Y. Dwivedi*a and
S. B. Raib
aPhysics Department, National Institute of Technology, Kurukshetra, 136119 Haryana, India. E-mail: yashjidwivedi@gmail.com; Fax: +91-1744-233-503; Tel: +91-1744-233-503
bLaser and Spectroscopy Laboratory, Department of Physics, Banaras Hindu University, Varanasi-221005, U.P., India
First published on 28th January 2016
Detailed synthesis, structural, thermal and radiative properties of Er and Er:Yb codoped Y2Te4O11 nanocrystals were discussed. Nanocrystals were synthesized by a solid state method and reported to emit bright emissions in the wide range of blue-IR regions on excitation with 266 nm, 532 nm and 808 nm laser radiations via one and two photon absorption processes. We have reported a rarely observed ∼711 nm peak at 266 and 532 nm excitations. The emission intensity increases to a great extent in annealed samples and is explained on the basis of crystal structure. Judd–Ofelt theory has been employed to estimate several radiative parameters and the effect of structural modifications due to annealing. Emission intensity was found to reduce in the presence of Yb3+ ions which is suggested due to backward energy transfer from Er → Yb ions. Power dependence and time resolved spectroscopic techniques were used to explore excitation and emission dynamics. These studies clearly indicate promising and futuristic applications of such material for optical fibers and luminescent devices.
Less studied yttrium tellurate host not only offers least stressful lanthanide substitution but also provide virtue of lower lattice vibration that helps to hindered nonradiative relaxations. Detail information about the crystal structures of lanthanum and ytterbium tellurates were reported by Tromel et al.9 Recently, Schleid and co-workers have described the synthesis and the crystal structure of Gd2TeO6 and Y2TeO6.10,11 Previously, bright multicolour upconversion emission has been reported in Y2Te4O11 phosphor codoped with Er and Yb ions.12
In the present article, we report two photon frequency upconversion and downconversion properties of Er doped in yttrium tellurate nanocrystals synthesized by solid state reaction method. In addition to this we also attempt to understand the effect of Yb ion codoping which was found to be quenches Er3+ ion emission on 532 nm and 808 nm excitations. Detail of the experiments and results obtained are discussed in this article.
In order to obtain the characteristic transition, crystallization and melting temperatures differential thermal analysis (DTA) and thermogravimetric analysis (TGA) of the samples were carried out on Regaku Thermoplus Analyzer (DSC8270). X-ray diffraction (XRD) patterns of the samples was recorded using Cu, Kα radiation (λ = 0.15406 nm) from a RINT-D/max 2200H/PC (Rigaku, Japan) X-ray diffractometer. Data from the International Centre for Diffraction Data (ICDD) sheets were used for the identification of the crystallized phases. UV-NIR reflectance spectra were recorded using a JASCO V-670 absorption spectrophotometer. Absorption coefficient (α) was measured using Kubelka–Munk relation13 k/s = (1 − R)2/(1 − R) where k is the absorption coefficient, s the scattering coefficient, and R represents the absolute reflectance. The pellet thickness was keep >1 mm so no any transmission was possible through the pellet. Scattering coefficient was calculated using Mie-based Monte Carlo simulation method. Refractive index of the samples was estimated using Dimitrov and Sakka method.14 Photoluminescence measurements were carried out using NIR-808 nm diode lasers and green 532 nm (Spitlight 600, Innolas, Germany) Nd:YAG excitation sources and detected by iHR320 (Horiba Jobin Yvon) spectrometer equipped with a R928P photon counting photomultiplier tube (model no. 1424 M) and Synapse CCD (Horiba Jobin Yvon). Photoluminescence decay measurements were carried out with second harmonic pulses at 532 nm from Nd:YAG laser (∼7 ns) as an excitation source. The collected signal was fed to 150 MHz digital oscilloscope (model no. HM 1507 of Hameg Instruments) and the decay curves were obtained were used for further calculations. Lifetime of the radiative levels was estimated by fitting the decay curve in an exponential function.
