Expand this Topic clickable element to expand a topic
Skip to content
Optica Publishing Group

Photoluminescence spectroscopy of Eu3+: an economical technique for the detection of crystal phase transformation in PbZr0.53Ti0.47O3 ceramics

Open Access Open Access

Abstract

Europium doped Pb(Zr1-xTix)O3(PZT:Eu3+) ceramics at different sintering temperatures have been synthesized and a photoluminescence study has been done. The crystal structure of PZT:Eu3+ is seen to transform from tetragonal to rhombohedral phase at the morphotrophic phase boundary (MPB) as the sintering temperature of the sample increases above 1200 °C. This crystal phase change has also been reflected in the photoluminescence emission spectra in terms of emission peak position and intensity variation. The change in emission pattern is discussed on the basis of magnetic dipole and electric dipole transitions, and a correlation is observed with Raman measurements. The dielectric and piezoelectric measurements have also been done, and the results are compared with the emission studies. Based on the correlation, it is suggested that the photoluminescence of Eu3+ could be an economically reliable probing technique over other phase probe methods near the morphotrophic phase boundary to detect crystal phases.

© 2018 Optical Society of America under the terms of the OSA Open Access Publishing Agreement

1. Introduction

X-ray diffraction is commonly used technique to determine the crystal structure of materials. Several situations limit the use of this technique for prepared samples in specific form (pellet). Also XRD system is costlier and could not be made available to each laboratory. Hence there is a search for alternative techniques that could easily probe the crystal structure or detect any secondary phase change in crystal structure. The understanding of materials physical processes decodes its crystal structural information. Over the past few decades’ different sophisticated techniques like X-ray diffraction [1,2], transmission electron microscopy [3] and neutron diffraction have been used to probe crystal phase structure in different ferroelectric hosts. These conventional techniques to monitor phase transitions in ceramics are reliable but are costlier and cumbersome.

The photoluminescence (PL) of rare earth (RE) ions is one of the sensitive techniques to be used to detect minor changes in the sample property [4,5]. Photoluminescence spectroscopy is also advantageous because it is a contactless, nondestructive method of probing the electronic structure of materials. Light is directed onto a sample, where it is absorbed and imparts excess energy into the material in a process called photo-excitation. Generally, the spectral emission intensity and peak of emission wavelength vary with concentration, and site symmetry around RE ion in a host. So if one can have access to photoluminescence modification trajectory in a material, the crystal phase structure can be easily probed. Meanwhile using PL to detect crystal phase finds recent enlightens due to its high precision, economically low among all other phase probe technologies and much simpler. Suarez et al. [6] have used photoluminescence as a tool to detect phase transition in Eu and Tb containing metallomesogens. Zhang et al. [7] have found that the photoluminescence of Pr3+ was responsive to polarization & temperature induced phase transition in ferroelectric (Ba0.77Ca0.23)TiO3 ceramics. Moreover, Polman [8] has predicted if crystal phase correlated study is made with the optical emission properties then optical emission could be an easy tool using Er3+ as a probe. It has also been found that photoluminescence of RE ions in pervoskites host are much responsive to their elctro-optics, mechano-optics, piezoelectric properties. Recently, Wei et al. [9] have found an intimate correlation between PL of Ho3+ ions with its dielectric response of the host. Therefore, the photoluminescence of RE ions activated PZT host materials allows to detect crystal phase transition. Yao et al. [10] have identified the crystal phase transformation in PMN-xPT:Er (x = 0.15-0.40) with the help of photoluminescence. Noheda et al. have discussed the existence of monoclinic phase as intermediate in between the tetragonal to rhombohedral phases in PbZr1−xTixO3 ceramics [11].

The Pb(Zr1-xTix)O3 ceramic has been extensively investigated because of its ultrahigh piezoelectric properties near the morphotropic phase boundary (MPB) [1]. A transition region in their composition phase diagrams where the crystal structure changes abruptly and the electromechanical properties are maximal known as a morphotropic phase boundary. At room temperature the solid solution of PbTiO3 (PT) and PbZrO3 (PZ) represents the combination of two ferroelectric (tetragonal-rhombohedral) phases at MPB. The crystal structure of PZT with composition around MPB is complex because of the coupling of ferroelectric domain and crystal structure. To understand such complex phenomena numerous sophisticated phase probing methods have been used earlier by researchers [2,3]. These methods also determine the origin of the high maxima of electrical properties at MPB in PZT ceramics. Though current research on PZT materials is focused on the phase transition near MPB, still it is under debate with a lack of proper method of crystal phase detection.

