Open Access Article
Xuean Chen
*a,
Jinyuan Zhanga,
Weiqiang Xiaob and
Xiaoyan Song
a
aFaculty of Materials and Manufacturing, Key Laboratory of Advanced Functional Materials, Ministry of Education of China, Beijing University of Technology, 100124 Beijing, China. E-mail: xueanchen@bjut.edu.cn
bBeijing Key Laboratory of Microstructure and Property of Solids, Beijing University of Technology, 100124 Beijing, China
First published on 1st June 2023
A new mixed metal borate, CdTbGaB2O7, was successfully synthesized using the high-temperature solution method and its crystal structure was determined by single-crystal X-ray diffraction with the following unit-cell data: P
21m, a = b = 7.3487(1) Å, c = 4.7247(1) Å, V = 255.150(9) Å3, and Z = 2. It belongs to a new member of the melilite family, which features a 3D framework consisting of alternately stacked [Ga(B2O7)]n5n− tetrahedral layers and (Cd2+/Tb3+) cationic layers that are interconnected via B(Ga)–O–(Cd/Tb) bridges. In addition, the solid solutions of CdTb1−xSmxGaB2O7 (0 ≤ x ≤ 0.2) were prepared via the solid-state reaction method. The combined techniques of XRD, SEM, IR/Raman, XPS and PLE/PL were employed to characterize the products. It was found that the CdTb1−xSmxGaB2O7 phosphors simultaneously showed green emission of Tb3+ at 545 nm and orange emission of Sm3+ at 603 nm under excitation at 370 nm. The emission color can be adjusted from green to orange-red by varying the Sm3+ doped content via an energy transfer mechanism. For CdTb0.995Sm0.005GaB2O7, a QY of 13.22% was obtained, and its emission intensity at 423 K was 94% of that at 303 K. These results show that the prepared materials can act as potential color-tunable phosphors for UV w-LEDs.
The mineral okayamalite, Ca2SiB2O7, was first discovered by Giuli et al. in 2000, which is the only melilite borate known at early times.7 Subsequently, Barbier et al. conducted a systematic survey of several MO–Bi2O3 (and Ga2O3)–B2O3 systems and found three new diborate members of this family, including Bi2ZnB2O7, CaBiGaB2O7, and CdBiGaB2O7 (only unit-cell data were provided for the last borate).8 Among them, two Ga-containing compounds crystallize with the normal tetragonal melilite structure, whereas the Zn-containing phase adopts a unique orthorhombic superstructure of melilite. The attempted solid-state syntheses of the other melilites, such as Bi2MB2O7 (M = Be, Mg, Co), MBiGaB2O7 (M = Mg, Sr, Ba), CaBiMB2O7 (M = B, Al, In), and MBiZnB2O7 (M = Y, Nd, Yb), were unsuccessful. The preliminary measurements of second-harmonic generation (SHG) efficiencies (deff) on powder samples yielded values of 4.0 (Bi2ZnB2O7) and 1.6 (CaBiGaB2O7) relative to a KH2PO4 (KDP) standard. The larger efficiency of Bi2ZnB2O7 was ascribed to the presence of planar BO3 groups and a higher concentration of the heavy and polarizable Bi3+ cations in its crystal structure. Soon after, relatively large single crystals of Bi2ZnB2O7 were successfully grown from a high-temperature melt by the top-seeded method, which reveals that this borate is a promising candidate for nonlinear optical (NLO) materials.9 This Zn-containing melilite diborate is still of current interest due to its potential value as a host to prepare different kinds of luminescent materials. For instance, Tb3+, Sm3+, Eu3+ and Dy3+-doped Bi2ZnB2O7 phosphors were synthesized and their luminescent properties were investigated.10–12 When active laser medium (such as Er3+, Nd3+ or Pr3+ ions) are doped into this crystal structure, the obtained crystals may show both luminescence and NLO properties, which makes them very attractive for the new generation of laser frequency converters, the representative crystals including Bi2ZnOB2O6:Yb3+/Er3+, Bi2ZnOB2O6:Nd3+ and Bi2ZnOB2O6:Pr3+.13–15 In addition, not long ago, two new melilite-type borogermanates, Ca2GeB2O7 and Ca1.78Cd0.22GeB2O7, were also reported, among which Ca2GeB2O7 has a short UV cutoff edge (<200 nm), indicating its potential as an optical material in the UV or DUV region.16 The compounds mentioned above are the only borates with melilite structure reported so far. In contrast to many investigations on Bi2ZnB2O7, there are no studies of CaBiGaB2O7 and CdBiGaB2O7 as promising hosts for luminescence applications, and also, there are no reports on rare-earth analogues of these borates in the literature.
