Prasenjit Prasad
Sukul
*a,
Kaushal
Kumar
b and
Hendrik
Swart
*a
aDepartment of Physics, University of Free State, Bloemfontein 9300, Republic of South Africa. E-mail: sukul.PP@ufs.ac.za; swartHC@ufs.ac.za
bOptical Materials & Bio-imaging Research Laboratory, Department of Physics, Indian Institute of Technology (ISM), Dhanbad 826004, India
First published on 15th January 2022
Borate oxyfluoride glasses are transparent in the infrared, ultraviolet and visible regions and represent an ideal host matrix for optically active dopants. Due to their lower phonon energies compared to a silicate glass matrix, non-radiative transitions are suppressed and high luminescence efficiency is expected. This work reports on a complete upconversion (UC) luminescence study of the optically active B2O3–Al2O3–KF–LiO (BAKL) glass-ceramics incorporated with Er3+/Yb3+ ions. The triclinic BAKL:Er3+/Yb3+ glass-ceramic (GC) phosphor was synthesized using the conventional melt-quenching technique and the subsequent heat treatment of the precursor glass. The successful synthesis of BAKL:Er3+/Yb3+ GCs was confirmed by X-ray diffraction, Fourier transform infra-red and differential thermal analysis measurements. The glasses were crystallized under controlled conditions, and the influence of phase composition (glass-to-crystalline phase ratio) on the wavelength and UC luminescence was thoroughly studied under 980 nm excitation. Interesting color tuning properties (white to intense green emission) of the sample were observed with laser pump power increment. The color tuning properties were explained using a new strategy i.e. the energy bridging mechanism between Er3+ ion clusters through an intermediate Yb3+ level. Moreover, their high color purity is well retained by varying the NIR excitation pump power densities and photometric characterization indicated the suitability in light emitting diodes and Er3+ doped fiber amplifier applications.
The preferred mechanism involves formation as on heating at a suitable temperature, precursor glasses at first reach a metastable liquid state. Afterwards, the metastable liquid state overcomes a thermodynamic potential barrier to nucleate and eventually forms the famous glass-ceramics with lower free energy in which the segregated nanocrystals are lying homogeneously in the residual glassy phase.10 The reason glass-ceramics remain highly transparent is due to the much smaller size of the precipitated nanocrystals than the wavelength of light in the visible and near-infrared region.11,12 Another reason is due to weak absorption which occurs as a result of maximum disorderliness in the structure. In particular, RE ions can enrich preferentially in the precipitated fluoride nanocrystals after crystallization and present excellent UC behaviour due to the reduced nonradiative relaxation and enhanced energy-transfer (ET) efficiency because of the shorter RE3+–RE3+ distance compared to that in the precursor glasses.13
Recently, OxGCs have been preferred over silicate GCs as they exhibit the features of both oxide and fluoride matrices such as ease of preparation, thermal stability and moisture resistance. They have low phonon energy characteristics that permit the fluorescence of a rare earth ion over a wide spectral region. Improvements are reported when the incorporation of boron ion as a glass former into the host matrix which increases the thermal stability (higher bond strength), and has a smaller cation size, valency of +3 and small heat of fusion, chemical durability and ease of fabrication at a lower melting temperature.14 There are several reports on the advantages of selecting luminescent oxyfluoride glasses over aluminosilicate glasses.7,15,16 Moreover, fluorozirconate GC composition, notably ZrF4–BaF2–LaF3–AlF3–NaF (ZBLAN), is one of the most stable systems against devitrification among fluoride glasses.17 The structural properties of these conventional oxyfluoride borate GCs have been explored widely by researchers.18,19 However, among the existing reported borate GCs, oxyfluoride boroaluminate GCs are seldom reported; however, they have a strong advantage in terms of their composition. Thus, we tried to shed some more light into this quaternary GC composition and chose B2O3–Al2O3–KF–LiO (BAKL) GCs, hoping that this could be used as an excellent luminescent host material. The contribution of B2O3 is to add maximum strength to the host and KF is added to give a low phonon environment to the material; in addition, Al2O3 works as a novel glass modifier and LiO works as a good binder and gives maximum strength to the material.20,21 Therefore, keeping the above factors in mind, the present work is carried out to examine the role of an RE dopant on the structural and upconversion properties of BAKL GCs.
