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Structure of Ba2 YCu3O6.26 at 20 and 298K by single-crystal neutron diffration

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Structure of Ba2 YCu3O6.26 at 20 and 298K by single-crystal neutron diffration

A. Renault, G.J. Mcintyre, G. Collin, J.-P. Pouget, R. Comes

To cite this version:

A. Renault, G.J. Mcintyre, G. Collin, J.-P. Pouget, R. Comes. Structure of Ba2 YCu3O6.26 at 20 and 298K by single-crystal neutron diffration. Journal de Physique, 1987, 48 (9), pp.1407-1412.

�10.1051/jphys:019870048090140700�. �jpa-00210569�

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Structure of Ba2 YCu3O6.26 at 20 and 298K by single-crystal neutron diffration

A. Renault*, G.J. McIntyre+, G. Collin++, J.-P. Pouget and R. Comes

Laboratoire de Physique des Solides (LA02), Bâtiment 510, Université de Paris-Sud, 91405 Orsay, France +Institut Laue-Langevin, 156X, 38042 Grenoble Cedex, France

++UA200, Université René Descartes, 4 Avenue de l’Observatoire, 75006 Paris, France (Reçu le 17 juin 198?’, accepti le 8 juillet 1987)

Résumé.- La structure cristalline de Ba2YCu3O8-03B4 (6=1,74) a été déterminée par diffraction des neutrons sur

monocristal à 20 K et 298 K. Par opposition à la phase orthorhombique supraconductrice pour laquelle 6 ~1,1,

ce composé cristallise dans le groupe d’espace tétragonal P4/m m m avec 03B1

=

3,8573(4)Å et c

=

11,7913(10)Å.

L’augmentation du nombre de lacunes d’oxygène, par rapport à Ba2YCu3O8-03B4 (03B4 ~1,1), est entièrement située dans le plan médiateur des pairs d’atomes de barium les plus proches. Aucune différence notable n’a été observée entre les structures à 20 K et 298 K.

Abstract.- The crystal structure of Ba2YCu3O8-03B4 (03B4=1.74) at 20K and 298K has been determined by single-crystal

neutron diffraction. In contrast to the superconducting orthorhombic phase for which 6 ~ 1.1, this phase crystallizes

in the tetragonal space group P4/MMM wtih 03B1

=

3.8573(4)Å and c

=

11.7913(10)Å. The increase in oxygen vacancies

compared to Ba2YCu3O8-03B4 (6 ~1.1.) is confined entirely to the sites in the plane midway between pairs of closest

barium atoms. No significant differences were observed between the structures at 20K and 298K.

Classification

Physics Abstracts

74.70 - 61.12

1. Introduction

The observation by Wu et al. [11 of superconduc- tivity at 93K in a mixed-phase compound of the Ba-

Y-Cu-0 system has sparked frenetic activity in many laboratories to identify and characterize the specific phase responsible for the high-temperature supercon-

ductivity. From studies of the Ba-Y-Cu-0 phase di-

agram using powder diffraction and transport mea- surements, Rao et al. [2] and Hinks et al. [3] have in- dependently concluded that the superconducting ma-

terial is single phase with compositionBa2YCu3 . The exact oxygen stoichiometry determines

the ratio Cu2+ /Cu3+ which in turn seems to govern

the occurrence of high-temperature superconductiv- ity [4].

It also appears that the structure is very sensitive to the oxygen stoichiometry. Of the numerous diffrac-

tion structural determinations published so far, the majority (e.g. Siegrist et al., [5] ; Capponi et al., [6] ;

Beno et al., [7] ; Beach et al., [8]) have reported an

orthorhombic structure for 6 -1.1. However Hazen et al. [9] and LePage et al. [10] observed tetragonal

structures for 8 -1.5 and 6 -1.0 respectively. In the X-ray studies [5,9,10] the reliability of the oxygen po- sitions and occupations is relatively poor due to the low scattering power of X-rays by oxygen compared

to barium, yttrium and copper. The neutron pow- der diffraction studies [6-8,11] overcome this in part,

but main give unreliable thermal parameters. In view of the subtle role believed to be played by the oxy- gen atoms in the occurrence of superconductivity in

this system, single-crystal neutron diffraction is the

preferred technique. Unfortunately the dimensions of the single crystals grown have until now been pro-

hibitively small for neutron diffraction.