It is well known that Tb3+ ions usually generate green emission arising from the 5D4 → 7FJ (J = 6, 5, 4, 3) transitions, while Sm3+ ions emit orange-red light due to the 4G5/2 → 6HJ (J = 5/2, 7/2, 9/2, 11/2) transitions.17 In Tb3+/Sm3+ co-doped systems, terbium plays the role of a sensitizer, and samarium is an activator. The energy transfer from Tb3+ to Sm3+ occurs, which makes it possible to achieve the multicolor tunable luminescence from green to orange-red by simply adjusting the ratio of these two ions. With these materials, it will be more convenient to control the color output according to the practical application requirements. Therefore, the study of Tb3+/Sm3+ co-doped phosphors is not only of theoretical but also of practical significance, and some previously reported examples are KBaY(MoO4)3:Ln3+ (Ln3+ = Tb3+, Eu3+, Sm3+, Tb3+/Eu3+, Tb3+/Sm3+), CaLa2(MoO4)4
:
Tb3+/Sm3+, and Ba3La(PO4)3
:
Tb3+/Sm3+.18–20
In the process of exploring new borate materials to study their structure–property relationships, we found that Bi3+ in CdBiGaB2O7 can be completely replaced by Tb3+, resulting in a new melilite diborate, CdTbGaB2O7. Insofar as we know, it represents the first quaternary compound within CdO–Ln2O3–Ga2O3–B2O3 (Ln = trivalent rare-earth cations) system, and it is also the only rare-earth borate of the melilite family known to date. In this work, we first performed the synthesis and characterization of CdTbGaB2O7, then introduced Sm3+ into CdTbGaB2O7 to prepare CdTb1−xSmxGaB2O7 solid solutions (x = 0–0.2), and further studied the luminescence properties and energy transfer of Sm3+ doped CdTbGaB2O7. The obtained results suggest that this type of novel phosphors could serve as a multi-color component in UV w-LEDs.
:
1
:
10
:
16) was thoroughly ground and placed in a Pt crucible. The mixture was slowly heated to 950 °C in a muffle furnace, and maintained at this temperature for 6 h to ensure that the raw materials are completely melted and uniformly mixed. Subsequently, the solution temperature was decreased, first to 700 °C at a rate of 1.5 °C h−1, then to 400 °C at 5.0 °C h−1, and finally to room temperature at 20 °C h−1. Many colorless, transparent, block-shaped crystals were obtained. Energy-dispersive X-ray analysis in a scanning electron microscope confirmed that the crystal contains the elements Cd, Tb, Ga, and O with an approximate atomic ratio of 10.44
:
8.25
:
6.65
:
74.66, which is close to its ideal composition of 1
:
1
:
1
:
7 (B is too light to be detected, see Fig. S1†).
The powder samples of CdTb1−xSmxGaB2O7 (x = 0, 0.001, 0.002, 0.005, 0.01, 0.05, 0.1, 0.2, and 1) were obtained through solid-state reactions of the calculated amounts of CdCO3, Tb(NO3)3·6H2O, Sm2O3, Ga2O3, and H3BO3. The well-ground samples were first preheated at 500 °C for 12 h and then sintered at 800 °C for 120 h with several intermediate re-mixings. Finally, the as-synthesized samples were ground into fine powder and their phase purity was checked by powder X-ray diffraction.