Trivalent erbium (Er3+) is the most studied among RE ions because of its emission presence in the visible range, while its optical response is in the near-infrared (NIR) spectral region. Moreover, Er3+ has a favorable energy level structure with two transitions (4I15/2 → 4I11/2 and 4I15/2 → 4I9/2) that can be efficiently pumped with high-power semiconductor lasers, being able to yield blue, and especially green and red emissions. In our previous studies on Er3+ doped phosphors, excellent green UC was achieved using a suitable combination of RE ions and especially Yb3+ ions as the sensitizers along with Er3+ as the activators.5,22 However, most of the work reported so far is based on the quantitative discussion of Er3+ doped borate or borosilicate GCs. The present study aims to determine the excitation pump power-dependent UC and photometric characterizations (correlated color temperature (CCT), color purity) in Er3+/Yb3+ codoped BAKL GCs. Dramatically enhanced color tunability of Er3+ emissions, which is a very rare phenomenon, was observed in this case and is discussed in detail using a new UC mechanism strategy. To explain the significant population transfer on the Er3+ levels, the population rate equation model was used. Moreover, the color tuning properties and the suitability of the current phosphor in display devices (white light source) were also explored for the BAKL:Er3+/Yb3+ GCs.
The oxyfluoride boroaluminate GCs in the ultrafine powder form were prepared using a standard solid-state reaction route followed by a melt quenching technique. The chemical composition used for the synthesis of the initial glass batch was as follows (in mol%):
80B2O3–10Al2O3–5KF–2.5LiO–2Yb2O3–0.5Er2O3 |
High-purity (∼99.99%) analytical reagent grade raw materials i.e. B2O3 (Merck chemicals), Al2O3 (Otto chemicals), KF (Otto, India), LiO (Merck, India), Yb2O3 (Sigma Aldrich, Germany) and Er2O3 (Sigma Aldrich, Germany) were used for the synthesis. The synthesis of glass-ceramics was carried out using a standard method for bulk crystallization of a glass host via a double-stage heat treatment. In the first step, the well-ground stoichiometric chemicals were mixed and melted in a standard alumina ceramic crucible at 1100 °C for 1 h under an air atmosphere. In the second step, the melt was poured and quenched onto a preheated brass mould and then pressed by another plate to form precursor glasses (PGs). The glass sample was cut and polished after being cooled down to room temperature using a stepdown heat treatment. Subsequently, the polished PG samples were inertially heat-treated for 2 h at 865 °C, chosen from the different thermal analysis (DTA) measurements, to form GC through crystallization, which was labelled as GC 865.
The diffraction pattern of the GC 865 sample was recorded after heat treatment at 865 °C for 2 h (subsequent cooling for 24 h), as confirmed from the DTA profile. The XRD pattern shown in Fig. 1 reveals the multicrystalline phase nature of the current GC865 phosphor. The most intense diffraction peaks are assigned due to B2O3 in the glassy network of the sample. As the majority of the stoichiometric composition is shared by B2O3 as the glass former, it is obvious to show maximum phase compositions by B2O3. Except for the B2O3 phase, the Al2O3 and LiO phases have also been confirmed and their corresponding miller indices are also assigned using a standard ICDD file (JCPDF no. 032-0003). To index the powder diffraction patterns, we used the Dicvol method14 and a grid search indexing program.
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Fig. 1 Powder X-ray diffraction pattern of the Er3+/Yb3+ codoped BAKL glass ceramics (GC865) sample. |
For better structural information, the Rietveld refinement approach was used to examine the diffraction patterns using the Full Prof Suite software (free version). The refinement results obtained are shown in Fig. 2. The Rietveld refinement was performed using AlB2Li3O6 as the standard model. The Rietveld refined result of the GC865 sample (with lattice parameters a = 4.875889 Å, b = 6.205774 Å, c = 7.829860 Å and V = 236.93 (Å3) revealed that the samples crystallized in the triclinic phase with the space group P. In the refinement process, intermediate phases were also considered. Except for the triclinic B2O3 phase (major contributor), other phases, e.g. orthorhombic Al2O3 and monoclinic LiO also contributed, although the KF phase contribution is not observed in the present case. However, the positions of the dopant ions (Er3+/Yb3+) cannot be directly obtained through refinement; the probable locations in the crystal structure can still be inferred. The B3+ ions are the most likely cations to be replaced by Er3+. The difference curve between the observed and computed curves showed that they were well fitted. In this system, B2O3 acts as a glass former; however, it is seen from the diffraction pattern that B2O3 is also crystallized. Isabella et al.26 have shown that in a Bi2O3–B2O3 system, the devitrification temperature is as low as 450/650 °C. In the present case, the sample was annealed at above 800 °C and because of this high temperature, B2O3 was also crystallized. The crystallization of the aluminum oxide-based borate glassy matrix with RE is an added advantage for exhibiting high nonlinear optical effects.26,27
To support the idea of the majority phase formation of B2O3, which is observed from the XRD patterns, EDS of the sample was done as shown in the ESI (Fig. ESI 1†). The expected metal ratio after the phosphor synthesis remained the same within the experimental error as the stoichiometric composition used during the synthesis which is confirmed from the different elemental mapping through EDS analysis (Fig. ESI 2†). Due to the EDS instrument limitation which has a beryllium window, only elements with a higher atomic number than beryllium could be detected. Therefore, the lithium element was not detected in the mapping process. The Li-percentage was confirmed in other characterization techniques used in this work, which can be found below.