In this article, authors are reporting the use of photoluminescence of Eu3+ as a probe to detect the crystal phase transition near MPB of PZT ceramic where other characteristics properties do not reveal the crystal phase change directly. High purity (99.99%) powders of TiO2, PbO, ZrO2 and Eu2O3 were purchased from Sigma Aldrich, Germany and used as the raw materials to synthesize samples according to the stoichiometric condition of Eu3+ doped Pb(Zr1-xTix)O3. The samples are denoted as PbZr0.53Ti0.47O3:Eu for simplicity. Eu concentration is taken 0.03 mol%, whereas x = 0.47 mol% (concentration of B site in ABO3 structure) [12]. At first, all the raw materials are mixed in an agate mortar via isopropanol media and grinded together according to the stoichiometric ratio. After 6 h of grinding, the homogeneously mixed materials were calcined at 900 °C and sintered at four different temperatures (1000 °C, 1100 °C, 1200 °C, 1300 °C) for 6 hours by following the solid state reaction route [13]. The sample were collected in powder form and later processed in pellet form using PVDF binder. The crystal structure & morphology of prepared ceramic was examined by XRD (Bruker D8 Advanced, Germany) with Cu Kα radiation and FESEM (SUPRA 55, Carl Zeiss) respectively. Polarization vs. electric field (P-E) hysteresis loops were obtained at 1.0Hz using Bruker’s multimode 8 AFM workstation in Piezo Response (PR) phase mode. The piezoelectric coefficient d33 of each sample was measured using quasistatic piezoelectric meter (ZJ-4B, China). Dielectric constants e33 were measured at 1.0 kHz using impedance analyzer (TH2827, Tonghui, Changzhou, China). The photoluminescence (PL) studies were carried out on a Hitachi Fluorescence Spectrometer F-2500 with a 150 W Xe lamp as an excitation sources in the range 220–750 nm with band pass filter for different excitation. Fluorescence decays were measured on FLS980 spectrophotometer (Edinberg Instruments, UK).

2. Results and discussion

Figure 1

 figure: Fig. 1

Fig. 1 XRD patterns of PZT:Eu3+ at different sintering temperatures.

Download Full Size | PDF

shows XRD patterns measured for the PZT:Eu3+ samples sintered at four different temperatures. Pure perovskite phase has found within the detection range of diffractometer. The miller indices highlighted in the region of 30°≤2θ≤32° show noticeable change in peak intensities and hence there is a crystal phase transition. The sample sintered at 1200 °C shows tetragonal phase (P4mm) confirmed by JCPDF No. 33-0784. Whereas XRD pattern of the sample sintered at 1300 °C matches with rhombohedral phase (R3m) confirmed by JCPDF No. 73-2022. The highlighted portion in the Fig. 1 shows the crystal phase transformation, as the intensity of the peak (101)c increases with sintering temperature. Change in the intensity of (101)c peak can be ascribed to the transition from tetragonal to rhombohedral phase in PZT:Eu ceramic [10,12]. Similar report of crystal phase transition in PMN-xPT:Er from rhombohedral to tetragonal phase near MPB region has been confirmed by Yao et al. [10].

The field emission scanning electron micrographs (FESEM) of samples annealed at four different temperatures are shown in Fig. 2

 figure: Fig. 2

Fig. 2 FESEM images of the PZT:Eu3+ ceramic at different sintering temperatures at 50 KX magnification.

Download Full Size | PDF

at same magnification (50 KX). As shown in figure, the shape of the particles is not much affected by the change in sintering temperature of the ceramic but size of the particle definitely increases.

Due to magnetic-dipole & electric-dipole transitions four characteristic absorption peaks of the Eu3+ ions centered at 320, 380, 392 and 412 nm referred to 7F05D4, 7F05GJ(J = 2−5), 7F05L6 and 7F05D3 transitions, respectively has been observed [14]. Any of these referred wavelengths can excite Eu3+ ion directly to the higher states and later they relax to the ground state through the radiative emission at 594 nm and 617 nm. With excitation at 320 nm wavelength strong PL emission was observed from the samples as shown in the Fig. 3

 figure: Fig. 3

Fig. 3 Photoluminescence spectra of PZT:Eu3+ ceramics at different sintering temperatures.