Refinements of atomic occupancy parameters indicated that Cd and Tb atoms reside in the same atomic site (Wyckoff 4e) with the composition Cd0.5Tb0.5, which is not surprising since Cd2+ and Tb3+ have similar cationic radii (1.10 Å for Cd2+ vs. 1.04 Å for Tb3+, CN = 8) and coordination geometries.23 For this (Cd/Tb) site, no abnormally large displacement parameters were observed, and the largest principal anisotropic displacement parameter [U11 = U22 = 0.01079(11) Å2] was only about 1.3 times of the smallest one [U33 = 0.00832(13) Å2] (Table S2†). Therefore, it is not necessary to split (Cd/Tb) into two positions. In addition, the single-crystal XRD data did not show a symmetry lower than tetragonal or a larger unit cell that would allow the ordering of Cd2+/Tb3+. Finally, the disorder model was adopted. The flack parameter of this compound was refined to be −0.12(4). The program PLATON was used to check the positional parameters,24 and no higher symmetries were found. Details of unit-cell parameters, data collection and structure refinements are summarized in Table 1. Atomic coordinates and equivalent isotropic and anisotropic displacement parameters are given in Tables S1 and S2† and selected bond lengths and angles in Table S3.†
| Formula | CdTbGaB2O7 |
|---|---|
| a R1 = Σ||Fo| − |Fc||/Σ|Fo| and wR2 = [Σw(Fo2 − Fc2)2/ΣwFo4]1/2 for Fo2 > 2σ(Fo2). | |
| Formula weight | 474.66 |
| Space group | P 21m (No. 113) |
| a (Å) | 7.3487(1) |
| c (Å) | 4.7247(1) |
| V (Å3) | 255.150(9) |
| Z | 2 |
| dcalc (g cm−3) | 6.178 |
| μ (mm−1) | 23.062 |
| 2θmax (°) | 69.94 |
| Unique reflections | 620 |
| Observed [I ≥ 2σ(I)] | 598 |
| No. of variables | 35 |
| GOF on Fo2 | 1.092 |
| R1/wR2 [I ≥ 2σ(I)] | 0.0221/0.0443 |
| R1/wR2 (all data) | 0.0236/0.0449 |
| Δρmax, Δρmin (e Å−3) | 1.528, −1.379 |
As shown in Table S1,† the asymmetric unit of CdTbGaB2O7 contains one disordered (Cd/Tb), one Ga, one B and three O sites. Among them, each (Cd/Tb) has eight O nearest-neighbors arranged into a distorted square antiprism [Fig. 1(c)]. The (Cd/Tb)–O distances fall in the range of 2.305(4)–2.547(3) Å, with an average of 2.430 Å (Table S3†), which lies between 2.42 and 2.48 Å computed from crystal radii sums of Tb3+ and O2− as well as Cd2+ and O2− for 8-fold coordination, respectively.23 These distances also correspond to those found in α-CdUO4, CdPd3O4 and Ba2CdTb2(BO3)4, where 8-coordinated Cd2+ or Tb3+ exist.25–27 Both Ga and B atoms adopt a tetrahedral coordination configuration. However, the Ga atom is located on the
axis, thereby resulting in four equal Ga–O bond lengths of 1.824(3) Å and two groups of O–Ga–O bond angles of 107.90(10)° and 112.7(2)°, while the B atom lies on a mirror plane, giving three groups of B–O distances of 1.419(7), 1.492(7) and 1.525(5) Å and four groups of O–B–O angles of 114.6(5)°, 116.1(3)°, 102.6(3)° and 102.9(4)°. The average O–Ga–O and O–B–O angles are 109.5° and 109.15°, respectively, indicating that the GaO4 tetrahedron is rather regular, while the BO4 is somewhat deformed (Table S3†). Similar GaO4 and BO4 groups have already been identified in K2Ga2O(BO3)2 and In4O2B2O7, respectively.28,29 Furthermore, the calculated bond valence sums are 3.10 for Ga3+ and 2.92 for B3+, respectively, close to their expected values, indicating the validity of the structure.30
In the literature, several compounds with the chemical formula containing “B2O7” are known, which have various structure types from extended 2D layers to 3D frameworks. For example, all Bi2CaB2O7, Bi2SrB2O7 and Bi1.48Eu0.52Pb0.5Sr0.5B2O7 contain topologically identical 2D [A2MO(BO3)2] [A = Bi, (Bi/Eu); M = Ca, Sr, (Pb/Sr)] layers built of corner-sharing [BO3]3− triangles and [MO6]10− trigonal prisms with [A2O]4+ groups accommodated within six-membered rings. However, the Ca and Sr compounds take an acentric structure with space groups Pna21 and P63, respectively, while the (Pb/Sr) phase crystallizes in the centrosymmetric R
c group.31,32 BaAl2B2O7 also has a layered structure, but being built up from [BO3]3− triangles and [Al2O7]8− groups, and the latter consists of two corner-sharing AlO4 tetrahedra.33 Bi2ZnB2O7 contains both tetrahedral [B2O7]8− and triangular [B2O5]4− diborate groups, which are alternately arranged in the a and b directions, and further bridged by tetrahedral Zn2+ centers through sharing three O atoms of each ZnO4 tetrahedron to generate a 2D [Zn2O2(B2O7)(B2O5)]n12n− layer. These zinc borate anionic layers are held together by the octahedrally coordinated Bi3+ cations to create a 3D framework.8 This is different from the case of CdTbGaB2O7, where the 3D network is only composed of [B2O7]8− tetrahedral dimers, GaO4 tetrahedra, and 8-coordinated (Cd2+/Tb3+) cations, and each GaO4 corner-shares with four [B2O7]8− units. It is the differences in the fundamental building blocks and their connection modes that make these structures significantly different, which enriches the structural chemistry of borates.
