—O155.54 (2)O1—Ndi—O258.4 (1)
Ndi—O1—Ndii83.48 (9)Ndi—Ndii—O1ii134.5 (1)
Ndi—O1—O252.83 (8)Mn—Ndii—O135.39 (1)
Ndii—O1—O255.64 (6)Mn—Ndii—O2iii87.76 (5)
O1ii—O1—O289.48 (6)O1—Ndii—O2iii114.44 (5)
O1—O1ii—O2iii97.8 (1)O2—Ndii—O2iii91.19 (7)
Ndi—O2—O168.77 (9)Ndi—Mn—O250.22 (1)
Ndii—O2—O162.42 (8)Ndi—O1—O1ii128.89 (6)
Ndii—Ndi—O145.51 (8)Ndii—O1—O1ii45.41 (5)
Mn—Ndi—O235.85 (5)Mn—O1—O245.48 (6)
Ndi—Ndii—O151.01 (1)Ndii—O1ii—O2iii66.4 (1)
Ndi—Ndii—O2iii132.79 (5)Ndi—O2—Mn93.92 (6)
Mn—Ndii—O235.71 (5)Ndii—O2—Mn94.32 (6)
O1—Ndii—O261.94 (5)Mn—O2—O2iii88.84 (2)
O1ii—Ndii—O2iii60.7 (1)O1—O2—O2iii89.42 (6)
Ndi—Mn—O163.12 (2)O1ii—O2iii—O281.49 (5)
Ndii—Mn—O249.98 (1)Ndii—O2iii—O1ii52.84 (6)
Table 1

Selected bond lengths (Å)

Mn—O11.9199 (6)
Mn—O21.9400 (4)
Ndi—O1i2.501 (4)
Ndii—O22.545 (2)
Ndi—O12.7332 (5)
Ndii—O12.978 (4)

Symmetry codes: (i) ; (ii) .

  2 in total

1.  Observation of 4f electron transfer from Ce to B6 in the Kondo crystal CeB6 and its mechanism by multi-temperature X-ray diffraction.

Authors:  Kiyoaki Tanaka; Yoshichika Onuki
Journal:  Acta Crystallogr B       Date:  2002-05-29

2.  X-ray atomic orbital analysis. I. Quantum-mechanical and crystallographic framework of the method.

Authors:  Kiyoaki Tanaka; Ryoko Makita; Shiro Funahashi; Takashi Komori; Zaw Win
Journal:  Acta Crystallogr A       Date:  2008-06-17       Impact factor: 2.290

  2 in total

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