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ISSN: 1600-5775

KDP:Mn piezoelectric coefficients obtained by X-ray diffraction

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aFaculdade de Física, Universidade Federal do Pará, Belém-PA 60740-000, Brazil, bCCSST, Universidade Federal do Maranhão, 65900-410, Imperatriz, MA, Brazil, cInstituto Federal de Educação, Ciência e Tecnologia do Pará, Belém-PA 66093-020, Brazil, and dDepartamento de Física, Universidade Federal da Paraíba, João Pessoa-PB, 58051-970, Brazil
*Correspondence e-mail: remedios@ufpa.br

(Received 10 August 2010; accepted 6 October 2010; online 14 October 2010)

Crystals of pure potassium dihydrogen phosphate KH2PO4 (KDP) and Mn-doped KDP (KDP:Mn) were grown from a water solution by the slow evaporation method and their piezoelectric properties were studied by X-ray diffraction methods. The results have shown an increase in the piezoelectric coefficients with the doping.

1. Introduction

It is well known that various additives can considerably influence the physical properties of crystals, making them suitable for technological applications. The effect of a dopant in a crystal lattice has been extensively researched (Lai et al., 2005[Lai, X., Roberts, K. J., Bedzyk, M. J., Lyman, P. F., Cardoso, L. P. & Sasaki, J. M. (2005). Chem. Mater. 17, 4053-4061.]; Remédios et al., 2005[Remédios, C. M. R., Paraguassu, W., Freire, P. T. C., Mendes-Filho, J., Sasaki, J. M. & Melo, F. E. A. (2005). Phys. Rev. B, 72, 014121.]; Parikh et al., 2007[Parikh, K. D., Dave, D. J., Parekh, B. B. & Joshi, M. J. (2007). Bull. Mater. Sci. 30, 105-112.]). At room temperature, pure potassium dihydrogen phosphate, KH2PO4 (KDP), crystals (Lines & Glass, 2001[Lines, M. E. & Glass, A. M. (2001). Principles and Applications of Ferroelectrics and Related Materials. Oxford: Clarendon Press.]) are piezoelectric with a tetragonal structure belonging to space group [I\bar42d]. In order to modify and improve the properties of KDP, a number of dopants have been tested. Recently, two new articles were published revealing new information with respect to the structure of the Mn3+-doped KDP crystal (Remédios et al., 2010a[Remédios, C. M. R., Paraguassu, W., Saraiva, G. D., Pereira, D. P., de Oliveira, P. C., Freire, P. T. C., Mendes-Filho, J., Melo, F. E. A. & Santos, A. O. (2010a). J. Raman Spectrosc. doi:10.1002/jrs.2592.],b[Remédios, C. M. R., Santos, A. O., Lai, X., Roberts, K. J., Moreira, S. G. C., Miranda, M. A. R., Menezes, A. S., Rouxinol, F. P. & Cardoso, L. P. (2010b). Cryst. Growth Des. 2010, 1053-1058.]). Strong evidence of major structural changes owing to Mn doping were obtained and attributed to the rotation of PO4 units in the ab basal plane and consequent shortening of O—H—O bonds. For instance, since the two equivalent H+ positions are much closer in doped samples, freezing out the hydrogen motion will be more difficult. It will lower significantly the Curie temperature, TC, similar to that observed in high-pressure experiments (McMahon et al., 1990[McMahon, M. I., Nelmes, R. J., Kuhst, W. F., Dorwarth, R., Piltz, R. O. & Tun, Z. (1990). Nature (London), 348, 317-319.]). On the other hand, if the reduction in the O—H—O distance also leads to a reduction in the covalent H—O bond length, an increase in the piezoelectric coefficients is expected owing to higher polarizability of the molecules under an external applied field (van Reeuwijk et al., 2001[Reeuwijk, S. J. van, Puig-Molina, A. & Graafsma, H. (2001). Phys. Rev. B, 64, 134105.]). Materials with their piezoelectric constants larger than the values for conventional piezoelectric materials are much more important for these applications (Almeida et al., 2006[Almeida, J. M. A., Miranda, M. A. R., Avanci, L. H., de Menezes, A. S., Cardoso, L. P. & Sasaki, J. M. (2006). J. Synchrotron Rad. 13, 435-439.]).

