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Site occupancy and photoluminescence of Sm3+ in KSr4(BO3)3:Sm3+ phosphors

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Abstract

The phosphors of Sm3+ activated KSr4(BO3)3 are synthesized through a solid state reaction. The site occupancy of Sm3+ in KSr4(BO3)3:Sm3+ was studied by Rietveld analysis of the X-ray powder diffraction patterns. Sm3+ ions are inclined to occupy 8c (Sr2) and 4a (Sr3) sites in the structure of KSr4(BO3)3 according to the refinement results. The luminescence properties of Sm3+ activated KSr4(BO3)3 have been investigated and strong reddish orange emitting color is found. The phenomenon of concentration quenching can be observed with the increasing of Sm3+ concentration. The nonradiative concentration quenching among two nearest Sm3+ centers occurs via electric multipolar interactions based on the Dexter theory. Fluorescence lifetime of KSr4(BO3)3:Sm3+ is 0.69, 0.74, 0.70, and 0.69 ms for the transition of 4G5/2 to 6HJ (J = 5/2, 7/2, 9/2, 11/2) respectively and the critical distance is 17.6 Å.

© 2014 Optical Society of America

1. Introduction

Recently, the alkali-alkaline earth borates have captured much attention because of their potential application as new phosphor materials in solid state lighting [14]. For example, NaSrBO3 crystallizes in the monoclinic space group P21/c, in which one Sr2+ ion is surrounded by nine O2- ions [5]. By doping Ce3+ in Sr2+ sites, a blue-emitting phosphor which is used to fabricate LED successfully is synthesized [6].

KSr4(BO3)3, one alkali-alkaline earth borate, synthesized by our group firstly. It crystallized with space group Ama2 [7]. The structure of this compound contains one K site and three different Sr sites. KO8 polyhedra are connected via a bridging oxygen atom to form infinite long chains along the a axis, and share four edge and two corners with the BO3 triangles. The Sr atoms appear in three crystallographically different environments in the compound. The Sr(1) atoms (in the 4b site) are coordinated with eight oxygen atoms, forming distorted bicapped trigonal prisms, while the Sr(2) (in the 8c site) are eight-coordinated to oxygen atoms, forming distorted trigonal dodecahedra. The Sr(3) atoms (in the 4a site) are nine-coordinated by oxygen atoms, forming distorted tricapped trigonal prisms, and they are connected via their corners along the a axis. Because of the plenty of crystallographic sites, KSr4(BO3)3 is a potential host to investigate phosphor with good luminescence properties. Our former studies have confirmed that Dy3+, Tm3+, and Eu3+ codoped KSr4(BO3)3 phosphors exhibit great potential for use as single-component phosphors for warm ultraviolet white light-emitting diodes [8,9]. In those studies, it is disclosed that rare earth ions will occupy different Sr sites when they doped into host. For example, Eu3+, Tm3+, and Dy3+ ions occupy Sr(2) site when they are single doped into host, while Dy3+ ions occupy Sr(2) and Sr(3) sites simultaneously when they codoped with Tm3+.

Sm3+ ions, a kind of rare earth ions, generate intense reddish orange emitting light because of the typical transition between the ground state and the excited state configuration. So, plenty of studies on Sm3+ doped phosphors are reported [1014]. To the best of our knowledge, the luminescence properties of Sm3+ activated KSr4(BO3)3 phosphors have not been reported. The site occupancy of Sm3+ in KSr4(BO3)3, related to the crystal field afforded to the doping Sm3+ ions, is not clear yet. In this study, Sm3+ activated KSr4(BO3)3 phosphors are prepared and the photoluminescence properties of Sm3+ activated KSr4(BO3)3 phosphors are presented as well as the site occupancy of Sm3+.

2. Experimental

KSr4(BO3)3:Sm3+ phosphors were synthesized by high temperature solid-state reaction method. Sm2O3(>99.99%),K2CO3(AR),Sr2CO3(AR),and H3BO3(AR) were used as starting materials. The raw materials were weighed out, mixed, and grounded thoroughly in an agate mortar. The mixtures were first heated at 600°C for 24 h in air to decompose the carbonate and eliminate the water; then heated to sintering temperature of 800 °C for 72 h.