We have been able to grow good quality crystals

of a number of compounds in the Ba-Y-Cu-0 system with volumes approaching 1 mm’. In this paper we

report the first determination by single crystal neu-

Article published online by EDP Sciences and available at http://dx.doi.org/10.1051/jphys:019870048090140700

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tron diffraction of the structure of the non supercon-

ducting phase with oxygen content 6.26 per formula

weight. This oxygen content, determined by refine-

ment of the neutron diffraction data, is less than the value (6.5) which gives an average Cu charge state of

2+. Determination of this structure should elucidate the role played by the oxygen and oxygen sites in the

superconducting.

2. Experimental

A powder sample with Y:Ba:Cu composition ra-

tio 1:2:3 was prepared by reaction in air of stoichio- metric proportions of Y203, BaC03 and CuO at

950° C. It was checked that the treated material corre-

sponds to the Ba2YCu30$_b phase by X-ray diffrac-

tion on a Guinier-Laine camera. Small single crystals

were obtained by a long annealing of the powder in air

at about 900°C, then quenched at room temperature.

It should be noticed that under these conditions the material does not exhibit superconductivity even at

low temperature (no Meissner effect). In the batch,

an approximately rectangular single crystal with di-

mensions 1.0x0.3x0.25 mm3 and a number of well- defined faces was selected for the neutron diffraction measurements.

The diffraction data were collected on the four- circle multidetector diffractometer D19 on the Hll thermal neutron beam at the Institut Laue-Langevin

[12]. The wavelength used was 1.3188A obtained by

reflection form the (311) planes of a vertically-focus- sing Ge monochromator. Although the detector,

which subtends 4° horizontally and 64° vertically at

the sample, permits observation of reflections out of the equatorial plane, the small ratio of unit cell di- mensions to wavelength would only permit observa-

tion of two reflections simultaneously and under less favourable resolution conditions than in equatorial- plane geometry. The data were therefore collected in

equatorial-plane geometry. All reflections in a quad-

rant of reciprocal space to sinO/A

=

0.68A were

scanned at 20K and 298K. For the 20K data collection the crystal was mounted in an Air Products two-stage Displex cryorefrigerator. The three-dimen-sional ar-

rays of counts observed around each scanned reflec- tion were corrected for background and reduced to

squared structure amplitudes using the three-dimen- sional integration method of Wilkinson & Khamis

[13]. Because of the very small crystal size corrections for sample absorption and extinction were unneces-

sary. At both temperatures the integrated intensities

were averaged according to the Laue class 4/mmm.

The merging indices are given in table I.

Optimization of the accuracy of the structure

factors was essential in this study since the very small

crystal size by normal neutron diffraction standards meant that for over half the reflections a(F 2) IF 2 >

0.1. In the method of Wilkinson and Khamis the limit to the peak extend for strong reflections is found by

reference to the ellipsoidal surface for which cr(7)/7,

where I is the background-corrected sum of the

counts within the ellipsoid, is a minimum. The shape

and orientation of the ellipsoid are found from the mo-

ment-of-inertia tensor of the stronger peak counts.

A shape function of the intensity fraction contained within the ellipsoid as a function of the ellipsoid vol-

ume is also found. For our sample and resolution

function an enlargement by a factor 4 of the volume which gave the minimum u(1)/ I was found to contain

all the peak counts for the strong peaks. To increase the accuracy of the structure factors for weak peaks,

their ellipsoid parameters and shape functions are de-

duced by interpolation amongst the values for strong peaks at the same 20. The peak counts are then

summed in the statistically optimum volume and a

correction factor to the inegrated intensity is deduced

from the interpolated shape function.

For the weak peaks the accuracy of the reduction to structure amplitudes depends very much on an ac-

curate knowledge of the crystal orientation, since the integration ellipsoid is centred on the calculated in- strumental reflection coordinates, and on an accurate ,

knowledge of the shape functions. With multidetec-

tor data we observe the coordinates of the centre of every strong reflection that is scanned during the data

collection. Therefore at each temperature the scans

were analysed in two passes. The peak centres ob-

served for the stronger peaks in the first pass were

used to redetermine the orientation matrix for the second pass. The first pas also makes the library of shape functions as complete as possible. At both tem- peratures the merging indices after the second pass

were some 20% smaller than after the first pass. We also observed a similar improvement in the R factor of the structure refinement against the amplitudes af-

ter the second pass compared to the refinement after the first pass.

The accuracy of the weak-peak reduction also of

depends on the crystal quality since the ellipsoid pa- rameters and shape functions applied to a particular

weak peak will in general be based on strong peaks

that are not necessarily close in reciprocal space to the weak peak nor scanned around the same axis.