Download Full Size | PDF

.

The PL emission spectra include reddish orange (594 nm) and red (617 nm) emission bands. The emission peak centered at 594 nm is due to the radiative 5D07F1 transition whereas, the red emission centered at 617 nm caused by the 5D07F2 transition. Four samples sintered at different temperature show variation in their emission peak positions. Samples sintered at 1000 °C and 1200 °C show only intensity variation with no obvious shift in emission wavelength. PL emission intensity is found to increase with the change in sintering temperature of the ceramic. Surprisingly, the sample sintered at 1300 °C shows lower frequency shift with increase in emission intensity. This shift in emission wavelength could be related to the crystal phase transition. In support of this assumption, Raman spectra of PbZrTiO3:Eu3+ samples were taken and recorded spectra are shown in Fig. 4

 figure: Fig. 4

Fig. 4 Raman spectroscopy of PZT:Eu3+ at different sintering temperatures.

Download Full Size | PDF

.

The peaks obtained from Raman spectra at room temperature agrees well with reported results [15,16]. Labeling of the Raman modes has taken from work on tetragonal lead lanthanum zirconium titanate (PLZT) [15] and PbTiO3 [17,18]. In the first region below 200 cm−1, modes related to Pb atom are seen. The identification of E(TO1) and A1(TO1) modes at frequencies similar to modes in PbTiO3 (∼80 and 150 cm−1, respectively) is easy. The middle region between 200 and 450 cm−1 are the modes (Slater type) from Zr and Ti atoms are observed. In tetragonal sample, three main bands correspond to the E(TO2), F2u and A1(TO2) modes. In the last frequency region, the bands between 500 and 650 cm−1 can be assigned to the E(TO3) and A1(TO3) modes, a mixture of vibrations of oxygen and B-site atoms. Longitudinal optic modes are also detected in the spectra, the weak E(LO2) and A1(LO2) modes are located between 420 and 450 cm−1. Above 700 cm−1, E(LO3) and A1(LO3) modes due to nonpolar oxygen breathing mode are also found [19]. It is clear that intensity of the modes related to tetragonal phase increases with the change in sintering temperature up to 1200 °C. At 1300 °C the mode frequency [E(TO2) and B1 + E(TOs)] not only increases in intensity but shifts towards higher energy side. This behavior of mode shifting towards the higher energy side can be related to the tetragonal to rhombohedral phase transition [20].

Figure 5(a)

 figure: Fig. 5

Fig. 5 (a): Hysteresis Loops of PZT:Eu3+ ceramics at different sintering temperatures. (b) Dependence of the coercive field Ec and remnant polarization Pr of PZT:Eu3+ ceramics extracted from (a) with sintering temperature variation.

Download Full Size | PDF

shows the ferroelectric P-E hysteresis loops of the PZT:Eu3+ sample. All four ceramic samples show strong ferroelectricity within polarization saturation limit under maximum electric field of 46kV/cm. The variation of coercive field Ec and remnant polarization Pr as a function of sintering temperature is shown in the Fig. 5(b). Ec increases monotonically from 4 to 18kV/cm as the sintering temperature changes 1000 °C to 1300 °C. Simultaneously, Pr increases from 14 to the maximum of 30 mC/cm2 with the variation of sintering temperature upto 1200 °C. There is sharp decrease in Pr for sample annealed at 1300 °C. The variation of piezoelectric coefficient d33 and di-electric constant e33 of the PZT:Eu3+ sample as a function of sample sintering temperature is shown in the Fig. 6
 figure: Fig. 6

Fig. 6 Piezoelectric coefficient d33 and dielectric constant e33 of the PZT:Eu3+ ceramic at different sintering temperatures.

Download Full Size | PDF

. d33 increases with sintering temperature to 359 pC/N and then there is a decrease for sample annealed at 1300 °C. It can be seen that the piezoelectric properties show the optimum when sintering temperature is between 1000 and 1200 °C. It is due to the fact that the well-arranged microstructures in the proposed phase transition region. Specifically, the ceramics sintered at 1200 °C have relatively low porosity inside the grains and the grain boundaries are well stick together [21]. The piezoelectric constant is supposed to be low for orthorhombic phase compared to the tetragonal phase. The ceramic shows phase transition with sintering temperature upon Eu3+ probing due to the reason of change porosity which also decreases the Piezoelectric properties when sintering temperature changes 1200 °C to 1300 °C. In contrary, e33 of the sample decreases as sintering temperature increases up to 1300 °C and there is no abrupt change which can be related to the crystal phase change.