Samples were first characterized by powder X-ray diffraction (XRD) using Panalytic X’Pert Pro diffractometer with CuKa radiation. The data for KSr4(BO3)3:Sm3+ used for Rietveld refinement were collected over a 2θ range of 10-135° in the step scan mode with a step size of 0.017° and a measurement time of 1s per step at room temperature. The morphologies of the samples were measured by a scanning electron microscope (SEM; Hitachi S-4800). The excitation and emission spectra were recorded at room temperature on a fluorescence spectrophotometer (FLS920, instrumental resolution: 0.05 nm) equipped with a 450W Xenon lamp as the excitation source. For the measurements of fluorescence lifetime, the third harmonic (355 nm) of a Nd doped yttrium aluminum garnet laser (Spectra-Physics, GCR 130) was used as an excitation source, and the signals were detected with a Tektronix digital oscilloscope (TDS 3052). The internal quantum efficiency of optimized-composition phosphor KSr4(BO3)3:0.02Sm3+ was determined on an FLS920 spectrometer under excitation of 376 nm.

3. Results and discussion

3.1 Site occupancy of Sm3+ in KSr4 (BO3)3:Sm3+

Figure 1(a) shows the selected XRD patterns of KSr4(BO3)3:Sm3+ phosphors. All XRD patterns are found to agree well with that reported in the Inorganic Crystal Stucture Database (ICSD 171423) regardless of the contents of dopants, indicating that the doped Sm3+ ions do not generate any impurity or induce significant changes in the host structure. The morphology of the KSr4(BO3)3:0.02Sm3+ sample prepared by solid state reaction is presented in Fig. 1(b). The KSr4(BO3)3:0.02Sm3+ sample consists of aggregated particles with sizes ranging from 2 to 5μm.

 figure: Fig. 1

Fig. 1 (a) The XRD patterns of KSr4(BO3)3:xSm3+ (x = 0.003, 0.02, 0.05) phosphors. (b) SEM morphology of KSr4(BO3)3:0.02Sm3+ phosphor. (c) Final Rietveld refinement plots of the KSr4(BO3)3:0.02Sm3+. Small circles (o) correspond to experimental values, and the continuous lines, the calculated pattern; vertical bars (|) indicate the position of Bragg peaks. The bottom trace depicts the difference between the experimental and the calculated intensity values. Inset is the coordination environments of Sr2+ with O2-. The large white balls are Sr2+ ions, the small black balls are O2- ions. (d) the dependence of cell volume of KSr4(BO3)3:Sm3+ to the Sm3+ concentration.

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As introduced above, the host crystal KSr4(BO3)3 crystallizes in the noncentrosymmetric space group Ama2. There are four crystallographic positions of cations in the unit cell: eight-fold coordinated K+(4b) sites, eight-fold coordinated Sr(1) (4b) sites, eight-fold coordinated Sr(2) (8c) sites, and nine-fold coordinated Sr(3) (4a) sites. Based on the effective ionic radii (r) of cations with different coordination number (CN) reported by Shannon [15], it is proposed that Sm3+ ions are expected to occupy the Sr sites preferably, because the ionic radii of Sm3+ (r = 1.08 Å when CN = 8 and r = 1.13 Å when CN = 9) is very close to that of Sr2+ (r = 1.26 Å when CN = 8 and r = 1.31 Å when CN = 9). Though the ionic radii of K+ (r = 1.51 Å when CN = 8 and r = 1.55 Å when CN = 9) is also close to that of Sm3+, however, compared with the radii of Sr2+, the radii of K+ is much larger than that of Sm3+, which will result in the crystal structure distortion of KSr4(BO3)3 too much to be stable in crystallography if the K+ site is occupied by Sm3+. Therefore, Sm3+ will not prefer to occupy K+ sites in this compound.

