A monoclinic ferroelectric phase in the Pb(Zr1_xTix)O3 solid solution

A monoclinic ferroelectric phase in the Pb(Zr1_xTix)O3 solid solution
A monoclinic ferroelectric phase in the Pb(Zr1_xTix)O3 solid solution

A monoclinic ferroelectric phase in the Pb(Zr1?xTix)O3 solid solution

B. Noheda, D. E. Cox, G. Shirane, J. A. Gonzalo, L. E. Cross et al.

Citation: Appl. Phys. Lett. 74, 2059 (1999); doi: 10.1063/1.123756

View online: https://www.360docs.net/doc/0612678188.html,/10.1063/1.123756

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Published by the American Institute of Physics.

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A monoclinic ferroelectric phase in the Pb…Zr1?x Ti x…O3solid solution

B.Noheda,a)D.E.Cox,and G.Shirane

Physics Department,Brookhaven National Laboratory,Upton,New York11973-5000

J.A.Gonzalo

Dept.Fisica de Materiales,U.A.M.,Cantoblanco,28049-Madrid,Spain

L.E.Cross and S-E.Park

Materials Research Laboratory,The Pennsylvania State University,Pennsylvania16802-4800

?Received14December1998;accepted for publication8February1999?

A previously unreported ferroelectric phase has been discovered in a highly homogeneous sample

of PbZr0.52Ti0.48O3by high-resolution synchrotron x-ray powder diffraction measurements.At

ambient temperature the sample has tetragonal symmetry(a t?4.037?,c t?4.138?),and

transforms below?250K into a phase which,unexpectedly,has monoclinic symmetry(a m

?5.717?,b m?5.703?,c m?4.143?,??90.53°,at20K?.The intensity data strongly indicate

that the polar axis lies in the monoclinic ac plane close to the pseudocubic?111?direction,which

would be an example of the species m3m(12)A2Fm predicted on symmetry grounds by Shuvalov.

?1999American Institute of Physics.?S0003-6951?99?00714-7?

The solid solution system Pb(Zr1?x Ti x)O3?PZT?has a complex phase diagram containing a number of materials which exhibit useful ferroelectric and piezoelectric proper-ties.In particular,compositions near the morphotropic phase boundary?MPB?around x?0.45–0.5have attracted consid-erable interest for many years due to their high piezoelectric response.The PZT phase diagram as now accepted,was de-termined by Jaffe et al.1?Fig.1?,and nearly four decades of study on the physical and structural properties of PZT have made possible the development of a phenomenological theory to explain the stability of the phases and the proper-ties of PZT over the entire range of the phase diagram.2 Nevertheless,many questions still remain.It is generally ac-cepted that for ferroelectric compositions with rhombohedral and tetragonal symmetry on the two sides of the MPB the polar axis are?111?and?001?,respectively.However,very recently,based on neutron powder diffraction data for sev-eral ferroelectric rhombohedral compositions in the range of x?0.12–0.40,Corker et al.3have proposed a model in which random?100?Pb displacements are superimposed on those along the?111?polar axis,which allows a much better structure re?nement than achieved with a normal long-range order model incorporating anisotropic temperature factors.

The MPB which separates rhombohedral Zr-rich from tetragonal Ti-rich PZT is nearly vertical along the tempera-ture scale,and many x-ray diffraction studies have been re-ported over this region.4–9This boundary is not well de?ned since it appears to be associated with a phase coexistence region whose width depends on the compositional homoge-neity and on the sample processing conditions.7–10Cao and Cross11have modeled the width of this region based on the free energy differences between the tetragonal and rhombo-hedral phases,obtaining an inverse dependence with particle size in a polycrystalline sample.

In the present work we have utilized high-resolution syn-chrotron x-ray powder techniques to study the structure of a composition close to the MPB(x?0.48)as a function of temperature,and we report the observation of a low tempera-ture monoclinic phase in the PZT system.

A PZT composition with x?0.48was prepared by con-ventional solid-state reaction techniques using appropriate amounts of reagent-grade powders of lead carbonate,zirco-nium oxide,and titanium oxide,with chemical purities better than99%.Pellets were pressed and heated to1250°C at a ramp rate of10°C/min,and held at this temperature for2h. During sintering,PbZrO3was used as a lead source in the crucible to minimize volatilization of lead.The product was found to be a single phase within a detection limit of?2% by conventional x-ray techniques.

High-resolution synchrotron x-ray powder diffraction measurements were made at beam line X7A at the Brookhaven National Synchrotron Light Source.An incident beam of wavelength0.6896?from a Ge?111?double-crystal monochromator was used in combination with a Ge?220?

a?Permanent address:Dept.Fisica de Materiales,U.A.M.,Cantoblanco, 28049-Madrid,Spain.Electronic mail:

beatriz.noheda@uam.es FIG.1.PZT phase diagram after Jaffe et al.?Ref.1?. APPLIED PHYSICS LETTERS VOLUME74,NUMBER145APRIL1999

2059

0003-6951/99/74(14)/2059/3/$15.00?1999American Institute of Physics

crystal and scintillation detector in the diffraction path.The resulting instrumental resolution is about 0.01°on the 2?scale,an order-of-magnitude better than that of a laboratory instrument.For measurements above room temperature,the pellet was mounted on a BN sample pedestal inside a wire-wound BN tube furnace.The furnace temperature scale was calibrated with a sample of CaF 2.The accuracy of the tem-perature was estimated to be within 10K,and the tempera-ture stability was ?2K.For measurements below room tem-perature,the pellet was mounted on a Cu sample holder and loaded in a closed-cycle He cryostat,with an estimated tem-perature accuracy of 1K and stability of 0.1K.Coupled ?–2?scans were performed over selected angular regions with a 2?step interval of 0.005°or 0.01°depending on the peak widths.The sample was rocked 1°–2°during data col-lection to improve powder averaging.The diffracted intensi-ties were normalized with respect to the incident beam moni-tor.