21m (D2d3, No. 113), and its primitive cell comprises two B2O7 “pyro” units. A free B2O7 group is composed of two corner-shared BO4 tetrahedra, which can be described as two BO3 groups connected by a bent BOB bridge, as shown in Fig. 1(c). In analogy with pyrophosphate and pyrogermanate groups (P2O7 and Ge2O7),34–36 the 21 internal modes of the free B2O7 group with C2v symmetry can be subdivided into: A1 + B1 symmetric and A1 + A2 + B1 + B2 antisymmetric stretching modes of the BO3 groups [νs(BO3) and νas(BO3), respectively]; A1 symmetric and B1 antisymmetric stretching modes of the BOB bridge [νs(BOB) and νas(BOB), respectively]: A1 bending mode of the BOB bridge [δ(BOB)]; A2 + B2 rocking modes of the BO3 groups [ρ(BO3)]; and 3A1 + 2A2 + 3B1 + 2B2 O–B–O bending modes [δ(BO3)] (see the correlation diagram presented in Table S4†). In the crystal, these modes will give rise to 7A1 + 4A2 + 4B1 + 7B2 + 10E internal modes. Translational (T′) and librational (L) modes of free B2O7, i.e. A1 + B1 + B2 and A2 + B1 + B2, transform in crystal into A1 + B2 + 2E and A2 + B1 + 2E external modes, respectively. In addition, the disordered (Cd/Tb) atoms occupy the 4e Wyckoff positions of Cs symmetry and Ga atoms the 2a positions of S4 symmetry (Table S1†). These atoms contribute totally with 2A1 + A2 + 2B1 + 3B2 + 5E translational modes. By adding all these modes and subtracting three acoustic modes (B2 + E), the following optical vibrational modes of the crystal can be obtained: Γoptic = 10A1 + 6A2 + 7B1 + 10B2 + 18E, in which E modes are twofold degenerated and often observed as one frequency. Among these modes, B2 and E are both IR- and Raman-active, A1 and B1 are Raman-active only, and A2 is silent. This analysis shows that 63 modes in the Raman spectrum (10A1 + 7B1 + 10B2 + 18E) and 46 modes in the IR spectrum (10B2 + 18E) are expected to be observed, resulting in 45 Raman and 28 IR frequencies, respectively. Due to the large number of modes and the overlap of some modes, a precise assignment of the individual bands to specific vibrational modes is difficult, but a rough assignment of groups is possible for both IR and Raman spectra.