Interestingly, the evolution of the phase transformation near MPB in the PZT:Eu3+ sample are not directly correlated with its ferroelectric, dielectric and piezoelectric properties as seen from Fig. 5 & 6. The truth behind this depends on the fact that the electrical properties of the ferroelectric ceramics are affected not only by the crystal structure but also by the domain and grain size [22]. Emission intensity is strongly influenced by domain and grain sizes both because of light scattering by the domain and grain boundaries, so intensity of the emission also could not be used to detect phase transformation as it does not share any direct relation with crystals structure. Therefore, it seems that it is difficult to identify direct correlation between crystal structures and emission intensity. As the conventional phase probing techniques are economically costlier and hence new phase detection probes must satisfy two conditions. One is probe should be economically cheaper than conventional techniques like XRD and second is that it should share the same precision & accuracy like conventional one. Here, the results of XRD and Raman spectroscopy are supporting the fact of crystal phase transformation (tetragonal to rhombohedral) in the PZT:Eu3+ sample. Authors have tried to show photoluminescence as phase probing technique which is economically viable and at the same time shares a great precision using the magnetic dipole coupling in Eu3+. Though emission intensity variation is not directly correlated to crystals structure, the emission wavelength shift observed here can be a parameter to predict phase change. Change in sintering temperature up to 1200 °C does not show emission wavelength shift except intensity enhancement. The peak position shifting in emission spectra at 1300 °C leads to clear phase transformation to rhombohedral (R3m) phase near MPB. It is reasonable to conclude that shift in PL emission for PZT:Eu3+ at 1300 °C could be an economically cheaper phase probing technique with greater accuracy factor and its ease of simplicity.

To get an idea on the nature of rare earth ion occupancy & stability, lifetime measurement was done. The average lifetime values (t1100oC = 24.9µs, t1200oC = 65.2µs & t1300oC = 92.9µs) are shown in the Fig. 7

 figure: Fig. 7

Fig. 7 Decay time of 5D0 level of Eu3+ at different sintering temperature of the ceramic.

Download Full Size | PDF

, where nonlinear fitting is used to extract the lifetime values from the well-known double exponential equation,
It=Io+A1etτ1+A2etτ2
where, I(t) and Io denote the luminescence intensities at time t and t = 0, respectively. A1 and A2 are fitting parameters and τ1, τ2 are the two components of the luminescence decay times. The increase in average lifetime values correlates and supports the idea of detectable change in PL spectrum.

In Eu3+, electric dipole transitions within 4f→4f shell are permitted if the surroundings of the ion are such that its nucleus is not situated at a center of inversion. It is well known fact that 5D07F1 is magnetic dipole transition and according to Judd-Ofelt (J-O) theory [23] the magnetic dipole transition rate of the 5D07F1 can be expressed as follows:

Amd=64π4kmd3n3Smd3h(2J'+1)
where, kmd is the transition energy for 5D07F1 in wavenumber unit, h is Planck’s constant and (2J'+1) is the degeneracy of the initial state (1 for 5D0). The factor n is the refractive index of host, Smd is a constant independent of the host [24]. The 5D07FJ (J = 2, 4, 6) transition are electric dipole transition of Eu3+ and the radiative rate can be written as:
Aj=64π4e2kmd3n33h(2J'+1)n(n2+2)29λ=2,4,6ΩλΨJUλΨ'J'
where e is the electronic charge, k is the transition energy of electric transition in cm−1,Ωλis the intensity parameter, which depends on crystal field and radial integration of electron. ΨJUλΨ'J' values are the squared reduced matrix elements. The red emission (617 nm) band in Fig. 3 is a hypersensitive transition of Eu3+. Such hypersensitive transition is determined by J-O parameter Ω224) which confirms the asymmetry of Eu3+ ion [25]. In addition to the electric-dipole transition, authors have observed another intense emission at 594 nm, which is due to magnetic-dipole transition 5D07F1. Consequently the observed variation of emission intensity of the PZT:Eu3+ ceramics can be attributed to the Eu3+ site symmetry induced by the change of crystal structure caused by sintering temperature variation.