Unfortunately, combined DTA/TGA measurements were not possible due to instrumental errors. We have explored the thermogravimetric analysis (TGA) on another instrument to check any weight loss that may occur during phase melting and crystallization along with the DTA profile. The TGA profile is shown in Fig. ESI 3 (refer to the ESI†). Moreover, the recorded TGA profile shows a 20–25% weight loss associated with this moisture loss indicating that the glass ceramics had absorbed a significant amount of atmospheric water prior to analysis. This can be explained by two probable incidents—one is that borate glass ceramic matrices are highly porous in nature and belong to the group of “thirsty glass”29 because of their affinity to moisture. The other probable reason is that the TGA measurement is not done using the same instruments and also in the same time interval. As the TGA measurements were done later, the probability of moisture incorporation can be a possible reason to explain the current behaviour.
However, the present sample does not show an absorption peak at 806 cm−1 which confirms the absence of the boroxol ring in the glassy network. Moreover, low-frequency bands are observed at 690 cm−1 which are assigned to the vibration of the metal cations (Li2+) present in the sample. The absorption bands at 500 cm−1 and 416 cm−1 were presently associated with the fundamental mode of KF.33 The cut-off phonon frequency of the sample is obtained at 416 cm−1 which is low enough to observe the UC emission.
The absorption bands at 380, 489, and 656 nm are the transitions from the 4G11/2 ← 4I15/2, 4F7/2 ← 4I15/2 and 4F9/2 ← 4I15/2 in the Er-ion whereas the absorption bands at 979 nm are the result from the transitions 2F7/2 → 2F5/2 in the Yb-ion. It is to be mentioned that the existing broadband around 200 nm is due to the possible host absorption.
Conventionally, Er3+ shows intense red emission in comparison to the characteristic green emission, when the dopant concentration of Yb3+ < 8 mol%.34 However, in this work, the Yb3+ and Er3+ concentrations were kept at 2.0 and 0.5 mol%, respectively, to get the optimum green luminescence. The optimization of the RE concentrations was already discussed in our earlier results.5,35 Moreover, the intensities of the blue, green and red emissions were enhanced with the increase in the excitation pump power density. If a closer observation is made, it can be seen that the green emission is significantly improved rather than the improvement ratios of blue and red emissions. The specific scanning range 500–570 nm of the UC spectra where the green is intense is shown in Fig. 6(b).
The insets of Fig. 6(b) show the different emission regions with varying excitation pump power densities. This anomalous photometric behavior is explained using a new strategic UC mechanism that includes different photon processes (ESA, ET etc.) and is described in the following parts. The green (IG) to red (IR) and green (IG) to blue (IB) intensity ratios are plotted in Fig. 7(a) and (b), respectively, and the graphs also show that the IG/IR ratio shows an exponential increase while the IG/IB ratio shows a linear increase. The results also implicate that at a higher pump power, the green emission dominates the other visible emissions.