The evolution of the ?111?and ?220?re?ections is shown as a function of temperature in Fig.2.At the highest tem-perature reached ?736K ?,the material is cubic and the sharp-ness of the peaks ?full-width at half-maximum ?FWHM ??0.02°?demonstrates the excellent quality of the sample ?Fig.2?a ??.From a Williamson–Hall plot,12we estimate a particle size of ?0.7?m and a ?d /d of about 3?10?4,corresponding to a compositional inhomogeneity,?x ,better than ?0.5%.

On cooling,the symmetry changes to tetragonal at ?660K and remains tetragonal down to 300K.There is no sign of any rhombohedral component as shown by the absence of a Bragg peak at the rhombohedral ?200?position.However,some of the tetragonal peaks broaden as the temperature is lowered,especially the ?111?and ?202?re?ections ?Fig.2?b ??.Below room temperature these re?ections become dis-tinctly asymmetric,and at 210K the latter is clearly split into

two roughly equal peaks,while the ?111?peak has a low angle shoulder ?Fig.2?c ??.As the temperature is lowered further the splitting increases ?Fig.2?d ??until at 20K the ?202?is well resolved into two peaks,and the ?111?is seen to consist of a central stronger peak with weaker shoulders on both low-and-high-angle sides ?Fig.2?e ??.The positions and intensity ratios of the peaks are very well described by a monoclinic cell in which a m and b m lie along the tetragonal

?1ˉ

1ˉ0?and ?11ˉ0?directions (a m ?b m ?a t ?2),and c m is close to the ?001?axis (c m ?c t ),as illustrated in Fig.3.The monoclinic cell has b m as the unique axis,and the angle between a m and c m is ?90.5°at 20K.

The lattice parameters are plotted in Fig.4over the en-tire temperature range.At the low-temperature phase transi-tion,a m is slightly elongated with respect to tetragonal a t ?2,whereas b m ?a t ?2continues to decrease as the temperature is lowered,and c m ?c t appears to reach a broad maximum around the transition.

A direct phase transition from a tetragonal to monoclinic phase is rather uncommon,and the existence of the latter is likely to be a direct consequence of the proximity of the MPB.Consequently,one might expect the monoclinic phase to exist over a relatively narrow composition region.How-ever,because of the asymmetrical peak broadening,

which

FIG.2.Evolution of the pseudocubic re?ections ?111?and ?220?for x ?0.48from T ?736?a ?to 20K ?e ?

.

FIG.3.Tetragonal and monoclinic unit cell

representations.

https://www.360docs.net/doc/0612678188.html,ttice parameters of PZT with a composition x ?0.48as a function of temperature.

occurs between300and210K,we cannot altogether rule out

the possibility of an orthorrombic phase in this region,al-

though we feel this is unlikely.

In the tetragonal region of PZT the space group is

P4mm,with the polar axis along?001?,while in the rhom-

bohedral region,with space group R3m,the polar axis is

along the pseudocubic?111?.The most plausible space group

for the new monoclinic phase is Cm,which is a subgroup of

P4mm and R3m and allows the polar axis to lie anywhere

between the?001?and the?111?axes.A preliminary check

of the peak intensities indicates that the cation displacements lie close to the monoclinic?2ˉ01?direction,i.e.,close to the

rhombohedral?111?axis.If this is the case,monoclinic PZT

would be the?rst example of the ferroelectric species with P x2?P y2 P z2,P x2,P y2,P z2 0,m3m(12)A2Fm predicted from symmetry by Shuvalov.13A more detailed investigation of

the structure is currently in progress,and the extent of the

monoclinic region will be investigated with additional

samples containing slightly different amounts of Ti.

We thank E.Sawaguchi for his efforts trying to locate

his1953sample for this work,and Evagelia Moshopoulou for her helpful comments.Support by NATO?R.C.G.0037?, Spanish CICyT?PB96-0037?,and U.S.Department of En-ergy,Division of Materials Science?Contract No.DE-AC02-98CH10886?is also acknowledged.

1B.Jaffe,W.R.Cook,and H.Jaffe,Piezoelectric Ceramics?Academic, London,1971?,p.136.

2M.J.Haun,E.Furman,S.J.Jang,and L.E.Cross,Ferroelectrics99,13?1989?.

3D.L.Corker,A.M.Glazer,R.W.Whatmore,A.Stallard,and F.Fauth,J. Phys.:Condens.Matter10,6251?1998?.

4G.Shirane and K.Suzuki,J.Phys.Soc.Jpn.7,333?1952?.

5E.Sawaguchi,J.Phys.Soc.Jpn.8,615?1953?.

6P.Ari-Gur and L.Benguigui,Solid State Commun.15,1077?1974?.

7K.Kakewaga,O.Matsunaga,T.Kato,and Y.Sasaki,J.Am.Ceram.Soc. 78,1071?1995?.

8J.C.Fernandes,D.A.Hall,M.R.Cockburn,and G.N.Greaves,Nucl. Instrum.Methods Phys.Res.B97,137?1995?.

9M.Hammer,C.Montry,A.Endriss,and Michel J.Hoffmann,J.Am. Ceram.Soc.81,721?1998?.

10A.P.Wilkinson,J.Xu,S.Pattanaik,and J.L.Billinge,Chem.Mater.10, 3611?1998?.

11W.Cao and L.E.Cross,Phys.Rev.B47,4825?1993?.

12G.K.Williamson and W.H.Hall,Acta Metall.1,22?1953?.

13L.A.Shuvalov,J.Phys.Soc.Jpn.28,38?1970?.

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