In this work, Mn-doped KDP (KDP:Mn) crystals were studied by X-ray diffraction using synchrotron radiation as a function of the applied electric field. Since the KDP:Mn crystal has already had its structure characterized by Raman spectroscopy and X-ray diffraction in previous works, and the observed structural changes pointed to an increase in the piezoelectric coefficients, we decided to use Bhalla's method (Bhalla et al., 1971[Bhalla, A. S., Bose, D. N., White, E. W. & Cross, L. E. (1971). Phys. Status Solidi A, 7, 335-339.]) to determine the KDP:Mn piezoelectric constants.

2. Experimental

Pure and doped crystal samples of KDP were grown by slow evaporation from saturated aqueous solutions at a controlled temperature (313 K). Mn3+-doped samples were prepared for 5 mol% solution concentrations by adding KMnO4 and MnCl3 at a 1:1 molar ratio to the growth solutions with a pH between 3.8 and 4. Elemental composition analysis of the sample was made using Rutherford backscattering spectroscopy (RBS) to detect O, P, K and Mn using a beam of singly ionized 2.4 MeV He atoms aligned normal to the film surface with detection at 10° off-normal. From the RBS data the real densities of the O, P, K and Mn atoms of the film were obtained using the RUMP computational program (Doolittle, 1985[Doolittle, J. R. (1985). Nucl. Instrum. Methods Phys. Res. B, 9, 344-351.]). The results of RBS analysis show that the doped KDP sample prepared had Mn3+ concentrations of 0.9%. These crystals were cut in parallelepipeds of dimensions 0.87 × 3 × 5 mm. The parallelepiped faces were orthogonal to the crystallographic directions of the tetragonal structure. Silver electrodes were placed in both surfaces perpendicular to the c axis as schematically shown in Fig. 1[link]. The voltage applied in the sample was supplied by a model 246 high-voltage supply (Keithley Instruments) with a maximum output voltage of ±3 kV.

[Figure 1]
Figure 1
Sample representation for X-ray measurements.

Data collection for this study was carried out in the XRD1 station of the Brazilian synchrotron radiation facility (LNLS) at wavelength λ = 1.88014 Å. This value was determined through the use of a silicon standard [111] crystal. A three-axis (θ, φ and 2θ) Huber goniometer was used. This goniometer provides Renninger scans with minimum step sizes of 0.0002° in the ω axis and 0.0004° in the φ axis.

The piezoelectric coefficients were determined by X-ray diffraction methods (Bhalla et al., 1971[Bhalla, A. S., Bose, D. N., White, E. W. & Cross, L. E. (1971). Phys. Status Solidi A, 7, 335-339.]) using the following equations,

[-\Delta\theta\cot\theta=d_{36}E_3\eqno(1)]

[-\Delta\theta\cot\theta=d_{25}E_2,\eqno(2)]

where θ is the Bragg angle for reflections (hh0) and (0kk), d36 and d25 are elements of the piezoelectric tensor, and E3 and E2 are components of the electric field in the [001] and [010] directions, respectively.

3. Results and discussion

Several rocking curves for KDP and KDP:Mn were obtained in the absence of an electric field for two reflections, (440) and (066). We fit all the curves with Lorentzians and from these fittings we obtained the central angular positions of each peak. The peak shifts were obtained in the absence of the electric field to an accuracy better than 0.1 arcsec; the piezoelectric coefficients d25 and d36 could be determined to better than 1% at field strengths of the order of 105 V m−1. After measurement of the rocking curves as a function of the electric field, the peak position returned to its initial position, indicating the reversibility feature of the E effect for both crystals. The centre peak positions were transformed into lattice strain via equations (1)[link] and (2)[link]. From the slope of −Δθcotθ × E plotted in Figs. 2(a)[link] and 3(a)[link] we obtain d25 = 1.7(2) pC N−1 for pure KDP and d25 = 2.3(1) pC N−1 for KDP:Mn. From the slope of −Δθcotθ × E plotted in Figs. 2(b)[link] and 3(b)[link] we obtain d36 = 21(2) pC N−1 for pure KDP and d36 = 47(2) pC N−1 for KDP:Mn. The piezoelectric coefficients obtained for KDP agree well with literature values (Lang, 1987[Lang, S. B. (1987). Ferroelectrics, 71, 225-245.]).