![]() | ||
Fig. 7 (a) Green to red emission ratios with increasing pump power; (b) green to blue emission ratios with increasing pump power. |
In general, the conversion of the IR emission to the visible emission can be ascribed to a multi-photon absorption process. The emission intensity variation with excitation pump power density in low power approximation will give a clear understanding of the UC process for the current GC865 phosphor. The following relation is
IUC = Pn | (1) |
Here, n is the number of IR photons that must be absorbed for the emission. Moreover, a double logarithmic plot of the intensity and pump power yields a straight line with a slope that gives the nature of the UC, i.e., the number of photons (n) absorbed in the UC process.36
The slopes of the double logarithmic plot almost show straight lines with n values 1.13 + 0.01, 1.47 + 0.02 and 1.28 + 0.02 corresponding to emission peaks at 489 nm (4F7/2 → 4I15/2), 525 nm (2H11/2 → 4I15/2) and 656 nm (4F9/2 → 4I15/2), respectively, as shown in Fig. 8. The current UC process relies on a two-photon absorption mechanism which could be confirmed by the approximate slope values (n ∼ 2) observed from the plotted curves. But out of curiosity, we have investigated more to find the actual reason for the slope values which are near (n ∼ 2) but not exactly 2. One possible explanation is that the absorption cross-section between 2F7/2 (Yb3+) and 2F5/2 (Yb3+) increases monotonically with temperature.37 A similar observation of the Yb3+/Tb3+ codoped fluoroindate glass matrix was reported by Menezes et al., where at a high temperature more high-frequency phonons participate in the non-resonant energy transfer from Yb3+ to Ho3+. The present Er3+/Yb3+codoped matrix may be justified in a similar way. As a result of the local temperature increase, Yb3+ and Er3+ are excited more and more efficiently. Another possible explanation is that the multiphonon relaxation rate is also enhanced at high temperatures according to the following formula37
![]() | (2) |
It is worth mentioning that we have used an optical chopper at a threshold frequency to avoid any direct heating in the sample while irradiating with a 980 nm laser at different pump power densities. However, it has been observed that the slope values are near 2 but not exactly 2. This leads us to reinvestigate the actual pump power dependence due to the temperature-dependent non-radiative decay. In practice, the actual emission intensity measured during pump power dependence can be written in the following form,
Iobserved = Iactual − WNRi | (3) |
To calculate the contribution of the temperature-dependent part, we have measured the local temperature of the sample using a K-type thermocouple placed near the sample chamber. At different pump powers, the local temperature is measured and represented as (T) and the room temperature is considered as (T0). Incorporating the temperature-dependent term, we have again plotted the double logarithmic nature of pump power density vs. emission intensity, which is shown in Fig. 9. In the equations, we have considered WNRi(T0) = 50000 s−1;37 at room temperature, qi is taken as 4 for the 2H11/2 level (Er3+), 6 for the 4F7/2 level (Er3+) and 6 for the 2H11/2 level (Er3+).38Fig. 9 shows the comparison between the observed emission intensity at different pump powers vs. actual emission intensity incorporating the thermal quenching phenomena. It is found that due to thermal quenching, the observed slopes are showing (>2) values and after incorporating, the non-radiative rate is near 2 values. Therefore, we can conclude that due to irradiation by a 980 nm diode laser at different pump powers, in the sample the local temperature rises due to which the observed emission intensity is always less than the actual.
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Fig. 9 Comparison of the double logarithmic plot of pump power density vs. emission intensity, incorporating the thermal quenching phenomena. |
Based on the above confirmation, a suitable energy level diagram is drawn and the possible UC mechanisms are proposed.
![]() | ||
Fig. 10 Schematic energy-level diagram of Er–Yb with energy transfer (K) from Yb3+ to Er3+, upconversion (C) and radiative (τ), and nonradiative (AMP) energy relaxation. |
The Yb3+ ions absorb the NIR pump photon, and the stored energy is released either by spontaneous emission to the ground state or through energy transfer (K) to the Er3+ ions. The energy in 4I11/2 relaxes to the lower Er3+ energy level 4I13/2via a rapid non-radiative process called AMP; because of the short decay, the back transfer to the Yb3+ ion is minimal in this fluoride glass ceramic with a high phonon energy. 4I13/2 decays spontaneously to the ground level or empties via a cooperative UC process (C).22
For a better understanding of the power-dependent anomalous behaviour, a theoretical description has been given based on the steady-state rate equations for the Er3+ and Yb3+ co-doped systems. The possible three energy transfer upconversion (ETU) processes from Yb3+ to Er3+ are (refer to Fig. 10 & 11).
