Nguyen Vu*a,
Ngo Khac Khong Minhb,
Thai Thi Dieu Hienc,
Pham Duc Roanc,
Lam Thi Kieu Gianga,
Nguyen Thanh Huonga,
Hoang Thi Khuyena,
Pham Thi Lien
a,
Dinh Manh Tiena,
Nguyen Trung Kien
*a and
Dao Ngoc Nhiema
aInstitute of Materials Sciences, Vietnam Academy of Science and Technology, 18 Hoang Quoc Viet Street, Hanoi 100000, Vietnam. E-mail: nguyenvu@ims.vast.ac.vn; ntkien@ims.vast.ac.vn
bCan Tho University of Technology, 256 Nguyen Van Cu Street, Can Tho City 900000, Vietnam
cFaculty of Chemistry, Hanoi National University of Education, 136 Xuan Thuy Street, Hanoi 100000, Vietnam
First published on 27th May 2025
YP(1−x)VxO4:Eu3+ materials were synthesized via a simple combustion method. Material characterization illustrated the formation of spherical particles with a tetragonal crystal structure and a uniform size of 20 nm, although aggregation was observed. Fluorescence spectroscopy was then employed to explore the optical characteristics, revealing key insights into the luminescent behavior of the as-prepared materials. A detailed examination of the branching ratio of the 5D0 → 7F2 electronic transition relative to the 5D0 → 7F1 transition was performed, which is closely tied to the symmetry of the local environment of the Eu3+ activators. This investigation utilized Judd–Ofelt theory to calculate intensity and emission parameters. Additionally, the fluorescence lifetime of the material was measured under various V/P ratios, elucidating the relationship between these variables. Finally, the emission color and correlated color temperature (CCT) of the synthesized material were evaluated through the CIE 1931 chromaticity diagram, confirming its potential for use in optical applications based on its tunable emission characteristics.
The luminescence efficiency and the resultant color are influenced by several factors. The host material in which the rare earth ions are embedded plays a crucial role in determining the overall luminescent properties. Different host matrices can affect the energy transfer processes and the stability of the luminescent centers.6,7 Moreover, the activator ions, commonly rare earth ions such as europium (Eu), are responsible for the emission of light.8 The concentration of these ions must be optimized to maximize the luminescence efficiency while avoiding quenching effects that can occur at higher concentrations.9 In addition, the synthesis conditions, including temperature and method, such as solid-state reaction, sol–gel process, and hydrothermal synthesis, significantly influence the crystallinity, particle size, and homogeneity of the luminescent material.10–12
Among lanthanide luminescent nanomaterials, phosphates and vanadates, such as YPO4:Eu3+ and YVO4:Eu3+, are notable for their ability to emit light in the orange-red to pure red spectrum.13,14 This characteristic emission makes them highly suitable for applications in fluorescent lamps and emissive displays.15,16 However, the emission properties of these materials are primarily due to the Eu3+ ions, which serve as activators. When mixing the host lattices of YPO4 and YVO4, one can achieve the desired luminescence. The color of the emitted light can be fine-tuned from orange-red to pure red by partially replacing VO43− groups with PO43− groups in the host lattice.17,18 This substitution affects the local environment of the Eu3+ ions, thereby altering the energy levels and the resultant emission spectrum. This study focuses on Y(PO4)x(VO4)(1−x), a phosphor material, to analyze how varying the ratio of phosphate (PO43−) to vanadate (VO43−) groups affects its optical properties. These materials were synthesized using the combustion method, a technique known for producing high-purity and homogeneously distributed phosphor powders.19 The study delves into understanding the local environment around Eu3+ ions since the symmetry and bonding nature of the surrounding ligands significantly influence the Eu3+ emission characteristics. Judd–Ofelt theory is applied to analyze these effects in detail.