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Fig. 1 (Up) XRD and (down) differential thermal analysis curves of as-synthesized and heated sample at 850 °C. |
With the help of absorption spectra, experimental oscillator strengths, of doped rare earth (RE) ions, for precursor and for the annealed sample were obtained using relation mention in ref. 16. Knowing value of experimental and theoretical oscillator strengths, Judd–Ofelt (J–O) intensity parameters Ω2,4,6 can estimate following the relation given in ref. 17. Detail experimental and theoretical oscillator strengths for different transitions in as-synthesized and annealed samples are compared in Table 1. A measure of the accuracy of the fit between the experimental and calculated oscillator strengths is given by the root mean square (rms) deviation where N is the number of levels included in the fit. The small rms deviation indicates a better fit between the experimental and the theoretical oscillator strengths. In our case it is found to be 0 ± 0.12 × 10−6. Value of Judd–Ofelt parameters were evaluated by least-square fit program to yield the best fit with theoretical oscillator strengths which gives the best fit to the experimental values. Judd–Ofelt intensity parameters for Er3+ in different hosts are shown in Table 2.
4I15/2 → J′ energy (cm−1) | As-synthesized sample | Annealed sample | ||||||
---|---|---|---|---|---|---|---|---|
Oscillator strength | β | δ | Oscillator strength | β | δ | |||
Experimental | Theoretical | Experimental | Theoretical | |||||
4I13/2 (∼6535) | 27.7–1.7 (MD) | 26 | 1.0240 | −0.0233 | 32–2.1[MD] | 29.3 | 1.0252 | −0.0246 |
4I9/2 (∼12![]() |
5.00 | 4.3 | 1.0041 | −0.0041 | 5.39 | 4.9 | 1.0151 | −0.0041 |
4F9/2 (∼15![]() |
4.02 | 4.0 | 1.0150 | −0.0150 | 4.77 | 4.3 | 1.0053 | −0.0150 |
4S3/2 (∼18![]() |
0.96 | 0.90 | 1.0051 | −0.0051 | 1.21 | 1.02 | 1.0033 | −0.0053 |
2H11/2 (∼19![]() |
3.05 | 2.57 | 1.0010 | −0.0010 | 4.32 | 3.94 | 1.0034 | −0.0033 |
4F7/2 (∼20![]() |
0.95 | 0.89 | 1.0033 | −0.0033 | 1.45 | 1.39 | 1.0023 | −0.0034 |
4F5/2 (∼21![]() |
0.29 | 0.19 | 1.0023 | −0.0023 | 0.518 | 0.481 | 1.0012 | −0.0023 |
4F3/2 (∼22![]() |
0.172 | 0.11 | 1.0012 | −0.0012 | 0.389 | 0.31 | 1.0034 | −0.0012 |
2H9/2 (∼24![]() |
0.332 | 0.293 | 1.0031 | −0.0031 | 0.864 | 0.72 | 1.0029 | −0.0034 |
4G11/2 (∼26![]() |
1.036 | 1.0 | 1.0027 | −0.0028 | 1.425 | 1.26 | 1.0036 | −0.0028 |
4G9/2 (∼27![]() |
0.284 | 0.25 | 1.0035 | −0.0035 | 0.492 | 0.41 | 1.0012 | −0.0036 |
2P3/2 (∼31![]() |
0.518 | 0.481 | 1.0011 | −0.0010 | 0.734 | 0.58 | 1.0011 | −0.0010 |
rms (Δf) = 0.12 × 10−6 |
The J–O model basically describes the perturbation of the 4fn states by opposite parity 4fn−1 5d on the basis of three parameters Ωλ=2,4,6.18–20 Since the admixing of the 4fn states in RE ion is the function of local crystal field, symmetry, bonding nature etc., J–O parameters in turn yield information about the local interactions of RE3+ with the surrounding environment. According to J–O theory, Ω2 is sensitive to the environmental configuration symmetry of rare-earth ions, while Ω4 and Ω6 related to the rigidity of host.21 In our calculation the value of Ω4 is found negative. Since a negative value for any J–O coefficients is not consistent with the theory and it did not stand theoretical meaning it was assumed to be zero.22 For as-synthesized and annealed samples, the Ωλ (λ = 2, 4 and 6) parameters follow the similar trend i.e. Ω2 > Ω6 >Ω4. The larger value of Ω2 for annealed sample reveals that the Ω2 parameter increases by increasing the volume fraction of Y2Te4O11 nanocrystals. It is well known that the Ω parameters, especially the Ω2, depend on the asymmetry and covalence of RE ion sites in host i.e. value of Ω2 increases with increasing site distortion of RE ions and with increasing covalent character of RE–O bonds. A larger value of Ω2 in heated sample shows a larger asymmetry in comparison to as-synthesized sample. It is