ETU 1: 2F5/2 (Yb3+) + 4I15/2 (Er3+) → 2F7/2 (Yb3+) + 4F11/2 (Er3+)
ETU 2: 2F5/2 (Yb3+) + 4I11/2 (Er3+) → 2F7/2 (Yb3+) + 4F7/2 (Er3+)
ETU 3: 2F5/2 (Yb3+) + 4I13/2 (Er3+) → 2F7/2 (Yb3+) + 4F9/2 (Er3+)
The Er3+ ions increased to the 4F7/2 level by ETU-2 and relaxes nonradiatively to the 2H11/2/4S3/2 levels, and subsequently, radiative transition to the ground state (4I15/2) yields the characteristic green (525/555 nm) emission bands. The population increment of the 4I13/2 level of Er3+ can be explained using the two basic mechanisms followed here: (i) energy back-transfer: 2H11/2/4S3/2 (Er3+) + 2F7/2 (Yb3+) → 4F13/2 (Er3+) + 2F5/2 (Yb3+) and (ii) the cross-relaxation process of Er3+ ions: 2H11/2/4S3/2 + 4I15/2 → 4I9/2 + 4I13/2.
If we took a closer observation, the ETU 2 process is found to be more significant due to its energy level matching profile. Therefore, considering that maximum energy transfer can happen through Yb3+ to Er3+ using the ETU2 process, a theoretical model is established here. The model consists of 5 rate equations for the populations of the primary energy levels of Er3+, considering the main energy transfer mitigation processes as per the discussion made in the Er3+–Yb3+ co-doped system. The solutions of these rate equations will provide the information on whether energy back transfer will occur or cross relaxation will prevail.40 For simplification, we can consider these rate equations are analogues to a four-level laser system. We have NYb,1 at the ground level and the pumping process excites the atoms from 2F7/2 to 2F5/2 of Yb3+ ions; the pumping rate is F. Atoms at the 2F5/2 level have longer decay than those at the 2F7/2 level; the decay time is τYb. As the 2F5/2 level of the Yb3+ ions and the 4I11/2 level of Er3+ ions are at the same energy level, energy transfer from Yb3+ to Er3+ occurs. Now, the population at the 4I11/2 level (shorter decay) shifts to a lower level to the 4I13/2 level via a nonradiative transition AMP. As the 4I13/2 level of Er3+ ions is a metastable state, the following multiple ESA transitions contribute to the population of the higher Er3+ energy level. In this case, the total Yb3+ population is given by NYb = NYb,2 + NYb,1 and the total Er3+ population is given by NEr = NEr,4 + NEr,3 + NEr,2 + NEr,1. Then, we have the rate equations for the four-level laser systems:
![]() | (4) |
![]() | (5) |
![]() | (6) |
![]() | (7) |
In the above equations, NEr,i (i = 1, 2, 3, and 4) are the population densities of the 4I15/2, 4I13/2, 4I11/2 and 4I9/2 levels of Er3+, respectively. NYb,i (i = 0 and 1) are the population densities of the 2F7/2 and 2F5/2 levels, respectively, of Yb3+. σabs,Er and σabs,Yb are the absorption cross-sections of Er3+ and Yb3+, respectively. F is the excitation pump rate, AMP is the multi-phonon decay rate, τYb = 1.6 ms is the lifetime of the Yb3+ ions without Er3+ co-doping and τEr,2 = 10 ms is the lifetime of the Er3+ ions to the ground state.39Eqn (4) represents the rate of the population densities at the 2F5/2 level of Yb3+ which depends on the absorption coefficient and population density of the 2F7/2 level of Yb3+. Eqn (5) represents the rate of population densities at the 4I13/2 level of Er3+ which depends on the contribution of non-radiative (AMP) transition between the levels (3 → 2) of Er3+. Eqn (6) represents the rate of population of the 4I11/2 level of Er3+, which depends on the energy transfer factor (K) and the population of the 2F5/2 level of Yb3+. Moreover, the rate of population at the 4I9/2 level is given by eqn (7) which depends on the square of the population at the 4I13/2 level of the Er3+.