The X-ray diffraction pattern reveals that substituting P5+ with V5+ in the YP(1−x)VxO4:5% Eu lattice results in measurable lattice expansion, as indicated by XRD peak shifts to lower 2θ values. Additionally, the diffraction peaks become narrower, and the half-width decreases. This is due to the larger ionic radius of V5+ (0.54 Å) compared to P5+ (0.38 Å) in six-fold coordination. Consequently, replacing P with V results in an expansion of the lattice structure, leading to an increase in particle size. Using the Scherrer formula, the calculated particle sizes for the YP(1−x)VxO4:5% Eu samples are 11.2 nm (x = 0), 11.5 nm (x = 0.25), 12.3 nm (x = 0.5), 17.9 nm (x = 0.75), and 21.3 nm (x = 1), respectively. This gradual increase in size is consistent with the larger unit cell volume of YVO4 compared to YPO4 (a difference of approximately 10%), which aligns with the ionic radii disparity between V5+ and P5+ and further supports the structural changes caused by the substitution of vanadium for phosphorus in the crystal lattice.
In addition to the XRD technique, the FTIR spectra provide further insight into the phase formation of YP(1−x)VxO4:Eu materials. Fig. 2 shows the IR spectra of YPO4:5% Eu, Y(P0.5V0.5)O4:5% Eu, and YVO4:5% Eu. All the spectra exhibit signals in the range of 3500–3450 cm−1 and 1640–1615 cm−1, which correspond to the stretching and bending vibrations of the OH group in water molecules.22 The absorption band at 1043–1084 cm−1 is attributed to the stretching vibrations of the P–O bond in the phosphate group, indicating the presence of phosphorus in the lattice.23 Additionally, the peaks observed at 824 cm−1 and 453 cm−1 are associated with the vibrations of the V–O bond in the vanadate group and the Eu–O bond, respectively.24 These distinctive absorption peaks confirm the successful incorporation of vanadium and europium into the crystal structure, reflecting changes in the chemical bonding environment due to varying V/P ratios. The IR spectra, in conjunction with the X-ray diffraction data, validate the phase stability and formation of YP(1−x)VxO4:Eu materials with consistent structural characteristics.
A subsequent study using Raman spectroscopy was performed to support the results of XRD and FTIR techniques (Fig. 2B). The vibration modes of both YPO4:Eu3+ and YVO4:Eu3+ were in agreement with previously reported data by Yahiaoui et al.25 and Mitrić et al.26 In the case of YVO4:Eu3+, several sharp Raman lines are observed, corresponding to the internal vibrations of the (VO4)3− group and the external vibrations of (VO4)3− tetrahedra and Y3+ ions within the YVO4 unit cell. Notably, the external mode Eg2(2) at 161 cm−1 is attributed to the O–Y–O bending mode. The internal vibrations related to the O–V–O bending and (VO4)3− stretching modes occur at higher frequencies: 259 (B2g), 337 (A1g(1)), 488 (B1g(3)), 814 (B1g(4)), 837 (Eg(5)) and 890 cm−1 (A1g(2)). The spectrum is primarily dominated by the totally symmetrical vibrations of the (VO4)3− tetrahedron. The narrow width of the Raman lines suggests that the synthesized powder has good crystallinity and homogeneity. As the content of vanadate decreases, all modes exhibit slight shifts and become broader, confirming the formation of the solid state of YP(1−x)VxO4:5% Eu.27 For YPO4:5% Eu, four (2B1g + 2Eg) are classified as external modes due to the translations of the (PO4)3− and Y3+ ions, while one mode (Eg) corresponds to the librational motion of the entire (PO4)3− tetrahedral. Additionally, seven internal modes (2A1g + 2B1g + 1B2g + 2Eg) arise from the internal vibrations of the oxygen atoms in the (PO4)3− tetrahedral groups.28 It is important to note that the validity of the Raman spectrum is above 160 cm−1.
