Z. Raddaouia,
S. El Kossia,
B. Smirib,
Thamraa Al-shahranic,
J. Dhahria and
H. Belmabrouk*d
aLaboratoire de la Matière Condensée et des Nanosciences, Université de Monastir, Faculté des Sciences de Monastir, Avenue de l'environnement, 5019 Monastir, Tunisia
bLaboratoire de Micro-optoélectroniques et Nanostructures, Université de Monastir, Faculté des Sciences Monastir, Avenue de l'environnement, 5019 Monastir, Tunisia
cDepartment of Physics, College of Science, Princess Nourah Bint Abdulrahman University, Riyadh, Saudi Arabia
dDepartment of Physics, College of Science at Zulfi, Majmaah University, Zulfi 11932, Saudi Arabia. E-mail: Ha.Belmabrouk@mu.edu.sa
First published on 22nd June 2020
The vibrational and optical properties of an La0.7Sr0.25Na0.05Mn0.7Ti0.3O3 (LSNMT) polycrystalline sample produced via a solid-state reaction were studied. The Raman spectrum at room temperature reveals the chemical disorder in our compound. The optical gap and Urbach energy were estimated on the basis of the absorption spectrum. Moreover, the polycrystalline manganite radiates in the near-infrared light (1000 nm) with 514.5 nm light excitation and in the temperature range from 10 K to 300 K. Crystal field analysis suggests that only the Mn4+ luminescent center is found in LSNMT. The measured activation proves that our compound possesses good thermostability. The chromaticity coordinates prove that the emission of the LSNMT sample occurs in the near-infrared region. All analytical findings demonstrate that LSNMT manganite has substantial prospective applications in white luminescent devices.
More precisely, manganite-based perovskite-type oxides of the composition A1−xBxMnO3 have appeared to be an attractive class of performing materials because of their low cost and abundance on the earth.4,5 Their diversity and promising physical properties deserve significant interest in numerous nanotechnology-related applications such as optoelectronic devices, electrocatalysis, and memory storage devices. For these reasons, worldwide research activity is devoted to understanding the origin of these potential characters.6,7
However, the functionality of manganite is well known for its magnetic properties and particularly colossal magnetoresistive behavior. These features represent the most important discovery and revolution of the magnetic system. It is accompanied by the magnetic transition, which is explained by the double exchange and superexchange phenomena.8 Usually, magneto-transport characteristics have been connected to the double exchange phenomena, which are governed by the movement of the eg electrons from Mn3+ to Mn4+.9 These proprieties have attracted considerable attention and bring a new theory and model to explain the interactions between transport and magnetic behaviors such as spin-glass and charge ordering.10
The simplicity of structure has been extensively exploited as a clue for numerous applications due to the moderation of properties by the substitution of A and/or B, resulting in a variety of structures that could play a key role to manipulate capacity and performance.11 The occupation of the transition metal B in the octahedral system produced a splitting of the d orbital into two degenerated eg orbitals and three t2g orbitals. This step was pursued following the effect of Jahn–Teller to create a stable structure with two energies states (σ*, σ) in eg orbital occupation and the covalent oxygen-related intermediate species.12 In fact, the variation of the ionic radii is a type of chemical pressure that creates a deformation in BO6 from the perfect ceramic, which causes large degrees of strain and distorts the surrounding lattice and yields a variety of unit cells and lattice parameters.13 Full knowledge of these factors is important to underline the high impact of microstructural properties on the double exchange phenomena that is the source of the physics of the properties in perovskites. This strongly relies on the B–O bond length (dB–O) and the (θB–O–B) bond angle.14
Strontium-substituted lanthanum manganite (La0.7Sr0.3MnO3) as a typical magnetic material opens the door to numerous investigations on the origin of its colossal magnetoresistive properties. These properties are explained in terms of the interaction between the structural distortion and magnetic mechanisms related to the magnetic coupling between Mn4+ and Mn3+. Abdelmoula et al.15 reported that the substitution by a monovalent element can improve the physical properties of manganite. In fact, they investigated the impact of Na incorporation in La0.7Sr0.3MnO3, which proves that the doped manganite oxides (La0.7Sr3−xNaxMnO3) constitute very attractive candidates as potential giant magneto-resistance compounds. Similarly, Kossi et al.16 have reported that La0.7Sr0.025Na0.05MnO3 and La0.7Sr0.025Ka0.05MnO3 show a giant magnetocaloric property and announced giant dielectric properties with the partial substitution of Mn by Ti. In the same way, more recent studies proved that La0.7Sr0.3MnO3 and its derivatives can be the next-generation energy technologies for clean power generation due to their multiferroic properties and their hopeful applications in numerous domains.17
Moreover, recent progress reveals that manganites present alternative materials to phosphorus as a luminescent matrix and open up new fields of investigation.18 However, much work remains to be done to achieve high luminescence performance adaptable to large-scale technological applications. In fact, manganite is influenced by the doping ion, i.e., manganese ion (Mn4+). This tetravalent ion is luminescent. It is able to emit red light when it is excited by blue or near-UV light.19 In addition, the luminescence characteristics can be tailored and enhanced by varying the dopant concentration, grain size, synthesis process, and temperature of sintering. However, the most important factor influencing these characteristics is the choice of the dopant and the doping site that directly affect the characteristic of MnO6 octahedrons.20
In this study, LSNMT polycrystalline manganite was prepared via a classical solid-state method that requires high temperatures. The vibrational properties of the LSNMT manganite were studied via Raman spectroscopy. The luminescence characteristics of our manganite compound were investigated from its absorption spectrum and photoluminescence (PL) spectrum. The thermal stability of LSNMT was deduced from its PL spectra, which depends on the temperature value.