observed that in the case of as-synthesized sample Y2Te4O11 monoclinic crystals are in minor proportion and possessed lower symmetry in comparison to the crystals Y6Te5O19.2 (cubic) and Y2TeO6 (orthorhombic) in major proportion, while annealed sample was dominated by Y2Te4O11 crystals. The slight change in Ω2 is expected due to the lower symmetrical microenvironment around Er and Yb ions. It is anticipated that the increase in the covalence of Er–O bond contribute to the increase in the value of Ω2. Parameter Ω6 is a measure of rigidity of the medium,23 which is related to the mean force constant of the RE–O bond. In our calculation, the value of Ω6 parameter increases which shows higher force constant consequently stronger band strength (RE–O) in the annealed sample. To monitor the effect of heating on the bonding characteristics nephelauxetic ratio (β) was calculated for as-synthesized and annealed samples (Table 1). The bonding nature of the ion in host environment can evaluate from bonding parameter using relation: δ = 1 − β/β. Although the sign of bonding parameter is found to be negative in both the cases (as-synthesized and annealed), the value of δ is either similar or slightly more negative for the annealed sample. The calculated J–O coefficients were further used to evaluate the various radiative properties (spontaneous emission probability, transition probability, radiative lifetime etc.) of the doped RE ions. These parameters may be calculated using relations mentioned in ref. 17 and the values thus obtained are tabulated in Table 3.
Transitions (energy) | As-synthesized sample | Annealed sample | ||||
---|---|---|---|---|---|---|
Radiative probability (s−1) | Branching ratio (βR) (%) | Radiative lifetime (ms) | Radiative probability (s−1) | Branching ratio (βR) (%) | Radiative lifetime (ms) | |
4I13/2 → 4I15/2 | 221 | 0.0194 | 4.5 | 228 | 0.02 | 4.4 |
4I11/2 → 4I15/2 | 182 | 0.0160 | 5.5 | 193 | 0.016 | 5.2 |
→4I13/2 | 22 | 0.0020 | 45.5 | 30 | 0.0025 | 33.4 |
4I9/2 → 4I15/2 | 232 | 0.0203 | 4.3 | 243 | 0.0200 | 4.1 |
→4I13/2 | 26 | 0.0023 | 38.5 | 28 | 0.0023 | 35.7 |
→4I11/2 | 2.6 | 0.0003 | 385 | 3.2 | 0.0003 | 312.5 |
4F9/2 → 4I15/2 | 2140 | 0.1875 | 0.467 | 2213 | 0.1851 | 0.452 |
→4I13/2 | 45 | 0.004 | 22 | 48 | 0.0041 | 21 |
→4I11/2 | 39.6 | 0.0035 | 25 | 46.2 | 0.0038 | 21.6 |
→4I9/2 | 2.1 | 0.0002 | 476 | 2.7 | 0.0002 | 370.4 |
4S3/2 → 4I15/2 | 1335 | 0.117 | 0.75 | 1496 | 0.1252 | 0.67 |
→4I13/2 | 828 | 0.0725 | 1.2 | 863 | 0.0722 | 1.2 |
→4I11/2 | 38 | 0.0033 | 26.3 | 42 | 0.0035 | 23.8 |
→4I9/2 | 54 | 0.0047 | 18.5 | 62 | 0.0050 | 16.1 |
→4F9/2 | 0.8 | 0.0000 | 1250 | 1.2 | 0.0001 | 833.4 |
2H11/2 → 4I15/2 | 6032 | 0.5286 | 0.1658 | 6212 | 0.5200 | 0.161 |
→4I13/2 | 85 | 0.0074 | 11.8 | 92 | 0.0077 | 11 |
→4I11/2 | 42 | 0.0037 | 23.8 | 46 | 0.0039 | 21.7 |
→4I9/2 | 71 | 0.0062 | 14.1 | 82 | 0.0069 | 12.2 |
→4F9/2 | 14 | 0.0012 | 71.43 | 21 | 0.00175 | 48 |
→4S3/2 | 0 | 0 | 0 | 0 | 0 | 0 |
Total radiative transition probability (s−1) | 11![]() |
11![]() |
The emission spectrum of as-synthesized sample exhibits weak peaks in blue region at 389, 410, 454 and 491 nm arise due to 4G11/2; 2H9/2; 2F5/2; and 4F7/2 → 4I15/2 transitions respectively. The green emissions cannot observe since it overlaps with the laser radiation. However, red (670 nm, 711 nm, 800 nm due to 4F9/2 → 4I15/2, 4F7/2 → 4I13/2, 4I9/2 → 4I15/2; 852, 860 nm due to 2H11/2, 4S3/2 → 4I13/2 transitions) and NIR (975 and 1113 nm due to 4I11/2 → 4I15/2, and 4F9/2 → 4I13/2 transitions) peaks are observed. Whereas sample annealed at 850 °C/1 h shows intense blue upconversion and red/NIR downconversion emissions. Integrated area of the peaks at 389 and 670 nm is 05 and 03 times larger than in the case of as-synthesized sample. In addition to peaks observed in visible region, infrared peaks at 1.5 and 1.9 micrometer is also observed corresponding to 4I13/2 → 4I15/2 and 4I9/2 → 4I13/2 transitions, respectively.