Fig. S2† shows the room-temperature IR and Raman spectra of the CdLnGaB2O7 (Ln = Tb, Sm) samples. Due to experimental limitations, IR characterization below 500 cm−1 is not possible. Two compounds exhibit similar spectral profiles, reflecting their isostructural features. The tentative band assignments are based on literature data,29,37–39 and the frequencies of the B2O7 group are assigned according to the characteristic vibrations of the BOB bridge and the terminal BO3 groups. The bands due to the antisymmetric BO3 terminal stretching vibrations of the B2O7 group [νas(BO3)] and the antisymmetric BOB bridge stretching modes [νas(BOB)] are observed in the high-frequency region of 1250–900 cm−1. The intensities of these bands are generally greater in infrared than in Raman spectra.38 The strong Raman bands at about 787 (795) cm− 1 are assigned to the symmetric stretching of the terminal BO3 groups [νs(BO3)], while in infrared spectra, these vibrations are clearly observed in the region of 800–840 cm−1. The IR bands near 704 (719) cm−1 can be attributed to the stretching vibrations of GaO4 tetrahedra,40,41 which matches with the peaks at 668 (676) cm−1 in the Raman spectra. The absorption bands at 600–300 cm−1 correspond to the δ(BOB) and δ(BO3) bending modes, and the bending vibrations of the GaO4 tetrahedra also appear in this area, making it difficult to assign the bands below 600 cm−1.39,42 Thus, the IR and Raman spectra confirm the presence of B2O7 tetrahedral dimers and four-coordinated Ga3+ ions, in accordance with the results obtained from the single-crystal XRD analyses.
The optical band gap (Eg) can be estimated with the help of Tauc's relation:46
| αhν = A(hν − Eg)n |
Powder XRD patterns of the as-prepared CdTb1−xSmxGaB2O7 (0 ≤ x ≤ 1) samples are presented in Fig. 2(c). All experimental diagrams agree well with the simulated pattern of CdTbGaB2O7, indicating that doping of Sm3+ ions did not generate any distinct impurity or induce significant changes in the host structure. In addition, the enlargement of the reflections in the range of 2θ = 32.8°–33.4° is shown in the right part of Fig. 2(c), where a continuous left-shift of the representative peak (121) can be clearly observed with increasing Sm3+ content in CdTb1−xSmxGaB2O7. In fact, as we discussed earlier, Cd and Tb atoms in CdTbGaB2O7 are statistically distributed over one atomic site, and each (Cd/Tb) is surrounded by eight oxygen atoms, forming a distorted (Cd/Tb)O8 polyhedron, while Ga and B atoms are completely ordered and tetrahedrally coordinated with oxygen atoms. Considering the ionic radii and coordination number (CN) of Cd2+ (1.10 Å, CN = 8), Tb3+ (1.040 Å, CN = 8), Sm3+ (1.079 Å, CN = 8), Ga3+ (0.47 Å, CN = 4) and B3+ (0.11 Å, CN = 4),23 it is reasonable to believe that the doped Sm3+ ions will replace Tb3+ and occupy (Cd/Tb) sites randomly in the host, which will lead to lattice expansion, thus shifting the diffraction peaks to smaller 2θ values according to the Bragg equation.
The ionic radii for eightfold coordinated Tb3+ and Sm3+ differ only by 3.75% and both fully concentrated Tb3+ and Sm3+ compounds are isostructural. Therefore, it is expected that there is a solid solution series whose lattice constants are linearly related to the Sm3+/Tb3+ ratio. In order to confirm this point, Rietveld refinements of powder XRD profiles were also performed on CdTb1−xSmxGaB2O7 (x = 0.001, 0.002, 0.005, 0.01, 0.05, 0.1 and 0.2), as shown in Fig. S4.† For these refinements, the atomic coordinates of Ga, B and O sites, atomic occupancies, and isotropic thermal displacement factors were fixed, while the atomic coordinates of the (Cd/Tb/Sm) site and cell parameters were refined along with other parameters. The lattice parameters and atomic coordinates of all species obtained from Rietveld fitting are summarized in Tables S5 and S6,† while the lattice parameters for 0 ≤ x ≤ 0.2 were plotted as a function of the dopant Sm3+ concentration (x) in Fig. 2(d). Obviously, cell parameters, including axis lengths (a and c) and volume (V), increase linearly with the incorporation of Sm3+, as predicted by Vegard law. This phenomenon can be explained by the larger ionic radius of Sm3+ compared to that of Tb3+, which is strong evidence of the successful cationic substitution.
The SEM images of the representative phosphor CdTb0.995Sm0.005GaB2O7 are illustrated in Fig. 3. The particles exhibit irregular shapes in the agglomerated form with several microns in size. They are typical products prepared by the high-temperature solid state reaction. Besides, the EDX spectrum reveals that in addition to Au as a coating element, there are expected elements in the studied sample, including Cd, Tb, Sm, Ga and O (B is too light to be detected). The elemental mappings demonstrate that all constituent elements are evenly distributed among the selected particle. Hence, the successful doping of Sm3+ into the CdTbGaB2O7 matrix to form a homogenous phase can be verified based on the XRD and EDX results.