The SEM and TEM images reveal the spherical shape and the uniformity in size of the synthesized Y(P0.5V0.5)O4:5% Eu sample (Fig. 3A and B). The average grain size is approximately 20 nm, which is in good agreement with the particle size theoretically derived from the XRD results. This consistency of SEM, TEM and XRD results further validates the successful synthesis of a homogeneous and well-defined nanostructure of Y(P0.5V0.5)O4:5% Eu samples as well as suggests a controlled crystal growth process. Nonetheless, in the SEM and TEM images, the aggregation of the examined particles can also be observed. In this study, the synthesized particles were in the nanoscale range (∼20 nm) and showed some aggregation; however, no measures were reported to ensure monodispersity. For applications like micro-LEDs, where uniform optical properties are crucial, a narrow size distribution is essential. Future work will address this by using surfactants or capping agents during synthesis to control particle growth or applying post-synthesis techniques such as size-selective precipitation, centrifugation, or surface functionalization to reduce aggregation and improve dispersion. On the other side, a captured SAED pattern indicates the polycrystalline nature of the Y(P0.5V0.5)O4:5% Eu sample (Fig. 3C), whereas the HR-TEM image shows a fringe spacing of 0.34 nm, which corresponds to the fringe spacing of the (200) planes (Fig. 3D). The formation of defects on the surface of the Y(P0.5V0.5)O4:5% Eu sample was also detected and marked by a dashed circle in the HR-TEM image. Furthermore, EDX spectra and elemental mapping confirm the presence and distribution of Y, P, V, O, and Eu in the Y(P0.5V0.5)O4:5% Eu sample without the existence of other impurities (Fig. 4).
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Fig. 5 Fluorescence excitation spectrum of Y(P1−xVx)O4:5% Eu materials (x = 0, 0.25, 0.5, 0.75, and 1). |
In the fluorescence excitation spectrum shown in Fig. 6, several sharp and narrow lines are observed in the 350–550 nm range. These lines correspond to the characteristic electron transitions of Eu3+ ions, where the host lattice does not participate in the absorption process. Specifically, these transitions are associated with the following energy levels of Eu3+: 7F0 → 5D4, 7F0 → 5G4, 7F0 → 5L6, 7F0 → 5D3, 7F0 → 5D2, 7F0 → 5D1, 7F0 → 5D1 corresponding to the transition wavelengths 362, 376, 384, 395, 418, 466, 526, and 538 nm, respectively.22,25,29 These sharp lines indicate direct f–f transitions within the Eu3+ ion, reflecting its electronic configuration and energy level splitting. In addition, it can be observed that the intense charge transfer (CT) band around 315 nm was stronger than the sharp f–f excitation line at 395 nm. This contrasts with typical Eu3+-doped systems, where f–f transitions usually dominate due to weak CT absorption. The enhanced CTB in this material likely stems from the high covalency of the Eu–O bond in the phosphate–vanadate matrix, which increases O2−→Eu3+ CT probability. Additionally, the mixed-ligand environment (PO43− and VO43−) may distort the local symmetry around Eu3+ ions, relaxing selection rules and boosting CT absorption.
The fluorescence spectrum of the YP(1−x)VxO4:5% Eu material under 320 nm excitation (Fig. 7A) reveals characteristic transitions of Eu3+ ions as vanadium (V) replaces phosphorus (P) at x = 0, 0.25, 0.5, 0.75, and 1, respectively. Specifically, the spectra show emission peaks corresponding to the following Eu3+ transitions at 594 nm (5D0 → 7F1), 614–620 nm (5D0 → 7F2), 650 nm (5D0 → 7F3) and 696–703 nm (5D0 → 7F4). As the ratio of V increases, the intensity of the 5D0–7F2 transition becomes more dominant compared to the other emissions.22,29,31 This indicates that the Eu3+ ions are occupying positions within the crystal lattice that lack an inversion center of symmetry. Let R be the asymmetry ratio given by:
![]() | (1) |
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Fig. 7 Fluorescence spectra of Y(P1−xVx)O4:5% Eu samples under (A) 320 nm and (B) 395 nm excitation. |
The higher the R coefficient, the greater the emission (5D0 → 7F2) and the stronger the red application of the material, opening the prospect of exploiting the red application of the material.