The relaxation rates can be calculated using the equation,41
![]() | (8) |
![]() | ||
Fig. 11 A schematic energy level diagram of the Er3+/Yb3+ ions with possible pathways defining upconversion. |
As we discussed, the probability of the ET phenomena is more likely to happen in an Er3+–Yb3+ codoped system due to a larger absorption coefficient which simultaneously lowers the probability of direct absorption of the NIR photon in the Er3+ ions at the ground level through the ground-state absorption (GSA) process. The schematic energy level diagram of the Er3+/Yb3+ ions with possible pathways defining UC is shown in Fig. 11. The significant population increase at the 4I11/2 level is considered only by efficient ET from the Yb3+ to Er3+. However, the second NIR photon is again absorbed from the 4I11/2 level as it is a metastable state and via the excited state absorption (ESA) process it populates at the 4F7/2 level. Here, a part of the Er3+ energy decays nonradiative at the 4I13/2 level and the rest populate the 4F9/2 level by absorbing the second NIR photon through another ESA. Moreover, the ions from the 4F7/2 level decay nonradiatively to the lower-lying 2H11/2 and 4S3/2 manifold via the possible emission of 4 and 6 phonons, respectively.38 Since the energy gap between the 2H11/2 and 4F7/2 levels is 2600 cm−1 while it is around 3000 cm−1 between the 4S3/2 and 4F7/2 levels, it justifies the behaviour. Finally, the ions from the 2H11/2 and 4S3/2 manifold relax radiatively to the ground level leading to green emissions of about 525 nm and 545 nm, respectively. Now the Er3+ ions in the 4F9/2 state relax to the ground state producing red emission about 656 nm corresponding to the 4F9/2 → 4I15/2 transition. The possible mechanism for the blue emission is by populating the 4F7/2 level. The Yb3+ ions in 2F7/2 (ground state) were excited to the 2F5/2 state, and then transfer their energy to the nearest energy level of Er3+i.e.4I11/2 level. The level 4I11/2 readily transfers the whole energy to the nearest 4F7/2 level of Er3+ and also from the 2F5/2 level of the sensitizer Yb3+ there is an extra energy transfer that happens to the 4F7/2 level which is the cause of significant population in the following level. Finally, the 4F7/2 level radiatively relaxes to the 4I15/2, resulting in blue emission centred at 489 nm. In addition, it is supposed that due to the inhomogeneity in the sample there is a chance to form Yb ion clusters and these clusters cooperatively emit at 489 nm.5,42,43 Here, simultaneous excitation of a pair of Yb3+ ions accompanied by an energy transition to the 4F7/2 level of the Er3+ ions and the emission of a single visible photon in the following manner: Yb3+ (2F5/2) + Yb3+ (2F5/2) = Yb3+ (2F7/2) + hγ, where the photon energy of the cooperative emission is almost exactly twice the energy of the normal (single-ion) fluorescence. This behaviour can most likely be attributed to the non-resonance energy transfer. Here, the possibility of blue emission (489 nm) is supposed from the cooperative emission of the Yb3+ ion.5
![]() | (9) |
![]() | (10) |
![]() | (11) |
![]() | (12) |
Under steady state approximation with neglecting transfer term, the population of the acceptor (Yb) level for the 1st transfer process (Er → Yb) and the population of acceptor (Er) level for 2nd transfer process (Yb → Er) can be written as
NYb = NEr,1τaτd2(Fσabs,Yb)2NYb,2NEr,22 | (13) |
NEr,1 = NYb,2τaτd2(Fσabs,Er)2NEr,2NYb,22 | (14) |
It is worth noticing that eqn (13) demonstrates the predicted quadratic dependency on excitation pump intensity. Moreover, the following equation for energy bridging intensity followed by cooperative-emission may be derived in the steady-state regime from eqn (9) and (11)
![]() | (15) |
According to eqn (15), the energy bridging intensity should have a square dependency on the donor concentration; i.e., one part should be dependent on (Er) concentration and another part should depend on (Yb) concentration. Eqn (15) also justifies the idea of energy bridging (population transfer) from one Er3+ ion to another Er3+ ion and it also provides the idea of the intensity of population transfer at a specific power density. Quantitative analysis (rise time & decay time) on populated levels such as NEr,2 will help to decode the energy transfer probability between two Er3+ levels via the Yb3+ virtual level. Eqn (9)–(12) may also be used to estimate the temporal evolution of the whole Er3+ upconversion emission process under the rapidly pulsed excitation of the Yb3+ ion. It is notable that the cooperative emission capabilities can be greatly enhanced in oxyfluoride glasses,7,44 fluoride-doped ZBLAN glasses.17 In some cases, it is found that (5%) Yb-doped oxyfluoride ceramics was 230 times greater than that of ZBLAN fluoride glass doped with Yb3+ (3 