The PLE and PL spectra of the CdSmGaB2O7 phosphor are presented in Fig. 4(b). The PLE spectrum monitored with 603 nm emission exhibits a broadband near 250 nm together with multiple sharp peaks at 319, 346, 362, 377, 405, 440, 474, 502 and 528 nm, which are associated with the O2− → Sm3+ charge–transfer transition and the characteristic Sm3+ f–f transitions: 6H5/2 → 4F11/2, 6H5/2 → 3H7/2, 6H5/2 → 4F9/2, 6H5/2 → 4D5/2, 6H5/2 → 4K11/2, 6H5/2 → 4G9/2, 6H5/2 → 4I11/2, 6H5/2 → 4G7/2 and 6H5/2 → 4F3/2, respectively.44,45 The presence of the intense absorption bands from 350 to 490 nm suggests that CdSmGaB2O7 can be used as a potential phosphor for UV/NUV LED lighting. When the phosphor is exposed to 405 nm radiation, it emits luminescence at about 564, 603, 646, and 705 nm, assigned to the 4G5/2 → 6HJ (J = 5/2, 7/2, 9/2, 11/2) transitions of Sm3+, respectively. Among them, 4G5/2 → 6H5/2 and 4G5/2 → 6H9/2 are purely magnetic dipole (MD) and electric dipole (ED) allowed transitions, respectively, while 4G5/2 → 6H7/2 is a MD allowed one but also ED dominated. Generally speaking, the integral intensity ratio of the ED/MD transitions [R = I(4G5/2 → 6H9/2)/I(4G5/2 → 6H5/2)] is used to assess the symmetry nature of trivalent 4f ions. In this work, the R value was calculated as 1.45 (>1), implying that Sm3+ ions are located in the low symmetry sites. In fact, our structural analysis reveals that Sm3+ will replace Tb3+ and share the Wyckoff 4e site with Cd2+, which is on a mirror plane without inversion center, as shown in Table S1† and Fig. 1(c).
The PLE spectra of the CdTb1−xSmxGaB2O7 phosphors with different Sm3+ concentrations are shown in Fig. 5(a) and (b). By monitoring the Tb3+ emission at 545 nm (5D4 → 7F5), the PLE spectra show the f–d and f–f transitions of Tb3+ and the excitation intensity decreases remarkably and steadily towards a higher Sm3+ content and finally becomes negligible at x = 0.2, suggesting the presence of efficient Tb3+ → Sm3+ energy transfer. It is noteworthy that Sm3+ excitation peaks were undetectable in each case, which ascertains the fact that there was no possibility of energy transfer from Sm3+ to Tb3+. On the other hand, the PLE spectra monitored with the 603 nm emission (Sm3+: 4G5/2 → 6H7/2) contain not only the characteristic excitation peak of Sm3+ at 405 nm, but also those of Tb3+ originated from f–d and f–f transitions, with the latter dominating the PLE spectra, which further confirms the efficient Tb3+ → Sm3+ energy transfer. Besides, the intensities of the Tb3+ excitation transitions (e.g., 7F6–5L10 at 370 nm) successively increase with increasing Sm3+ concentration up to x = 0.005 and then decrease, implying the occurrence of concentration quenching at x > 0.005.