[Figure 2]
Figure 2
Pure KDP lattice strain versus electric field to obtain (a) the d25 piezoelectric coefficient and (b) the d36 piezoelectric coefficient.
[Figure 3]
Figure 3
KDP:Mn lattice strain versus electric field to obtain (a) the d25 piezoelectric coefficient and (b) the d36 piezoelectric coefficient.

It should be pointed out that the values obtained for the KDP:Mn d36 and d25 piezoelectric coefficients are higher than those of the well known pure KDP values. In preliminary results we have observed a reduction in the bridge length (H—O distance) in KDP:Mn. It is known that reduction in the bridge length (H—O) enhances the d36 KDP piezoelectric coefficients (McMahon et al., 1990[McMahon, M. I., Nelmes, R. J., Kuhst, W. F., Dorwarth, R., Piltz, R. O. & Tun, Z. (1990). Nature (London), 348, 317-319.]).

Acknowledgements

We acknowledge the LNLS staff for valuable help during the X-ray multiple diffraction experiments, and financial support from the Brazilian agencies CNPq, CAPES and FAPESPA.

References

First citationAlmeida, J. M. A., Miranda, M. A. R., Avanci, L. H., de Menezes, A. S., Cardoso, L. P. & Sasaki, J. M. (2006). J. Synchrotron Rad. 13, 435–439.  Web of Science CrossRef CAS IUCr Journals Google Scholar
First citationBhalla, A. S., Bose, D. N., White, E. W. & Cross, L. E. (1971). Phys. Status Solidi A, 7, 335–339.  CrossRef CAS Google Scholar
First citationDoolittle, J. R. (1985). Nucl. Instrum. Methods Phys. Res. B, 9, 344–351.  CrossRef Web of Science Google Scholar
First citationLai, X., Roberts, K. J., Bedzyk, M. J., Lyman, P. F., Cardoso, L. P. & Sasaki, J. M. (2005). Chem. Mater. 17, 4053–4061.  Web of Science CrossRef CAS Google Scholar
First citationLang, S. B. (1987). Ferroelectrics, 71, 225–245.  CrossRef CAS Web of Science Google Scholar
First citationLines, M. E. & Glass, A. M. (2001). Principles and Applications of Ferroelectrics and Related Materials. Oxford: Clarendon Press.  Google Scholar
First citationMcMahon, M. I., Nelmes, R. J., Kuhst, W. F., Dorwarth, R., Piltz, R. O. & Tun, Z. (1990). Nature (London), 348, 317–319.  CrossRef CAS Web of Science Google Scholar
First citationParikh, K. D., Dave, D. J., Parekh, B. B. & Joshi, M. J. (2007). Bull. Mater. Sci. 30, 105–112.  Web of Science CrossRef CAS Google Scholar
First citationReeuwijk, S. J. van, Puig-Molina, A. & Graafsma, H. (2001). Phys. Rev. B, 64, 134105.  Google Scholar
First citationRemédios, C. M. R., Paraguassu, W., Freire, P. T. C., Mendes-Filho, J., Sasaki, J. M. & Melo, F. E. A. (2005). Phys. Rev. B, 72, 014121.  Google Scholar
First citationRemédios, C. M. R., Paraguassu, W., Saraiva, G. D., Pereira, D. P., de Oliveira, P. C., Freire, P. T. C., Mendes-Filho, J., Melo, F. E. A. & Santos, A. O. (2010a). J. Raman Spectrosc. doi:10.1002/jrs.2592.  Google Scholar
First citationRemédios, C. M. R., Santos, A. O., Lai, X., Roberts, K. J., Moreira, S. G. C., Miranda, M. A. R., Menezes, A. S., Rouxinol, F. P. & Cardoso, L. P. (2010b). Cryst. Growth Des. 2010, 1053–1058.  Google Scholar

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