The emission intensities for the electric dipole and magnetic dipole transitions between multiplet states of 4fN configuration of lanthanide ions can be related to the electric and magnetic dipole moments, respectively [26]. For the 5D07FJ (J = 0–6) transitions of Eu3+ ions, the intensity calculation is particularly simple due to the simplification of angular-moment selection rule which limits electric dipole transitions to J = 2, 4, 6 and magnetic dipole transition to J = 1. We denote the following ratio as RJ, i.e.

RJ=SED(F7J,D50)SMD(F71,D50)
where SED(7FJ, 5D0) is the electric dipole line strength (the square of the electric dipole matrix element between 7FJ and 5D0 multiplets), and SMD(7F1, 5D0) is the magnetic dipole line strength between 7F1 and 5D0. The intensity ratios of 5D07FJ (J = 2, 4, 6) to 5D07F1 transitions can then be expressed as i.e.
IED(D50F7J)IMD(D50F71)=[σ(D50F7J)σ(D50F71)]4.nf2n3.RJ
where σ(5D07FJ) is the photon energy for the 5D07FJ emission, n is the refractive index at the transition wavelength, and f is the local-field enhance factor. A similar type of calculation of the relative intensity ratio for Eu3+ can be found in this report [26]. With increase of sintering temperature in PZT:Eu3+ ceramic, the crystal phase evolves from tetragonal phase(P4mm) to rhombohedral phase(R3m). As the lower energy shift is observed in the PL emission spectra we can conclude change in crystal phase because of decrease of crystal symmetry around Eu3+ environment. Also this result reconfirms that the MPB is not co-existence of tetragonal phase and rhombohedral which is conventionally right [27]. MPB is more likely consider being an unstable monoclinic phase with lower crystal symmetry, which lasts for a very short interval than tetragonal and rhombohedral phase. So the observation of MPB through detectable change in PL emission as low frequency shift may provide us, an intuitive method to detect crystal phase transition with change of crystal symmetry in PZT:Eu3+ ceramics.

3. Conclusion

In summary, PbZr0.53Ti0.47O3:Eu3+ ceramic samples with different sintering temperatures were prepared and their dielectric, ferroelectric, piezoelectric and photoluminescence properties were studied. Through XRD and Raman spectroscopy it is concluded that PZT:Eu3+ undergoes crystal phase transformation near MPB. The dielectric, ferroelectric and piezoelectric properties had no direct relation with the phase structure of PZT:Eu3+. However, through lower energy shift in PL emission is seen strongly correlated with the phase structure of the host. The well-known magnetic dipole transition & electric dipole transition of Eu3+ was strongly correlated with phase structure on the basis of J-O theory. This investigation suggests that the photoluminescence of Eu3+ can be used as an economically reliable & accurately précised phase probing technique as compared to conventional XRD & Raman phase probing methods.

Funding

DST-SERB, New Delhi (EMR/2017/000228/18); DST-FIST under project [No. DST-FIST/PS1-184/13].

Acknowledgment

Authors are grateful to Dr. A.K. Kar, Associate Professor, IIT(ISM), Dhabad, India by guiding in the ferroelectric analysis. The authors would like to acknowledge the financial support from DST-SERB, New Delhi (EMR/2017/000228/18) and the financial support from DST-FIST under project [No. DST-FIST/PS1-184/13]. All authors listed on the title page have contributed significantly to the work, have read the manuscript, attest to the validity and legitimacy of the data and its interpretation, and agree to its submission to the journal.

References

1. B. Jaffe, J. Cook, and H. Jaffe, Piezoelectric Ceramics (Academic, 1971) pp. 71–73.

2. C. Luo, Y. Wang, Z. Wang, W. Ge, J. Li, H. Luo, and D. Viehland, “Phase coexistence and transformations in field-cooled ternary piezoelectric single crystals near the morphotropic phase boundary,” Appl. Phys. Lett. 105(23), 232901 (2014). [CrossRef]  

3. A. D. Hilton, C. A. Randall, D. J. Barber, and T. R. Shrout, “TEM studies of Pb(Mg1/3Nb2/3)O3-PbTiO3 ferroelectric relaxors,” Ferroelectrics 93(1), 379–386 (1989). [CrossRef]  