The results of the experimental branching ratio of the 5D0 → 7F2 transition and the emission asymmetry ratio are presented in Table 1.
Samples | Excitation wavelength | Excitation wavelength | ||
---|---|---|---|---|
320 nm | 395 nm | |||
Transfer branching ratio 5D0–7F2 | Asymmetry ratio | Transfer branching ratio 5D0–7F2 | Asymmetry ratio | |
YPO4:5% Eu | 58.34% | 2.91 | 29.10% | 0.92 |
Y(P0.75V0.25)O4:5% Eu | 64.04% | 4.61 | 57.73% | 3.07 |
Y(P0.5V0.5)O4:5% Eu | 66.35% | 4.76 | 66.49% | 4.89 |
Y(P0.25V0.75)O4:5% Eu | 67.12% | 5.6 | 67.87% | 5.99 |
YVO4:5% Eu | 68.03% | 5.94 | 68.29% | 4.51 |
The fluorescence spectrum of Y(P1−xVx)O4:5% Eu under 395 nm excitation (Fig. 7B) reveals characteristic Eu3+ transitions in all material samples. Notably, YPO4:5% Eu demonstrates the highest emission intensity compared to other compositions, making it the most optimal choice for strong fluorescence under 395 nm excitation. Additionally, the emission intensities vary with different substitution ratios of V for P, indicating that even small compositional changes can influence fluorescence properties. This variation is captured in the optical parameters of Y(P1−xVx)O4:5% Eu under 395 nm excitation (Table 1). Therefore, the choice of excitation wavelength significantly impacts the fluorescence intensity of these materials. Depending on the desired emission characteristics (red, orange, or red-orange), selecting the right excitation wavelength is crucial for tailoring the optical performance of these materials.
According to this method, the intensity parameters Ωλ are derived using the emission spectrum. Specifically, the method utilizes the magnetic dipole (MD) transition 5D0 → 7F1 and the electric dipole (ED) transitions 5D0 → 7F2,4,6. The transition probability AMD of the 5D0 → 7F1 allowed MD transition can be calculated using the following expression32 (eqn (2))
![]() | (2) |
The total angular momentum J of the 5D0 state is J = 0, ν is the energy of the 5D0 → 7F1 transition, and n is the refractive index of the host matrix (n = 1.945 (YVO4) and n = 1.732 (YPO4)). The parameter SMD = 9.6 × 10−42 (esu2 cm2) is a constant for a given rare-earth ion, reflecting the magnetic dipole nature of the transition, and it typically does not vary significantly between different host matrices. Thus, the AMD (5D0 → 7F1) parameter can be calculated using the equation32 (eqn (3))
![]() | (3) |
![]() | (4) |
![]() | (5) |
For all electric dipole (ED) transitions originating from the 5D0 level, the reduced matrix elements are zero except for the 5D0 → 7F2 (U(2) = 0.0032), 5D0 → 7F4 (U(4) = 0.0023) and 5D0 → 7F6 (U(6) = 0.0002) transitions. The 5D0 → 7FJ (J = 1, 2, 4, 6) transitions are used for the determination of the radiative transition probabilities, while 5D0 → 7FJ (J = 0, 3, 5) transitions are prohibited and are not included in JO calculation. The 5D0 → 7F6 transition related to the U(2) parameter was not included in the calculation because it could not be detected by PL in the infrared region.
Using the emission spectrum in Fig. 8, eqn (5), and parameters U(λ), the intensity parameters (Ω2,4) were calculated for all samples and are shown in Table 2.