mol%). The reason for this improvement is that the glass-ceramic composition allows the Yb3+ ions to form Yb3+/Yb3+ clusters directly which is not the case for ZBLAN glasses. The emergence of additional Yb3+/Yb3+ cluster ions as well as Yb3+ and Er3+ ion incorporation into the nanocrystalline phase resulted in considerably smaller particle size. In a homogeneous glass, there is less separation among Yb3+ ions. In the present case, the GC865 sample is proven to be a uniquely designed GC matrix as it has a low phonon energy environment of KF, aluminium as the modifier which gives an excellent environment to form Yb3+/Yb3+ ion pairs at first and then enables clustering of nearby Er3+ ions to form the structure Er3+–(Yb3+/Yb3+)–Er3+ with a neighbouring Er3+ ion. This pair proves to be highly efficient in terms of energy mitigation in a higher state. It is a very rare phenomenon where the Er ion at a high pump power not only saturates its 4F7/2 level population but also transfers additional energy at a moderately high power through a virtual level of the Yb3+/Yb3+ ion cluster to the other activator ion. The GC865 sample has the unique advantage of the following improvements: better coupling of the (Yb3+/Yb3+) ion pairs, less cross-relaxation, non-saturation of the green-emitting levels, population control management at high pump power and a better cooperative upconversion process. In the later section, the photometric characterization of the sample was analysed to check the suitability for low-cost color tuning displays and Er3+-doped optical fibres.
![]() | (16) |
![]() | (17) |
The CIE 1931 chromaticity diagram for the GC865 sample is shown in Fig. 12.
To define the actual color emission, CIE parameters e.g. color coordinates (x, y) and CCT were computed using the Color-Calculator software. It is been observed that the color coordinates traversed a broad range from white to an intense green area, as seen in the chromaticity diagram on the increase of the excitation pump power density (Fig. 13).
The color coordinates (x,y) are presented in Table 1, which shows that there is a possibility of tuning the color from white to green. Moreover, it is quite interesting; at a moderate power (530 mW), the sample emits white light (x = 0.32, y = 0.39) which is very close to the white centre (0.33, 0.33) of the MacAdam ellipse. In addition, according to the National Television Standard Committee (NTSC) system, the ideal white chromaticity lies near (0.33, 0.33).48 The bright white-light emission can be easily observed with the naked eye during the test. However, with incremental pump powers, the CIE coordinates show the trend of moving from the white to the green-light regions. The reason behind this occurrence is already justified using the energy bridging phenomenon between the Er–Er ion clusters in the above section. The major advantage of the present material is that by simply adjusting the excitation pump power, the GC865 sample can exhibit tunable visible light, which is why the current sample is expected to have broad application prospects in multicolor displays. It can replace the need for RE concentration-dependent phosphor for display applications. To further study its suitability in commercial phosphor (w-LEDs), the quality of this white light was inspected with the correlated color temperature (CCT). The CCT formula is expressed in the following using McCamy empirical formula,48
CCT = 449n3 + 3525n2 + 6823n + 5520.33 | (18) |
Ceramic phosphor | Excitation pump power density (W cm−2) | Color coordinates | CCT (K) | Color purity (%) | |
---|---|---|---|---|---|
x | y | ||||
GC865 | 35 | 0.32 | 0.39 | 5130 | 16.88 |
40 | 0.29 | 0.45 | 4526 | 30.67 | |
45 | 0.27 | 0.53 | 4409 | 49.31 | |
50 | 0.27 | 0.57 | 4515 | 58.24 | |
55 | 0.26 | 0.60 | 4447 | 65.32 | |
60 | 0.26 | 0.63 | 4509 | 72.03 | |
65 | 0.25 | 0.65 | 4431 | 76.88 | |
70 | 0.25 | 0.70 | 4526 | 88.06 |
The CCT value calculated for the GC865 excited at 980 nm was found to be 5130 K, which corresponds to a cooler color temperature and generates bluish-white light. Therefore, the present GC865 ceramic phosphor could be suitable for solid-state lighting technology as a cooler white light source, especially for outside display lights.
Although CCT is an efficient characterization, it is mostly used for broadband light sources (white light). The narrow banded light (inorganic emissions) is characterized usually by the dominant wavelength and color purity. As a consequence, the color purity should be checked in the present case. The color purity is calculated with the help of the color calculator software that uses the equation as follows:49
![]() | (19) |
Footnote |
† Electronic supplementary information (ESI) available. See DOI: 10.1039/d1dt03918k |
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