The observed emission spectrum can be understood on the basis of two photon absorption process i.e. excited state photon absorption followed by ground state photon absorption. Er3+ ion contains two levels 2H11/2 and 4S3/2 in green region located at ∼19200 cm−1 and ∼18
350 cm−1, respectively. These levels are supposed to be thermally coupled at room temperature as separation between these levels is only ∼900 cm−1. Initially, 532 nm laser photon is absorbed in the ground state (4I15/2) of Er3+ and the ions are promoted to the 2H11/2 state. Ions in 2H11/2 relax to 4S3/2 state via non-radiative relaxation process. Due to longer lifetime of these levels (∼order of 102 μs), it is possible that a 532 nm laser photon may absorbed by the excited ions in this state and promoted to 4G9/2 state however, we didn't observed any peak in UV region (<389 nm). The observed upconversion emissions are due to the absorption of 532 nm laser photons and consequently, radiative transitions to the lower states [Fig. 4].
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Fig. 4 Energy level diagram of Er and Yb ions showing excitation, and the possible up and down conversion pathways. Dotted lines represent the possible cross-relaxation (CR) pathways. |
It was also noted that enhancement in infrared region didn't improved much in comparison to visible region, which can understand on the basis of excited state absorption from 4I13/2 level (lifetime ∼ 3 ms) also which ultimately reduce population in 4I13/2 level and promote ions in 4G11/2 level and improve emission at ∼389 nm.
For better understanding of the population building mechanism through two photon absorption process, the upconversion emission intensity of the blue (389 nm) emission as a function of the excitation power has been studied using relationship between the emission intensity Iem and the excitation intensity Iex is as follows: Iem = K(Iex)n. Thus, a plot of log(Iem) versus log(Iex) should yield a straight line with slope n. The log–log plot of upconversion luminescence intensity as a function of pump power for the codoped sample is depicted in Fig. 3. It is observed that the emission intensity of blue emission increases linearly with excitation power and the linear fitting of the curve indicate the involvement of two photons (∼1.7) for the emission process.
To verify our concept of two photon absorption, we have monitored the emission spectrum of the 0.5 mol% Er doped sample on 532 nm and 266 nm laser excitations with identical laser power (see Fig. 5). We have observed that the peak positions were identical however the intensity of the peaks was not same in both the excitations. It is evident that on 266 nm excitation, intensity of peaks in blue regions i.e. 389, 410, 454 and 491 nm are much weaker than the peak intensity on 532 nm excitation. In contrast, peaks in red regions are brighter on 266 nm than the 532 nm. The observed variation in peak intensity is expected due to the involvement of another pumping channel i.e. resonant excitation of 532 nm photon through 4I13/2 → 4G11/2 transition which enhances the emission intensity in blue regions. This additional pumping channel is not available on 266 nm excitation.24
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Fig. 5 Comparison between the emission patterns on 266 nm and 532 nm excitation of 0.5Er sample (850 °C/1 h). Selected portions of the spectrum are enlarged for clarity of the emission peaks. |
One interesting observation in the spectra of Er doped samples on excitation with 266 nm, 532 nm and ∼980 nm, 808 nm, 797 nm, 325 nm24,25 is the occurrence of bright peak centered at 711 nm. Peak at 711 nm was not reported so far, on the basis of open literature available. Since Er ion does not possess any energy level at 711 nm (∼1400 cm−1) hence observation of this peak is only due to excited–excited state absorption process. Energy of this transition is matches well with the energy of 2H9/2 → 4I11/2 and 4F7/2 → 4I13/2 transitions. The peak ratio of 670 nm to 710 nm is also varied dramatically on 266 nm and 532 nm excitations. In case of 532 nm excitation peaks intensity ratio of 4F9/2 → 4I15/2 (670 nm) to 4F7/2 → 4I13/2 (710 nm) transitions was found to increase 09 multiple than the 266 nm excitation. The observed variation is due to the additional pumping channel through 4I13/2 → 4G11/2 transition while exciting with 532 nm.