As shown in the inset of Fig. 1(c), the coordination environments of three Sr2+ sites with O2- are different. They will afford different crystal fields for the doped Sm3+ and bring difference on the photoluminescence properties of Sm3+ in KSr4(BO3)3:Sm3+. In order to determine the occupancy of Sm3+ ions in KSr4(BO3)3:Sm3+, Rietveld refinements are performed. Rietveld refinement was proposed by H. Rietveld in 1967. This method uses a least squares approach to refine a theoretical line profile of XRD or neutron diffraction data until it matches the measured profile. Refinement of the structure parameters from diffraction data can determine the lattice parameters, atomic positions and occupancies, quantitative phase analysis, and so on. In this study, the structure of KSr4(BO3)3:0.02Sm3+ is refined sing the structure of KSr4(BO3)3 as the initial structure model by Rietveld method [16,17] within the Fullprof Program [18]. Because there are three different Sr sites, it is possible that the doped Sm3+ ions will occupy these three different Sr sites at the same time or one site or two sites among them. Therefore, we try to refine the XRD patterns supposing that Sm3+ will occupy the possible Sr sites, as shown in Table 1, in which A–G represents Sm3+ occupy Sr(1) site, Sr(2) site, Sr(3) site, Sr(1) and Sr(2) site, Sr(1) and Sr(3) sites, Sr(2) and Sr(3) sites, and Sr(1), Sr(2) and Sr(3) sites, respectively. Obviously, Sm3+ ions cannot occupy Sr(1), Sr(2), and Sr(3) sites at the same time because of the negative occupancy. As for the other cases, the lowest final agreement factors and the resonable final compositions which are in good agreement with the nominal compositions of the starting materials are obtained in case of F. Therefore, doped Sm3+ ions prefer to occupy both 8c (Sr2) and 4a (Sr3) sites. These refinement results also indicate that the doped Sm3+ ions do not change the structure of the host. Figure 1(c) is the Rietveld refinement plot of KSr4(BO3)3:0.02Sm3+. In the final cycle of refinement, a total of 60 parameters were refined (42 structural parameters and 18 profile parameters), and the final agreement factors converged to Rp = 3.24%, Rwp = 4.24%, Rexp = 2.99% for KSr4(BO3)3:0.02Sm3+. The fractional atomic coordinates and occupancies for KSr4(BO3)3:0.02Sm3+ are listed in Table 2.The refined concentration of Sm3+ is 1.98mol % (Table 2), which is in good agreement with the original doping concentration of 2%.The relationship of the volumes of the as-synthesized phosphors and the contents of doped Sm3+ ions is shown in Fig. 1(d), in which a systematic relative decline of volume with increasing Sm3+ concentration can be found because of the smaller ionic radius of Sm3+ than that of Sr2+.

Tables Icon

Table 1. Occupancy of Sm3+ occupying different sites for KSr4(BO3)3:0.02Sm3+ refined by Rietveld method, in which A–G represents Sm3+ occupy Sr(1) site, Sr(2) site, Sr(3) site, Sr(1) and Sr(2) site, Sr(1) and Sr(3) sites, Sr(2) and Sr(3) sites, and Sr(1), Sr(2) and Sr(3) sites, respectively.

Tables Icon

Table 2. Fractional atomic coordinates and occupancy for KSr4(BO3)3:0.02Sm3+.

3.2 Luminescence properties of KSr4 (BO3)3:Sm3+ phosphor

Figure 2(a) shows the selected PLE and PL spectra of KSr4 (BO3)3:0.02Sm3+. The blue curve on the left is the PLE spectra monitored by a fluorescence spectrophotometer at 598 nm. A wide band around 240 nm belongs to charge transfer band (CTB) O2--Sm3+. Because the energy levels of Sm3+ above about 20000 cm−1 are very crowded and therefore intermediate coupling is essential, which means each of the levels among this range cannot be given by a unique LS-term. Therefore, the sharp excitation peaks are associated with 4fn-4fn intraconfiguration transitions from ground state 6H5/2 of Sm3+ to excited state levels (4K, 4L)17/2 (346 nm), (4D, 6P)15/2 (364 nm), 4D1/2 (376 nm), 6P3/2 (404 nm), 4M19/2 (6P, 4P)5/2 (416 nm), (4G9/2, 4I15/2) (443 nm), (4F5/2, 4M17/2) (463 nm), and (4I11/2, 4I13/2) (479 nm) transitions, in which the transition 6H5/26P3/2 at about 404 nm shows the maximum intensity [19]. From the excitation spectra of KSr4(BO3)3:Sm3+ phosphor, it can be found that KSr4(BO3)3:Sm3+ phosphor shows a very wide excitation band from ultraviolet, near ultraviolet band to blue band of visible light. This indicates that KSr4 (BO3)3:Sm3+ can be used as a potential phosphor for UV/NUV LED lighting.