Anisotropic mosaic broadening or spitting of the re-

flections due to twinning would decrease the accuracy of the weak-peak reduction more or less randomly.

The excellent goodness-of-agreement in the merging

of the reflections at both temperatures implies that

neither phenomenon occurs to an observable extent

in this samples.

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Table L- Lattice parameters, and refined fractional atomic coordinates, occupation factors and thermal pa- rameters for Ba2YCu307 J61 and the corresponding parameters in Ba,2YCu307 [6]. The units of both the

isotropic and anisotropic thermal parameters are )L2 . The anisotropic temperature factor, defined for F, has The residuals are defined as

where Fo and F, are the observed and calculated structure factors, F> is the average of the set of equivalents

to Fo, n is the number of observations and p is the numbers of parameters, (g.o.a.

=

goodness of agreement ; g.o.f.

=

goodness of fit). The parameters of this table are for anisotropic refinement. We present the isotropic

thermal parameters for comparison with Ba2yCU307-

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1410

3. Structure

The observed cell parameters and comparison of

the intensities indicated clearly a tetragonal diffrac-

tion pattern. The tetragonal cell parameters refined from the observed instrumental coordinates of the centres of the N200 stronger reflections scanned at each temperature are given in table I. Refinement of

an orthorhombic cell gave a and b values that differed

by no more than 0.002Á, much less than the differ-

ence of 0.06Å observed for -I. 1 [6,7,8]. The c axis at

room temperature is significantly larger than that ob- served for the superconducting phase (8 -1.I) which

is in agreement with the reduced oxygen content of

our sample.

There are five space groups with no systematic

absences in the tetragonal Laue class 4/mmm. Of

these, three (PA/mmm, P42m and P422) are equiva-

lent for the subsets of special positions that describe the structure ofBa2 YCU3 08-6. Refinements were

therefore performed in the most symmetric of these (P4/mmm) and in the remaining two groups. P4mm and P4m2, using the program UPALS [15]. Since dif-

ferent ordering of the oxygen on the various sites over

distances comparable to or larger than the extinction distance could occur, refinements were also carried out in the orthorhombic space groups Pmm2, P222

and Pmmm, allowing for twinning of the orthorhom-

bic cell to give a tetragonal diffraction pattern. The refinements in all space groups were well behaved but

even with larger numbers of adjustable parameters they did not significantly improve the agreement com- pared with refinement in the highest-symmetry space group. We therefore report the results of the final refinement in P4/mmm, Z

=

1 with Ba on the sites 2h(1/2, 1/2,z), Y on ld (1/2, 1/2, 1/2), Cul on la (0,0,0), Cu2 on 2g (0,0,z), 01 on 2g (0,0,z), 02 on

4i (1/2, 0, ;?) and 04 on 2f (0, 1/2, 0). Here we

have adopted the atomic nomenclature of reference

[5] (Fig.l). In P4/mmm, 02 and 03 crystallographi- cally equivalent, and similarly 04 and 05. No signifi-

cant differences were observed between the structures at 20K and 298K.

Since the oxygen occupations appear to play a key role in the superconductivity, and may be deter- mined to relatively high precision from neutron data,

we allowed them all to vary. The refinement con-

verged rapidly to complete occupation of the sites oc-

cupied by 01 and 02 and to complete absence of oxy- gen in the 2r=l/2 plane. This agrees with the observa-

tions of Capponi et al. [6] and Siegrist et al. [5]. Our

results do not however support the recent proposition

of Reller et al. [14] that in Ba2 YCu308-6 all the per- ovskite oxygen sites in the z--1/2 plane are occupied.

The refined occupancy of the 04 and equivalent 05

Fig.l.- Unit cell of tetragonal Ba2 YCU30G.2Û. The striped cir-

cles show the partly occupied oxygen sites.

sites in the z=0 plane was g--13(2)% , corresponding

to the composition Ba2YCu30c.26’ Even refinement

of the twinned orthorhombic structures gave essen-

tially the same occupations g=13(2)% for both 04 and

05. This equal occupancy constrasts with the 100%

and 0% found for the 04 and 05 sites respectively by

neutron powder diffraction in the oxygen-richer com- pound Ba2YCu307 [6,7,8]. Our data show clearly

that it is the sites of the z=0 plane that are gradu- ally filled as the proportion of oxygen is increased in this system. The oxygen occupation of the 04 sites is probably accompanied by a local orthorhombic dis- tortion but the diffraction patterns show clearly that

the average structure remains tetragonal for low oxy-

gen concentrations.