4. D. Tu, Y. Liu, H. Zhu, R. Li, L. Liu, and X. Chen, “Breakdown of crystallographic site symmetry in lanthanide-doped NaYF4 crystals,” Angew. Chem. Int. Ed. Engl. 52(4), 1128–1133 (2013). [CrossRef]   [PubMed]  

5. F. Auzel, “Upconversion and anti-Stokes processes with f and d ions in solids,” Chem. Rev. 104(1), 139–174 (2004). [CrossRef]   [PubMed]  

6. S. Suárez, D. Imbert, F. Gumy, C. Piguet, and J. C. G. Bünzli, “Metal-centered photoluminescence as a tool for detecting phase transitions in Eu III-and Tb III-containing metallomesogens,” Chem. Mater. 16(17), 3257–3266 (2004). [CrossRef]  

7. P. Zhang, M. Shen, L. Fang, F. Zheng, X. Wu, J. Shen, and H. Chen, “Pr3+ photoluminescence in ferroelectric (Ba0.77Ca0.23)TiO3 ceramics: Sensitive to polarization and phase transitions,” Appl. Phys. Lett. 92(22), 222908 (2008). [CrossRef]  

8. A. Polman, “Erbium as a probe of everything?” Physica B 300(1-4), 78–90 (2001). [CrossRef]  

9. T. Wei, X. D. Wang, C. Z. Zhao, M. F. Liu, and J. M. Liu, “Correlation between upconversion photoluminescence and dielectric response in Ba-substituted (Sr1−xBax)4(La0.85Ho0.025Yb0.125) 2Ti4Nb6O30,” Appl. Phys. Lett. 104(26), 261908 (2014). [CrossRef]  

10. Y. Yao, L. Luo, W. Li, J. Zhou, and F. Wang, “An intuitive method to probe phase structure by upconversion photoluminescence of Er3+ doped in ferroelectric Pb(Mg1/3Nb2/3)O3-PbTiO3,” Appl. Phys. Lett. 106(8), 082906 (2015). [CrossRef]  

11. B. Noheda and D. E. Cox, “Bridging phases at the morphotropic boundaries of lead oxide solid solutions,” Phase Transit. 79(1–2), 5–20 (2006). [CrossRef]  

12. M. R. Soares, A. M. R. Senos, and P. Q. Mantas, “Phase coexistence region and dielectric properties of PZT ceramics,” J. Eur. Ceram. Soc. 20(3), 321–334 (2000). [CrossRef]  

13. M. R. Soares, A. M. R. Senos, and P. Q. Manta, “Phase coexistence in PZT ceramics,” J. Eur. Ceram. Soc. 19(10), 1865–1871 (1999). [CrossRef]  

14. L. Yu and M. Nogami, “Local structure and photoluminescent characteristics of Eu3+ in ZnO–SiO2 glasses,” J. Sol-Gel Sci. Technol. 43(3), 355–360 (2007). [CrossRef]  

15. E. Buixaderas, I. Gregora, M. Savinov, J. Hlinka, L. Jin, D. Damjanovic, and B. Malic, “Compositional behavior of Raman-active phonons in Pb(Zr1−x Tix)O3 ceramics,” Phys. Rev. B Condens. Matter Mater. Phys. 91(1), 014104 (2015). [CrossRef]  

16. J. Hlinka, J. Petzelt, S. Kamba, D. Noujni, and T. Ostapchuk, “Infrared dielectric response of relaxor ferroelectrics,” Phase Transit. 79(1–2), 41–78 (2006). [CrossRef]  

17. E. Buixaderas, I. Gregora, S. Kamba, J. Petzelt, and M. Kosec, “Raman spectroscopy and effective dielectric function in PLZTx/40/60,” J. Phys. Condens. Matter 20(34), 345229 (2008). [CrossRef]  

18. M. D. Fontana, H. Idrissi, G. E. Kugel, and K. Wojcik, “Raman spectrum in PbTiO3 re-examined: dynamics of the soft phonon and the central peak,” J. Phys. Condens. Matter 3(44), 8695–8705 (1991). [CrossRef]  

19. I. Levin, E. Cockayne, M. W. Lufaso, J. C. Woicik, and J. E. Maslar, “Local structures and Raman spectra in the Ca(Zr,Ti)O3 perovskite solid solutions,” Chem. Mater. 18(3), 854–860 (2006). [CrossRef]  

20. L. Ting, L. Junhong, D. Wenlong, X. Chenyang, and Z. Wendong, “Raman scattering studies on PZT thin films for trigonal–tetragonal phase transition,” J. Semit. 30(8), 083001 (2009).