 figure: Fig. 2

Fig. 2 (a) PL/PLE spectra of as–synthesized KSr4(BO3)3:0.02Sm3+ (blue, λem = 598 nm; black, λex = 376 nm). The PL spectrum shows the terminal levels of the transitions from the 4G5/2 state. (b) The energy levels diagram for Sm3+ ions in KSr4(BO3)3.

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Under the excitation of 376 nm, the characteristic emission peaks of Sm3+ ions can be observed (red curve in Fig. 2(a)). The emission spectra of Sm3+ show reasonable emission at 558 nm due to 4G5/2-6H5/2 transition, strong and efficient emission at 598 nm due to 4G5/2 - 6H7/2 transition, and weak emission at 645 nm due to 4G5/2-6H9/2 transition. The emission band centered at 710 nm is attributed to the transition of 4G5/26H11/2, which is ascribed to the lifting of the spin and parity prohibitions of Sm3+ f – f transitions in KSr4(BO3)3 host lattice in the asymmetric C2v point group [19]. It is well know that the selection rule of electric dipole (ED) transition is △J6 when J or J = 0, △J = 2, 4, 6, and the selection rule of magnetic dipole (MD) transition is △J = 0, ± 1. Thus, according to the selection rule, 4G5/2-6H5/2 (△J = 0), 4G5/2-6H7/2 (△J = 1) mainly arise from magnetic dipole, while the electric dipole mechanism play a key role in the transitions of 4G5/2-6H9/2 transition and 4G5/2-6H11/2 transition. One can also find that the emission lines of Sm3+ are broadened somewhat and split into several lines because there are several Stark levels for the 6HJ levels. The energy level transition 4G5/26H5/2 is split into 558nm, 561nm and 567 nm emission peaks; 4G5/26H7/2 is split into 598 and 609 nm emission peaks, and 4G5/26H9/2 is split into 645 and 653 nm emission peaks. These splits are resulted from the crystal field effects, and their extents are related to the structure property of KSr4(BO3)3. The phenomenon of one transition featuring two emission peaks is considered to be caused by crystal field splitting, which shows that the Sm3+ ions occupy low symmetry sites. Figure 2(b) presents a simplified Sm3+ energy level diagram that indicates the observed excitation and emission transitions. For excitation at 376 nm, the Sm3+ ions are promoted from the 6H5/2 ground state to the excited 4D1/2 manifold and subsequent nonradiative and radiative decays originate the Stokes emissions that are recorded, and they are corresponding to 4G5/2 to 6HJ (J = 5/2, 7/2, 9/2, 11/2) transitions, respectively.

Emission spectra of KSr4(BO3)3:Sm3+ with different Sm3+ concentrations are shown in Fig. 3(a).The intensity of the emission peak at 598 nm is the strongest one in the emission band, which can be identified easily. So this peak is selected to study the concentration dependence of emission intensity of Sm3+. Figure 3(b) summarizes the concentration dependence of the emission integrated intensity of Sm3+ ions doped in KSr4(BO3)3 at 598 nm. The emission intensity of Sm3+ increases with the increase of the concentration of the doped Sm3+ until a maximum intensity at 2 mol.% is reached, and then decreases with increasing Sm3+ content due to concentration quenching. Thus the optimum concentration for Sm3+ in KSr4(BO3)3 host is 2 mol.%. The energy transfer from one Sm3+ ion to another Sm3+ ion is shown in Fig. 4.The energy between 4G5/2-6F9/2 and 6H5/2 -6F9/2 matches well. By cross relaxation, the energy of 4G5/2 will transfer to 6F9/2, and the energy of 6F9/2 will be consumed by relaxation, resulting in the decrease of emission intensity.

 figure: Fig. 3

Fig. 3 (a) Emission spectra of KSr4(BO3)3:Sm3+ with different Sm3+ concentrations, and (b) Emission intensity vs. Sm3+ concentration (x) of KSr4 (BO3)3:Sm3+ phosphors. The inset in (b) shows the dependence of lg(I/x) on lgx.