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The temperature factors for all atoms were al- lowed to be anisotropic in the final refinement. Par-

ticularly high value of the thermal parameters were observed for Ba, Cul, 01 and 04. A further remark

concerning the thermal vibration of 04 should also be made. Refinement of an isotropic thermal parameter

gave an estimated error comparable to the parame- ter itself, while the anisotropic refinement gave a very

large value of Bl1 and a slightly negative value of B33.

We interpret this as indication of disorder in the po- sition of 04, however we have not been able to obtain satisfactory convergence for a structure with disor- dered 04 positions. A similar problem also occurred in

refinements of the orthorhombic phase Ba2YCu307

[6], except that large values of both Bll and B33 are

observed for 04 (see Table I).

The final refined atomic coordinates at both 20K and 298K are given in table I. For comparison we also

include in table I the cell parameters and atomic coor-

dinates observed at room temperature for Ba2YCu3 07. Since all structures reported for the orthorhom- bic form (with the exception of the equal 04 and 05

occupations noted’by Siegrist et al. [5]) are essen-

tially the same we list just the results of Capponi et

al. [6]. Two (X-ray) studies have been performed

on supposedly tetragonal crystals by Hazen et al. [9]

and LePage et al. [10]. The differences in refined a

and b axes, the c axis and the Ba z coordinate ob- served by Hazen et al. and LePage et al. lie partway between our tetragonal values and the values of Cap- poni et al.. However Hazen et al. and LePage et

al. observed slight orthorhombic distortions of the cell parameters, and both noted particularly broad

or irregular diffraction peak profiles. As noted above this was not the case in our study. This would sug- gest that the crystals of Hazen et al. and LePage et

al. were domain crystals, possibly partly tetragonal

and partly twinned orthorhombic. In fact Izumi et al. [11] have reported a similar domain effect in a

powder study of Ba2YCu308_x. They observed two phases in their sample ; a tetragonal phase of com- position Ba2YCu30e.32 whose structure agrees with ours, and on orthorhombic phase with composition Ba2YCu30e.64’ Bearing in mind the uncertainty in determining 6, particularly by refinement of the oxy- gen occupations from X-ray data, we suggest that for 6>1.5 a single-phase crystal will adopt the tetrago- nal structure reported here, while for ê 1.5 the or-

thorhombic structure is obtained.

The distances between the heavy atoms and the

oxygen atoms for both Ba2yCU30r,.26 (our work) and

Ba2YCu307 [6] are given in table II.

The structure of Ba2YCu30e 20 may be descri- bed as an oxygen-deficient perovskite, where the oxy- gen plane at z--1/2 is missing, and with the cations

Ba2+ and Y3+ ordered along the c axis in the se-

quence -Ba-Y-Ba-Ba-Y-Ba-. The atom Cul can be

envisaged to lie at the centre of an octahedron formed

by the 01 sites and the partially occupied 04 sites,

while the atom Cu2 lies at the centre of a nearly flat

square pyramid whose base corners are at the sites 02. In these aspects the structure is the same as Ba2YCu307. The distance of the Ba from the z=0

plane (2.29A) in Ba2YCu30e.24 however is signifi- cantly longer than the distance observed in Ba2YCu3 07 (2.15Å). The result is that the plane containing

the Ba and 01 atoms is less puckered in the tetragonal

structure than in the orthorhombic. The increase in the Ba -Ba separation arises from an increase in the

Ba2+ -Ba2+ repulsion by emptying the 04 sites. In

fact the partial occupancy of the 04 (05) sites in the

tetragonal structure leads to a considerable disorder

as shown by the high Debye-Waller factors for the Ba,

01 and Cul atoms. The difference in the interatomic

separations Cul - 01 and Cu2 - 01 in Ba2YCu30e.26 implies a stronger interaction between 01 and Cul than between 01 and Cu2. This difference is larger

than that observed in Ba2YCu307 (see table I). As

Table IL- Selected interatomic ’distance (Å) in tetragonal Ba YCu306.26 and the corresponding distances in

orthorhombic Ba2YCu307 [6].

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1412

well as an increase in the Ba - Ba distance, we also

observe an increase in the Cul - Cu2 distance from

4.14A in Ba2YCu307 to 4.24Á in Ba2 YCu306.26.

The Cu2 - Cu2 distance decreases slightly from 3.39A

to 3.3lA ; in both structures it is clearly too short to

accomodate an oxygen atom at 2r=l/2 as proposed by

Reller et al. [14].