21. P. G. Lucuta, F. L. Constantinescu, and D. Barb, “Structural dependence on sintering temperature of lead zirconate‐titanate solid solutions,” J. Am. Ceram. Soc. 68(10), 533–537 (1985). [CrossRef]  

22. S. Lin, T. Lü, C. Jin, and X. Wang, “Size effect on the dielectric properties of BaTiO3 nanoceramics in a modified Ginsburg-Landau-Devonshire thermodynamic theory,” Phys. Rev. B Condens. Matter Mater. Phys. 74(13), 134115 (2006). [CrossRef]  

23. B. R. Judd, “Optical absorption intensities of rare-earth ions,” Phys. Rev. 127(3), 750–761 (1962). [CrossRef]  

24. K. K. Rasu, D. Balaji, and S. M. Babu, “Spectroscopic properties of Eu3+:KLa(WO4)2 novel red phosphors,” J. Lumin. 170(16), 547–555 (2016). [CrossRef]  

25. Y. Yang, L. Wang, P. Huang, Q. Shi, Y. Tian, and C. Cui, “Luminescence properties, local symmetry and Judd–Ofelt analysis of a Sr2CaWO6:Eu3+, Na+ red phosphor,” Polyhedron 129, 65–70 (2017). [CrossRef]  

26. G. Manoj Kumar, D. Narayana Rao, and G. S. Agarwal, “Measurement of local field effects of the host on the lifetimes of embedded emitters,” Phys. Rev. Lett. 91(20), 203903 (2003). [CrossRef]   [PubMed]  

27. S. E. Park and T. R. Shrout, “Ultrahigh strain and piezoelectric behavior in relaxor based ferroelectric single crystals,” J. Appl. Phys. 82(4), 1804–1811 (1997). [CrossRef]  

Cited By

Optica participates in Crossref's Cited-By Linking service. Citing articles from Optica Publishing Group journals and other participating publishers are listed here.

Alert me when this article is cited.


Figures (7)

Fig. 1
Fig. 1 XRD patterns of PZT:Eu3+ at different sintering temperatures.
Fig. 2
Fig. 2 FESEM images of the PZT:Eu3+ ceramic at different sintering temperatures at 50 KX magnification.
Fig. 3
Fig. 3 Photoluminescence spectra of PZT:Eu3+ ceramics at different sintering temperatures.
Fig. 4
Fig. 4 Raman spectroscopy of PZT:Eu3+ at different sintering temperatures.
Fig. 5
Fig. 5 (a): Hysteresis Loops of PZT:Eu3+ ceramics at different sintering temperatures. (b) Dependence of the coercive field Ec and remnant polarization Pr of PZT:Eu3+ ceramics extracted from (a) with sintering temperature variation.
Fig. 6
Fig. 6 Piezoelectric coefficient d33 and dielectric constant e33 of the PZT:Eu3+ ceramic at different sintering temperatures.
Fig. 7
Fig. 7 Decay time of 5D0 level of Eu3+ at different sintering temperature of the ceramic.

Equations (5)

Equations on this page are rendered with MathJax. Learn more.

I t = I o + A 1 e t τ 1 + A 2 e t τ 2
A md = 64 π 4 k md 3 n 3 S md 3h(2 J ' +1)
Aj= 64 π 4 e 2 k md 3 n 3 3h(2 J ' +1) n ( n 2 +2) 2 9 λ=2,4,6 Ω λ ΨJ U λ Ψ ' J '
R J = S ED ( F 7 J , D 5 0 ) S MD ( F 7 1 , D 5 0 )
I ED ( D 5 0 F 7 J ) I MD ( D 5 0 F 7 1 ) = [ σ( D 5 0 F 7 J ) σ( D 5 0 F 7 1 ) ] 4 . n f 2 n 3 . R J
Select as filters


Select Topics Cancel
© Copyright 2024 | Optica Publishing Group. All rights reserved, including rights for text and data mining and training of artificial technologies or similar technologies.