It is known that the Ω2 parameter is indeed sensitive to the asymmetry of the local environment and the covalent nature of the Eu3+–ligand bond. When Ω2 increases, it often indicates greater asymmetry and stronger covalent bonding between the Eu3+ ions and their surrounding ligands. On the other hand, Ω4 is largely dependent on the rigidity and structural properties of the host material. An increase in the Ω4 parameter indicates that the environment surrounding the Eu3+ ions has reduced rigidity and becomes more flexible. The results presented in Table 2 indicate that both the R-value and Ω2 parameters increase as the V/P ratio rises. This trend suggests that the optical properties of the europium (Eu3+) doped material are significantly influenced by the change in the volume-to-phosphorus ratio. An increase in the R-value means that the 5D0 → 7F2 transition, corresponding to the red emission peak, becomes more pronounced compared to the 5D0 → 7F1 transition. This suggests that the material produces a purer and more intense red emission as the V/P ratio increases, which could be attributed to a change in the local environment of the Eu3+ ions. An increase in Ω2 indicates that the Eu3+ ions are situated in a more asymmetric environment, which could result from changes in the material's structure or composition as the V/P ratio increases. Moreover, the increase in Ω2 suggests a higher degree of covalency in the Eu–ligand bonds, which enhances the electric dipole transition probability, making the 5D0 → 7F2 transition more intense. In particular, when the V/P ratio exceeds 1, the Ω2 parameter reaches a significantly higher value compared to the Ω2 values typically observed in standard materials such as Gd2O3:5% Eu and LaF3:Eu3+.
In the study of YPVO4, the 5D0 → 7F2 transition at 615 nm is an electric dipole transition that becomes more dominant in intensity as vanadium (V) is gradually replaced by phosphorus (P). This replacement likely influences the crystal field environment around the Eu3+ ions, enhancing the asymmetry of the local site.
Branching ratios (β) are crucial in understanding the distribution of emission intensity among different transitions. The good agreement between calculated (βcal) and experimental (βexp) values (Table 2) highlights the accuracy of the theoretical models, likely based on Judd–Ofelt (JO) theory. The 5D0 → 7F2 transition shows a branching ratio above 60%, indicating strong electric dipole character and favorable laser transition properties. This high ratio suggests that Eu3+ ions occupy low-symmetry sites, which enhances radiative transition probabilities – key for efficient optical amplification in laser applications. Using JO theory, one can calculate the radiative lifetime τR. This lifetime is an essential parameter as it provides insights into the efficiency of the luminescent process. The formula typically used is as follows (eqn (6))32
![]() | (6) |
To check the accuracy of the calculations, we measured the fluorescence decay curve (Fig. 8). The experimental setup involved exciting the sample with a 252 nm UV source, followed by monitoring the emission at 615 nm. The average lifetime was calculated using the formula (eqn (7))19
![]() | (7) |
The fluorescence lifetimes of the samples are presented in Table 3. The quantum efficiency (η) is an important parameter in phosphor performance and can be calculated using eqn (8):32
![]() | (8) |
Samples | βexp (%) | βcal (%) | τR (ms) | τexp (ms) | η (%) |
---|---|---|---|---|---|
YPO4:5% Eu | 44.67 | 45.61 | 4.75 | 2.17 | 45.68 |
YP0.75V0.25O4:5% Eu | 61.67 | 63.06 | 3.90 | 1.58 | 40.51 |
YP0.5V0.5O4:5% Eu | 72.78 | 74.23 | 2.63 | 2.16 | 82.13 |
YP0.25V0.75O4:5% Eu | 73.53 | 77.65 | 2.37 | 1.72 | 72.57 |
YVO4:5% Eu | 75.08 | 79.81 | 2.25 | 1.82 | 80.89 |
The CIE chromaticity diagram was used to illustrate the color of the recorded luminescence. As shown in Fig. 9, the calculated x and y coordinates are positioned within the red region. Specifically, the coordinates are (x = 0.584, y = 0.391) for YPO4:5% Eu, (x = 0.648, y = 0.350) for YP0.5V0.5O4:5% Eu, and (x = 0.623, y = 0.372) for YVO4:5% Eu. These values are situated near the ideal red chromaticity coordinates of (x = 0.67, y = 0.33), confirming the samples exhibit strong red luminescence.34
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