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 figure: Fig. 4

Fig. 4 Schematic diagram of cross relaxation process in the self-concentration quenching of Sm3 + ions in KSr4 (BO3)3:Sm3+.

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In order to further estimate the critical energy transfer distance (Rc) between the activators in the host, Blasse proposed that the average shortest distance between the nearest activator ions for the critical concentration is equal to the critical distance (Rc) [20]:

Rc2[3V4πxcZ]13
where xc critical concentration (mol.%); Z is the number of host cations in the unit cell, and V is the volume of the unit cell. For KSr4(BO3)3 host, Z is 16, V is 910.02 Å3 obtained from the XRD refinement results, xc is 0.02 in our case. Thus, the critical distance (Rc) of KSr4(BO3)3:Sm3+ is calculated by the Eq. (1) to be about 17.6 Å.

Dexter theory indicates that the concentration quenching of inorganic materials is due to the electric multipolar interaction or magnetic dipoles interaction among the activator ions [21]. In this study, the concentration quenching of the KSr4(BO3)3:Sm3+ phosphor is mainly from the non-radiative transition among the Sm3+ ions. Because the exchange interaction takes place generally in forbidden transition (the Rc is typically ~5 Å) as well as the PLE and PL spectra overlap, we can infer that the nonradiative concentration quenching among two nearest Sm3+ centers occurs via electric multipolar interactions based on the Dexter theory. Besides, energy transfer may happen from a percolating Sm3+ cluster to a killer centers. The mechanism of interaction between Sm3+ ions can be expressed by the following equation [22]:

Ix=k1+β(x)θ/3
where x is the activator or concentration; k and β are constants for each interaction for a given host lattice; and θ = 6, 8, and 10 corresponds to dipole-dipole (d-d), dipole-quadrupole (d-q) and quadrupole-quadrupole (q-q) interactions, respectively. When x exceeds critical concentration, the equation can be simplified to Ix=K'[β(x)θ3]1. So θ can be determined from the ratio of lg(I/x) to lgx. As shown in the inset of Fig. 3(b). θ value can be determined from the slope of the straight line (−(θ/3)). The slope of the straight line −(θ/3)2, that is the value of θ is ~6. The result indicates that non-radiative transition between Sm3+ ions occur via d-d interaction for the concentration quenching of Sm3+ in KSr4(BO3)3 host.

In order to obtain additional information on the luminescence properties of Sm3+ ions in KSr4(BO3)3 host, the decay curves of the Sm3+ emission at 558, 598, 645, and 710 nm corresponding to the 4G5/2 to 6HJ (J = 5/2, 7/2, 9/2, 11/2) transitions lines upon 376 nm excitation for KSr4(BO3)3:0.02Sm3+ phosphor. As shown in Fig. 5, the luminescence decay curves for 6H5/2, 6H7/2, 6H9/2, and 6H11/2 can be well fitted by double exponential equation as follows [23]:

I=I0+A1exp(t/τ1)+A2exp(t/τ2)
where I0 and I denote the emission intensity when time is 0 and t, τ1 and τ2 are the fast and slow components of the luminescent lifetimes, and A1 and A2 are the fitting parameters, respectively. Table 3 listed the fitting parameters. Generally, the decay time curves can be influednced by energy transfer in the host material. When there is no interaction between rare earch ions, the decay curve is usually a single exponential function. The double exponential behavior is due to the possibility of coexitence of two sites occupancies of Sm3+ in the KSr4(BO3)3:Sm3+. In this study, all the decay curves can be fitted well by double exponential equation, which confirm the above discussion that Sm3+ will occupy two different sites, i.e, Sr(2) and Sr(3) sites.

 figure: Fig. 5

Fig. 5 Photoluminescence decay curve for Sm3+ emission at 558, 598, 645, and 710 nm corresponding to the 4G5/2-6HJ (J = 5/2, 7/2, 9/2, 11/2) emission lines upon 376 nm excitation for KSr4(BO3)3:0.02Sm3+ phosphor. Black circles and red solid lines represent the experimental data and fitting results, respectively.