4. Conclusion

The structure of the tetragonal phase Ba2YCu3 06.26 has been determined for the first time by single- crystal neutron diffraction. Comparison with the

structure of the orthorhombic superconducting phase Ba2YCuo3r allows us to identify the oxygen sites

whose occupations adjust to the proportion of oxy-

gen and which play a key role in the existence of su-

perconductivity in this system. This study indicates

unambiguously that these are the sites on the plane midway between pairs of closest Ba atoms. Although

there may be local orthorhombic distortions due to the partial but still significant (13% ) occupation of

these sites, the average structure is clearly tetragonal.

Analysis of a similar experiment on single crystals in

which the oxygen content has been increased is in progress.

We gratefully acknowledge the particular sup-

port of the directors of the I.L.L. for this work. We

especially thank Prof. J. Lajzerowicz-Bonneteau for

sage counsel on all aspects of the refinements. We also wish to thank Dr Sax Mason for his considerable

advice, Mr Michel Berneron for technical assistance

during the experiment, and Dr R. Moret for construc-

tive discussions.

References

[1] WU, M.K., ASHBURN, J.R., TORNG, C.J., HOR, P.H., MENG, R.L., GAO, L., HUANG, Z.J., WANG, W.Q., and CHU, C.W., Phys. Rev. Lett.,

58 (1987) 908.

[2] RAO, C.N.R., GANGULY, P., RAYCHAUDHURI, R.K., MOHAN RAM, R.A., and SREEDHAR, K.

Nature, 326 (1987) 856.

[3] HINKS, D.G., SODERHOLM, L., CAPONE, D.W., JORGENSEN, J.D., SCHULLER, I.K., SEZGRE, C.U., ZHANG, K., and GRACE, J.D., Appl. Phys.

Lett., (1987) in press.

[4] BEDNORZ, G., and MULLER, K.A., Z. Phys.,

B64 (1986) 189.

[5] SIEGRIST, T., SUNSHINE, S., MURPHY, D.W., CAVA, R.J. and ZAHURAK, S.M., Phys. Rev.,

B35 (1987) 7137.

[6] CAPPONI, J.J., CHAILLOUT, C., HEWAT, A.W., LEJAY, P., MAREZIO, M., NGUYEN, N., RA-

VEAU, B., SOUBEYROUX, J.L., THOLENCE, J.L.,

and TOURNIER, R., Europhys. Lett. 3 (1987)

1301.

[7] BENO, M.A., SODERHOLM, L., CAPONE, D.W., HINKS, D.G., JORGENSEN, J.D., SCHULLER, I.K., SEGRE, C.U., ZHANG, K., and GRACE, J.D., Appl. Phys. Lett., (1987) in press.

[8] BEECH, F., MIRAGLIA, S., SANTORO, A., and

ROTH, R.S., Phys. Rev. Lett. (1987) in press.

[9] HAZEN, R.M., FINGER, L.W., ANGEL, R.J., PRE-

WITT, C.T., Ross, N.L., MAO, H.K., HADIDIA-

cos, C.G., HOR, P.H., MENG, R.L., and CHU, C.W., Phys. Rev. B35 (1987) 7238.

[10] LEPAGE, Y., MCKINNON, W.R., TARASCON, J.M., GREENE, L.H., HULL, G.W., and HWANG, D.M., Phys. Rev. B35 (1987) 7245.

[11] IZUMI, F., ASANO, H., ISHIGAKI, T., TAKAYA- MA-MUROMACHI, E., UCHIDA, Y., WATANABE, N., and NHISHIKAWA, T., Japan J. Appl. Phys.

(1987) in press.

[12] THOMAS, M., STANSFIELD, R.F.D., BERNERON, M., FILHOL, A., GREENWOOD, G., JACOBE, J.

FELTIN, D., and MASON, S.A., in Position-Sensi- tive Detection of Thermal Neutrons, edited by P.

CONVERT and J.B. FORSYTH (Academic Press, New-York) 1983, p 344.

[13] WILKINSON, C., and KHAMIS, H.W., in Posi-

tion-Sensitive Detection of Thermal Neutrons,

edited by P. CONVERT and J.B. FORSYTH (Aca-

demic Press, New-York) 1983, p. 358.

[14] RELLER, A., BEDNORZ, J.G., and MULLER, K.A., Z. Phys. (1987) in press.

[15] LUNDGREN, J.O., Crystallographic Computer Programms, Report UUIC-B13-04-04, Institute

of Chemistry, Univers. of Uppsala (1979).

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