In general, to compute the intensity of the compounds during Raman scattering some equations are required. We recall hereafter some of these equations. Let ℏ be the reduced Planck constant, ωi denotes the angular frequency of the incident photon, ωs is the angular frequency of the scattered photon, ωp is the angular frequency of the scattered phonon, kB is the Boltzmann constant and T is the absolute temperature.
It is well known that the Stokes process corresponds to the emission of a phonon, whereas the anti-Stokes process corresponds to the absorption of a phonon. We deduce that the energy change during these phenomena is given by:
(1) |
The intensities IS and IAS of the first-order scattering by a phonon or more generally by a boson are given by:
(2) |
The occupation number n(ω,T) of phonons at thermal equilibrium is given by:
(3) |
The ratio of the intensities related to the second-order scattering is approximated by the following equation:
(4) |
Optical characteristics are one of the most interesting parameters to estimate the light efficiency. One of them, the optical band gap (Eg) can be obtained by employing the basic absorption.
They are determined using the following formula:22
αhν = B(hν − Eg)n | (5) |
A crystallized ceramic is ideally perfect. The absence of this condition is attributed to a defect in the solid, which can be connected to a defect caused by impurities and distortion.
The Urbach energy Eu describes the disorder of a sample.
From the change in the absorption coefficient, it is possible to extract the disorder in the sample, resulting from this equation.
α = 2.303 × (A/d) | (6) |
(7) |
The X-ray structure analysis by the Rietveld refinement was discussed in our previous work.16 It was noted that LSNMT crystallizes in the rhombohedral Rc structure without any detectable secondary phase, with lattice parameters a = b = 5.536(3) Å, c = 13.438(3) Å and cell volume V = 356.75(2) Å3. It is also important to recall the values of the bond length dMn–O–Mn = 1.97(1) Å and the bond angle θMn–O = 164.24(3)°.
The Raman data were recorded in the frequency range 80 to 1000 cm−1 using a LABRAM HR800 Raman spectrometer. The spectral resolution of the system was 3 cm−1 with a power of about P = 50 mW and ×10 objective (focus diameter larger than 10 microns). The scattered radiation was detected by a 1024 × 256 CCD camera. Our compound was excited by a 532 nm laser at room temperature.
The UV-Vis-NIR spectra at room temperature in the wavelength range of 150 to 1500 nm were measured on a Shimadzu UV-3101PC spectrophotometer with a source emitting wavelength radiations on a pellet of our compound.
The photoluminescence (PL) data were recorded between 10 K and 300 K while keeping the sample in a closed-cycle helium circulation cryostat. The sample was excited by employing a 514.5 nm line of the continuous wave Ar+ laser and a situated power excitation of 50 W cm−2. Spectral analysis of the luminescence measurements was dispersed using Jobin Yvon HRD1 monochromator and detected by a thermoelectrically-cooled Si photodetector.
Fig. 2 Raman spectrum of the LSNMT ceramic at room temperature for excitation 532 nm. Inset the crystal structure and the TiO6 octahedron for our compound. |
After dividing by the factor n(ω) + 1, the Raman spectrum of rhombohedral LSNMT manganite in the frequency [80–1000 cm−1] is illustrated in Fig. 2. The obtained Raman spectrum of LSNMT ceramic exhibits similar behavior in position and profile to that of the data from LaMnO3, which is characteristic by the rhombohedral phase (Rc).26–28 In our case, we observed two peaks in the intervals of 100–300 cm−1 and 400–700 cm−1 associated with phonons of the rhombohedral phase and can be centered at five Raman modes 117, 156, 493, 518 and 605 cm−1. The band at lower frequencies occurs around 117 cm−1 from designing the hardening of A1g phonon mode related to the dominant A-site cations (La/Sr/Na) distortions and the electron–phonon coupling strength.29,30 Also, the peaks at 156 and 493 cm−1 are assigned as Eg symmetry mode identified as an internal mode (bending of the MnO6 octahedra) and we ascribe the two highest peaks at 605 and 518 cm−1 to Eg bands defined by the vibration of oxygen in MnO6 octahedra.31,32 The proposed assignments and other observed mode wavenumbers are summarized in Table 1, which compares the patterns observed in this study with those recorded according to the several previous research works such as La0.67Ba0.25Ca0.08Mn(1−x)TixO3 by M. Bourguiba et al.33 and La0.65Eu0.05Sr0.3−xMnO3 by R. Bellouz et al.34
However, the Raman scattering confirms that the crystal lattice and symmetry distortion affect the Mn4+ environment and the optical properties in our compound. The same result was reported for other samples such as La0.67Ca0.33Mn1−xVxO3.35,36