To monitor the effect of codoping of trivalent Yb ions, we have doped different concentrations of Yb ions with 0.5 mol% Er ions in the host and excite with 532 nm radiation (see Fig. 6).
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Fig. 6 Comparison between the PL spectra of 0.5Er and 0.5Er:3,6Yb doped annealed samples on 532 nm excitation. |
This is to be noted that the trivalent Yb ions are practically transparent to 532 nm laser photons since it do not possess any energy levels at ∼18800 cm−1 (∼532 nm) hence expected to be neutral. However, when a trace amount of Yb is also present, the emission intensity of Er ion reduces considerably. Peak at 670 nm reduced to 5.5 and 9 multiple in 3 and 6 mol% Yb codoped samples. It is to be noted that the XRD patterns didn't show any major change in crystalline structure atleast upto 6 mol% Yb concentrations. It was reported previously that the emission intensity of the lanthanide ions are the function of pump power, ion concentration, lifetime of the intermediate states and several other parameters. Er3+ ion is rich of dense energy levels and energy difference of several levels is partially overlapped with the energy difference of Yb3+ ions viz. These transitions endorse to depopulate Er3+ ions through cross-relaxation processes: Er (2H11/2, 4S3/2; 2H9/2; 4F9/2; 2H9/2) + Yb (2F7/2); → Er (4I11/2; 4I13/2; 4S3/2; 4G11/2) + Yb (2F5/2). It is expected that the energy absorbed in Yb3+ ions relaxed through nonradiative rapid multiphonon relaxation process via defect sites, since no enhancement at ∼10
000 cm−1 is observed.
To explore the complex emission dynamics of Er3+ ion on 532 nm excitation, we have recorded the decay curves of 4F9/2 → 4I15/2 (670 nm) transition and depicted in Fig. 7.
At higher concentration of ions, non-radiative relaxation energy transfer process come into play, so the curve fitting with an exponential function may not give an accurate lifetime value. Hence, only a mean value of lifetime and an effective relaxation rate may calculate. We have calculated effective decay time using following relation: where I(t) represent, emission intensity at time t after incident beam was completely cutoff.
The decay curve of as-synthesized sample was found to be mono-exponential and the lifetime value estimated to be 228 μs. However, when sample was heated at 850 °C/1 h radiative lifetime was found to increase and estimated to be 248 μs. The observed increment in radiative lifetime is due to the transformation of polycrystalline to single crystalline nature of the material. The radiative lifetime slightly reduces (∼240 μs) when 3 mol% of Yb ions are also codoped. The observed reduction in lifetime is due to the existence of energy bypass channel through cross-relaxation process Er (4F9/2) + Yb (2F7/2); → Er (4I13/2) + Yb (2F5/2) when Yb is also present in the host. The cross relaxation rate WCR can be estimated from following relation:
The value of WCR was found to be 135 s−1, which verify an efficient cross-relaxation energy transfer process from Er to Yb ion.
Yb3+ ions do not absorb 808 nm radiations and no emission appears from singly doped Yb ion sample. An interesting thing observed on 808 nm excitation that, when Yb3+ is also present with Er3+ the intensity of the green and red emissions reduces. The excited Er3+ ions relax from 4I9/2 level to 4I11/2 and 4I13/2 levels. Energy of 4I11/2 level is similar to the 2F5/2 level of Yb3+ ion. It seems that the energy migrates from Er3+ ions to Yb3+ ions. This reduces the population of 4I11/2 level and thereby the upconversion process in Er3+ ion. Thus the intensity of green and red bands of Er3+ ion is reduced. Thus Yb3+ in the case of 808 nm excitation acts as quencher. Observed reduction in optical intensity, in presence of Yb ion, has been observed earlier also by us.7
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