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Tables Icon

Table 3. Constants (A) and Decay times (τ) of KSr4(BO3)3:0.02Sm3+ as a function of emission wavelength of Sm3+.

Furthermore, the effective decay lifetimes (t) can be calculated using following equation:

t=(A1τ12+A2τ22)/(A1τ1+A2τ2)

Based on the Eq. (4) and the fitting data listed in Table 3, the average lifetime value is calculated to be 0.69, 0.74, 0.70, and 0.69 ms for the transition of 4G5/2 to 6HJ (J = 5/2, 7/2, 9/2, 11/2), respectively. The result is consistent with the fact that the decay time of the Sm3+ ions is in the order of milliseconds [24,25]. In the present cases, the variation of the measured lifetimes has the same trend as the luminescence intensities for the corresponding 4G5/2 to 6HJ (J = 5/2, 7/2, 9/2, 11/2) transitions. It indicates that the big lifetime value of the 6H7/2 level will induce a high-energy transfer efficiency, and then it will produces a high emission intensity at 598 nm.

Quantum efficiency is requested for LED phosphor, which is related to the overall electrical-to-optical conversion efficiency of the entire LED-phosphor package. To determine the absolute quantum efficiency of photo-conversion for the KSr4(BO3)3:Sm3+ phosphor, the integrated sphere method is applied for the measurements of optical absorbance (A) and quantum efficiency (ηint) of the phosphors. The absorbance can be calculated by using the following equation:

A=L0(λ)Li(λ)L0(λ)
where L0(λ) is the integrated excitation profile when the sample is diffusely illuminated by the integrated sphere’s surface, Li(λ) is the integrated excitation profile when the sample is directly excited by the incident beam. Furthermore, the internal quantum efficiency (ηint) of the phosphors can be calculated by
ηint=Ei(λ)(1A)E0(λ)Le(λ)A
where Ei(λ) is the integrated luminescence of the powder up direct excitation, and E0(λ) is the integrated luminescence of the powder excited by indirect illumination from the sphere. The term Le(λ) is the integrated excitation profile obtained from the empty integrated sphere (without the sample present). The internal quantum efficiency (ηint) of KSr4(BO3)3:0.02Sm3+ is found to be 39.6% at the excitation wavelength of 376 nm.

Conclusion

In conclusion, the red phosphors KSr4(BO3)3:Sm3+ are synthesized through a solid state reaction. The site occupancy of Sm3+ ions in KSr4(BO3)3:Sm3+ are studied. The doped Sm3+ ions do not change the basic structure, but decrease the volume of the unit cell. Sm3+ ions incline to occupy 8c (Sr2) and 4a (Sr3) sites in the structure of KSr4(BO3)3 according to the Rietveld refinement results. The excitation and emission spectra of KSr4(BO3)3:Sm3+ phosphor indicate that the phosphor can be efficiently excited by UV- LED, and emit reddish orange light with the wavelength at 598 nm. The emission intensity of KSr4(BO3)3:Sm3+ increases with the increase of the doped Sm3+concentration until reaching a maximum value at 2 mol.% doped Sm3+, and then decreases with increasing Sm3+ content because of concentration quenching. The concentration quenching mechanism occurs via electric multipolar interactions according to Dexter theory. The fluorescence lifetime τ of Sm3+ in KSr4(BO3)3 host is 0.69, 0.74, 0.70, and 0.69 ms for the transition of 4G5/2 to 6HJ (J = 5/2, 7/2, 9/2, 11/2) respectively and the critical distance is 17.6 Å.