We studied the light absorption for our compound; in our sample, the absorbance spectrum was procured and presented in Fig. 4. The optical gap of our sample could be estimated by the following equation:22
(αhν)2 = B(hν − Eg) | (8) |
Fig. 4 Energy band gap as a function of the LSNMT ceramic. Inset the plot ln(α) versus photon energy (hν) for LSNMT. |
To compute the energy Eg of the LSNMT sample, we plot (αhν)2 vs. (hν). We obtain Eg = 4.1 eV for the La0.7Sr0.25Na0.05Mn0.7Ti0.3O3 compound. This value is similar to that obtained for other perovskites as reported by Kumar et al.39
In addition, the electronic bandwidth (W) could be determined by the following equation:40,41
W ∝ cos[1/2(π − (Mn/Ti–O–Mn/Ti))]/dMn/Ti–O3.5 |
In addition, the energy Eg is related to W by the equation; Eg = Δ − W, where Δ is the energy of charge-transfer.42 The width of defect bands produced in the bandgap is related to Eu.43 It should be calculated from the formula eq:
(9) |
The Urbach energy Eu was measured by tracing ln(α) vs. hν (inset in Fig. 4). The value Urbach energy Eu obtained in the present work are found to be in low 0.227 eV for the LSNMT ceramic. This suggests the same behavior as reported in other research works, such as on Mn4+-doped glasses.44,45
Fig. 5 The emission spectrum of the LSNMT ceramic excited at 514.5 nm at room temperature. Inset schematic energy level scheme of Mn4+ ions. |
The working temperature of polycrystalline LSNMT manganite will be lower than the room temperature.
Consequently, thermal stability is particularly important in a manganite. Fig. 6(a) displays the temperature-dependent PL spectrum (λex = 514.5 nm) over the temperature range of 10–300 K for the LSNMT manganite. We notice that the PL intensity decreases with rising temperature due to nonradiative electron transitions increasing with rising temperature.46,47
Fig. 6 (a) Temperature-dependent PL emission spectra of the LSNMT ceramic, (b) ln[(I0/I) − 1] and 1/kBT for LSNMT. |
The activation energy (Ea) was calculated by Arrhenius equation as given in:48
(10) |
This equation can be transformed into the following form:
(11) |
The Ea (0.318 eV) was obtained by plotting ln[(I0/I) − 1] and 1/kBT as seen from the plot in Fig. 6(b). This result suggests that LSNMT manganite ceramic present good thermal stability.
In addition, the PL intensities spectra of the LSNMT ceramic using a 514.5 nm laser excitation for the selected excitation power at 10 K, are displayed in Fig. 7(a). It should be noted that the PL intensities rise with an increase of the excitation power and the position of the emission spectra remained constant as the excitation power is raised.
Fig. 7 (a) PL intensity of LSNMT at 10 K at different excitation power densities, (b) log–log plot of PL intensity versus excitation power density for ceramic at 10 K. |
The correlation between PL intensity (I) and the excitation power (P) can be described by the following equation:48
I ∝ (P)n | (12) |
The CIE chromaticity of the LSNMT sample at room and at low temperature (10 K) are represented in Fig. 8. The CIE diagram exhibit that the approximate coordinates were related in the red region. The values of CIE coordinates of the LSNMT ceramic are tabulated in Table 2. The resulting CIE chromaticity coordinates of our compound at room and at low temperature (10 K) are (0.6806, 0.3192), (0.6901, 0.3097), respectively.
Fig. 8 (a) The CIE chromaticity of the LSNMT sample at room and at low temperature (10 K), (b) the grow of the CIE chromaticity. |
La0.7Sr0.25Na0.05Mn0.7Ti0.3O3 | CIE | |
---|---|---|
x | y | |
At T = 300 K | 0.6806 | 0.3192 |
At T = 10 K | 0.6901 | 0.3097 |
New technologies based on red phosphor have attracted the attention in industrial applications as white-light-emitting diodes (W-LEDs) to avoid the high color temperature and low color index problem.
Against the high price of this compound, further research and development confirm that transition-metal Mn4+-doped luminescent compounds can be an alternative system to emits red light when excited by near-UV or blue light. However, our investigations of the vibrational and optical behaviors of the LSNMT has demonstrated for the first time that pure red emission persists in our crystal structure. This work can solve the problem of many applications leading to a stable structure of manganite which is correlated to the red pure emission and providing a good candidate for white luminescence display devices.
In addition, the optical gap and Urbach energy values were determined using the absorption spectrum at room temperature. The PL intensity at room temperature response emits red light (1000 nm). Temperature-dependent PL revealed that our compound has good thermal stability. Using the chromaticity coordinates (CIE), one can see that the LSNMT sample show emission in the red region. All analytical results demonstrate that LSNMT manganite has the potential for considerable applications in white luminescence devices.
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