![]() | ||
| Fig. 5 The concentration dependent PLE [(a) λem = 545 nm; (b) λem = 603 nm] and PL [(c) λex = 370 nm; (d) λex = 405 nm] spectra of the CdTb1−xSmxGaB2O7 fluorescent powders. | ||
The influence of Sm3+ content on the PL spectra of CdTb1−xSmxGaB2O7 were also studied, as shown in Fig. 5(c) and (d). As expected, upon excitation at 370 nm (Tb3+: 7F6 → 5L10), CdTbGaB2O7 displays only the characteristic emissions of Tb3+. With the doping of Sm3+ ions, besides Tb3+ emissions at 491 (5D4 → 7F6) and 545 nm (5D4 → 7F5), the characteristic emissions of Sm3+ at 603 nm (4G5/2 → 6H7/2) and 646 nm (4G5/2 → 6H9/2) can also be observed. Furthermore, as the Sm3+ concentration increases, the emission intensity of Tb3+ at 545 nm first decreases rapidly, and then remains at a relative low value with little difference, as illustrated in the inset of Fig. 5(c). At the same time, the emission intensity of Sm3+ at 603 nm increases initially until the Sm3+ concentration reaches x = 0.005, reflecting the result of energy transfer from Tb3+ to Sm3+. However, once the Sm3+ content is further increased to beyond x = 0.005, the concentration quenching occurs between Sm3+ ions, resulting in a decrease in the emission intensity. In addition, the PL spectra under direct excitation of the Sm3+ 4f levels at 405 nm (Sm3+: 6H5/2 → 4K11/2) yield only the emission peaks of Sm3+ and not those of Tb3+, further confirming the absence of energy transfer from Sm3+ to Tb3+. In this case, the emission intensity of Sm3+ first increases until x = 0.05 and then appears a downfall, which is consistent with the trend of Sm3+ characteristic excitation peak at 405 nm in the PLE spectra monitored at 603 nm emission of Sm3+ [Fig. 5(b)]. However, it is different from the situation observed in the 370 nm indirect excitation via the energy transfer from Tb3+ to Sm3+, where the optimal Sm3+ doped content is x = 0.005. As everyone knows, the PL spectrum is strongly affected by the excitation wavelength.58 The fact that indirect and direct excitation leads to different quenching concentrations has already been reported in some other phosphors, such as Ba3BiPbY1−xEuxO(BO3)4, CeO2
:
Eu3+ and SnO2
:
Eu3+.59–61
![]() | ||
| Fig. 6 Tb3+ decay curves of the CdTb1−xSmxGaB2O7 (0 ≤ x ≤ 0.2) phosphors monitoring 545 nm emission. | ||
The τavg values determined for different Sm3+ concentrations are also shown in Fig. 6. Apparently, the luminescence lifetime of Tb3+ in CdTb1−xSmxGaB2O7 decreases successively with the increase of Sm3+ concentration, which offers clear evidence for the energy transfer from Tb3+ to Sm3+. The energy transfer efficiency (η) from sensitizer to activator can be evaluated with the following expression:
| CdTb1−xSmxGaB2O7 | λex (nm) | CIE (x, y) | CCT (K) | η (%) |
|---|---|---|---|---|
| 1 x = 0 | 370 | (0.3134, 0.5750) | 5854 | — |
| 2 x = 0.001 | 370 | (0.4384, 0.4957) | 3574 | 52.85 |
| 3 x = 0.002 | 370 | (0.4656, 0.4779) | 3093 | 71.84 |
| 4 x = 0.005 | 370 | (0.5213, 0.4430) | 2227 | 82.44 |
| 5 x = 0.01 | 370 | (0.5539, 0.4202) | 1838 | 84.49 |
| 6 x = 0.05 | 370 | (0.5739, 0.4044) | 1677 | 86.39 |
| 7 x = 0.1 | 370 | (0.5746, 0.3979) | 1655 | 93.35 |
| 8 x = 0.2 | 370 | (0.5391, 0.3798) | 1706 | 96.20 |
Fig. 7 shows the energy level diagrams of Tb3+ and Sm3+ ions illustrating the energy migration processes in CdTb1−xSmxGaB2O7. Upon excitation at 370 nm, the electrons on Tb3+ ions can jump from the 7F6 ground state to the 5L10 excited state. Afterwards, the nonradiative transition (NR) took place, leading to the population of the 5D4 level. While some of the excited electrons return to the 7F6,5,4,3 ground state level in a radiative manner, generating the typical Tb3+ emissions. The remaining electrons at the 5D4 level of Tb3+ can move to the 4G7/2 excited level of Sm3+ due to energy level matching, followed by nonradiative relaxation to the 4G5/2 excited state and then radiative relaxation to the 6HJ (J = 5/2, 7/2, 9/2, 11/2) ground states to produce the observed Sm3+ emissions. This process enhances the characteristic emission of Sm3+ and simultaneously reduces the fluorescence emission intensity of Tb3+. In addition, it can be seen from Fig. 4(a) and (b) that there is a significant spectral overlap between the emission band of Tb3+ and the excitation band of Sm3+ in the range of 475–525 nm, which indicates that the energy transfer from Tb3+ to Sm3+ can be anticipated in CdTb1−xSmxGaB2O7 via 5D4 channel: 5D4 (Tb3+) + 6H5/2 (Sm3+) → 7F6 (Tb3+) + 4I11/2 (Sm3+).62 The Tb3+ → Sm3+ energy transfer is almost irreversible because the 5D4 level of Tb3+ is slightly higher than the 4G7/2 level of Sm3+, which also explains the observation that Tb3+ cannot be excited by 405 nm (Sm3+:6H5/2 → 4K11/2 transition) in this system.