Acknowledgments

This work was financially supported by National Natural Science Foundation of China (51372121, 61274053, 90922037), Natural Science Foundation of Tianjin (14JCYBJC17800), and the Program for New Century Excellent Talents in University of China (NCET-11-0258). The work was also supported through a Grant-in-Aid from the International Centre for Diffraction Data (ICDD). We thank Mrs. Xu of N01 group, Institute of Physics, Chinese Academy of Science for her great help in collecting the powder X-ray diffraction data

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25. S. Tang, M. Huang, J. Wang, F. Yu, G. Shang, and J. Wu, “Hydrothermal synthesis and luminescence properties of GdVO4:Ln3+ (Ln=Eu, Sm, Dy) phosphors,” J. Alloy. Comp. 513, 474–480 (2012). [CrossRef]  

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Figures (5)

Fig. 1
Fig. 1 (a) The XRD patterns of KSr4(BO3)3:xSm3+ (x = 0.003, 0.02, 0.05) phosphors. (b) SEM morphology of KSr4(BO3)3:0.02Sm3+ phosphor. (c) Final Rietveld refinement plots of the KSr4(BO3)3:0.02Sm3+. Small circles (o) correspond to experimental values, and the continuous lines, the calculated pattern; vertical bars (|) indicate the position of Bragg peaks. The bottom trace depicts the difference between the experimental and the calculated intensity values. Inset is the coordination environments of Sr2+ with O2-. The large white balls are Sr2+ ions, the small black balls are O2- ions. (d) the dependence of cell volume of KSr4(BO3)3:Sm3+ to the Sm3+ concentration.
Fig. 2
Fig. 2 (a) PL/PLE spectra of as–synthesized KSr4(BO3)3:0.02Sm3+ (blue, λem = 598 nm; black, λex = 376 nm). The PL spectrum shows the terminal levels of the transitions from the 4G5/2 state. (b) The energy levels diagram for Sm3+ ions in KSr4(BO3)3.
Fig. 3
Fig. 3 (a) Emission spectra of KSr4(BO3)3:Sm3+ with different Sm3+ concentrations, and (b) Emission intensity vs. Sm3+ concentration (x) of KSr4 (BO3)3:Sm3+ phosphors. The inset in (b) shows the dependence of lg(I/x) on lgx.
Fig. 4
Fig. 4 Schematic diagram of cross relaxation process in the self-concentration quenching of Sm3 + ions in KSr4 (BO3)3:Sm3+.
Fig. 5
Fig. 5 Photoluminescence decay curve for Sm3+ emission at 558, 598, 645, and 710 nm corresponding to the 4G5/2-6HJ (J = 5/2, 7/2, 9/2, 11/2) emission lines upon 376 nm excitation for KSr4(BO3)3:0.02Sm3+ phosphor. Black circles and red solid lines represent the experimental data and fitting results, respectively.

Tables (3)

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Table 1 Occupancy of Sm3+ occupying different sites for KSr4(BO3)3:0.02Sm3+ refined by Rietveld method, in which A–G represents Sm3+ occupy Sr(1) site, Sr(2) site, Sr(3) site, Sr(1) and Sr(2) site, Sr(1) and Sr(3) sites, Sr(2) and Sr(3) sites, and Sr(1), Sr(2) and Sr(3) sites, respectively.

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Table 2 Fractional atomic coordinates and occupancy for KSr4(BO3)3:0.02Sm3+.

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Table 3 Constants (A) and Decay times (τ) of KSr4(BO3)3:0.02Sm3+ as a function of emission wavelength of Sm3+.

Equations (6)

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R c 2 [ 3V 4π x c Z ] 1 3
I x = k 1+β (x) θ/3
I = I 0 + A 1 exp ( t / τ 1 ) + A 2 exp ( t / τ 2 )
t= ( A 1 τ 1 2 + A 2 τ 2 2 ) / ( A 1 τ 1 + A 2 τ 2 )
A= L 0 (λ) L i (λ) L 0 (λ)
η int = E i (λ)(1A) E 0 (λ) L e (λ)A
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