![]() | ||
| Fig. 7 Schematic energy-level diagrams of Tb3+ and Sm3+ in CdTb1−xSmxGaB2O7, showing energy-transfer process (ET: energy transfer; NR: nonradiative). | ||
:
0.5Tb3+, ySm3+, Na3Bi(PO4)2
:
0.1Tb3+, xSm3+ and LaAl2.03B4O10.54
:
0.1Tb3+, ySm3+.62–64 Next is the CCT (the Correlated Color Temperature), which is a measure of how cool or warm the appearance of a light source will be.65 The CCT can be calculated by the analytical equation proposed by McCamy:66| CCT = −449n3 + 3525n2 − 6823.3n + 5520.33 |
Thermal stability is one of the most important prerequisites for the synthesized phosphor to be used in a LED, as temperature greatly affects the brightness and color output. Fig. 9(a) exhibits the temperature-dependent PL spectra of the CdTb0.995Sm0.005GaB2O7 sample upon 370 nm excitation. Obviously, the position and shape of emission peaks remain almost unchanged, while the emission intensity diminishes with increasing temperature due to thermal quenching caused by non-radiative transitions. Furthermore, the emission intensities are integrated over the spectral range of 450–750 nm, and are normalized as compared to the case of 303 K. The results in the inset of Fig. 9(a) show that the relative emission intensity of CdTb0.995Sm0.005GaB2O7 at 423 K (the temperature at which LEDs typically operate) remains about 94% of that at 303 K. Compared with some previously reported phosphors, such as Ba3BiPbEuO(BO3)4 (37%), Ba2Lu4.48Eu0.5La0.02B5O17 (38.2%) and LaMgAl11O19
:
0.05Sm3+, 0.2Eu3+ (<60%),59,67,68 the thermal stability of CdTb0.995Sm0.005GaB2O7 seems to be better. For further understanding the influence of temperature on luminescence, the activation energy of thermal quenching (ΔE) was measured on the basis of the modified Arrhenius equation69:
Fig. 9(b) shows the relationship between ln[(I0/I) − 1] and 1/kT of the phosphor. It can be seen that the plot can be well fitted to a straight line with the correlation coefficient R2 = 0.972 and the slope of −0.211, so the activation energy ΔE is 0.211 eV. The relatively high activation energy obtained in this work indicates that this phosphor possesses good color thermal stability and can be recommended as a suitable candidate for high-power LED applications.
Footnote |
| † Electronic supplementary information (ESI) available: The X-ray crystallographic file for CdTbGaB2O7 in CIF format; atomic coordinates, equivalent isotropic and anisotropic displacement parameters; selected bond distances and angles; correlation table of B2O7 between the site group of the molecule (C2ν) and the factor group of the crystal (D2d); Rietveld refinement results of CdTb1−xSmxGaB2O7 (0 ≤ x ≤ 1); the SEM image and EDX results of the CdTbGaB2O7 single-crystal; Rietveld refinements of powder X-ray diffractograms of CdTb1−xSmxGaB2O7 (0.001 ≤ x ≤ 0.2); IR, Raman, XPS and UV-vis absorption spectra; the excitation line of BaSO4 and the PL spectrum of the CdTb0.995Sm0.005GaB2O7 phosphor. CCDC 2253832. For ESI and crystallographic data in CIF or other electronic format see DOI: https://doi.org/10.1039/d3ra03002d |
| This journal is © The Royal Society of Chemistry 2023 |