Home Structural, physical, and luminescence properties of sodium–aluminum–zinc borophosphate glass embedded with Nd3+ ions for optical applications
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Structural, physical, and luminescence properties of sodium–aluminum–zinc borophosphate glass embedded with Nd3+ ions for optical applications

  • Hamdan A. S. Al-Shamiri EMAIL logo
Published/Copyright: September 19, 2025
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Abstract

Sodium–aluminum–zinc borophosphate (SAZBP) glass systems doped with varying concentrations of Nd3+ ions (0–6 wt%) were synthesized via the conventional melt-quenching technique to systematically investigate their physical, structural, and optical properties. The influence of Nd3+ doping on the glass matrix was comprehensively evaluated through density measurements, molar volume, and ion concentration, revealing a linear correlation between dopant concentration and compactness of the glass network. X-ray diffraction patterns confirmed the amorphous nature of all compositions, while Fourier-transform infrared spectroscopy elucidated structural modifications, including the evolution of BO3, BO4, and PO4 units, as well as the formation of non-bridging oxygens with increasing Nd3+ content. Optical studies revealed a tunable refractive index (1.522–1.529) and Urbach energy, with absorption spectra exhibiting characteristic Nd3+ transitions (4I9/22P1/2, 4G5/2, etc.). The optical band gap (E g) decreasing with higher Nd3+ concentrations, attributed to the polaronic effect and structural rearrangements. Photoluminescence spectra displayed intense emission at 1,062 nm (4F3/24I11/2), with Judd-Ofelt analysis yielding intensity parameters (Ω 2, Ω 4, Ω 6) that reflect the local asymmetry and covalency around Nd3+ ions. High radiative transition probabilities (A rad), branching ratios (β > 50%), and stimulated emission cross-sections (σ emi) suggest the potential of Nd3+-doped SAZBP glasses for near-infrared lasers, optical amplifiers, and photonic devices. The results underscore the role of Nd3+ in tailoring the functional properties of borophosphate glasses for advanced optoelectronic applications.

1 Introduction

The rapid advancement of photonic technologies spanning high-power lasers, optical amplifiers, and next-generation telecommunication systems [1,2,3,4] demands the development of advanced optical materials. with tailored luminescent properties and exceptional stability. Recent, advances in optical materials have focused on overcoming traditional limitations of efficiency, stability, and spectral tunability. Perovskite quantum dots have emerged as revolutionary luminescent materials, achieving near-unity photoluminescence quantum yields (PLQY > 95%) and tunable emission across the visible spectrum through halide composition engineering [5,6]. For near-infrared (NIR) applications, rare-earth-doped transparent ceramics (e.g., Nd: YAG, Yb: Lu2O3) now rival single-crystal performance with higher doping homogeneity and fracture toughness [7,8,9,10]. In glass systems, heavy-metal oxide glasses (e.g., germanate-tellurite hybrids) exhibit ultralow phonon energies (<700 cm−1), enabling mid-IR emission from rare-earth ions like Er3+ and Tm3+ [11,12]. Meanwhile, nanostructured glass-ceramics embedding (rear earth) RE3+-doped nanocrystals (e.g., Na YF4 in silicate glass) combine the processability of glasses with crystal-like emission efficiencies [13]. For flexible photonics, organic-inorganic hybrids (e.g., polydimethylsiloxane-embedded lead halide perovskites) demonstrate stretchable wavelength-tunable emission [14,15]. These innovations collectively address critical challenges in lasers, optical amplifiers, and photonic integrated circuits.

Phosphate glasses have garnered significant attention as host matrices for rare-earth ions due to their low melting temperatures, high solubility for dopants, and tunable optical properties [16,17]. Unlike silicates or borates, the phosphate network consists primarily of PO4 tetrahedra, which can exist as Q 3 (metaphosphate), Q 2 (chain-like), or Q 1 (terminal) units, depending on the O/P ratio and modifier content [18]. Recent studies have demonstrated that the local structure of phosphate glasses plays a critical role in determining the optical performance of rare-earth-doped systems. For instance, Seshadri et al. investigated the structural modifications in Nd3+-doped zinc phosphate glasses using FTIR and Raman spectroscopy, revealing that increasing Nd3+ content leads to a progressive depolymerization of the phosphate network, converting Q 2 chains into Q1 terminations due to the high field strength of Nd3+ ions [19]. Similarly, Metwalli and Brow studied aluminophosphate glasses and found that Al3+ incorporation enhances cross-linking between phosphate chains, improving thermal stability while maintaining high RE3+ luminescence efficiency [20]. However, pure phosphate glasses suffer from poor chemical durability and mechanical strength, limiting their practical applications. To overcome these drawbacks, mixed glass formers (e.g., borophosphate systems) have been explored. Masai et al. demonstrated that introducing borate into phosphate glasses reduces hygroscopicity while preserving high rare-earth emission efficiency, attributing this to the formation of B–O–P linkages that stabilize the glass network [21]. Moreover, zinc-modified phosphate glasses have shown promise due to their dual role as network modifiers and intermediates. Djamal et al. reported that Zn2+ ions in Nd3+-doped zinc borophosphate glasses act as charge compensators, reducing non-radiative relaxation and enhancing NIR emission at 1.06 µm [22]. Additionally, Smith et al. found that sodium-aluminophosphate glasses exhibit improved mechanical properties due to the formation of Al–O–P bonds, which reinforce the glass structure while maintaining high optical transparency [23]. These studies highlight the critical role of glass composition in tailoring structural and optical properties. However, most existing work focuses on binary systems (e.g., zinc phosphate, borophosphate), leaving a gap in understanding ternary systems like sodium–aluminum–zinc borophosphate (SAZBP), where sodium (Na+), aluminum (Al3+), and zinc (Zn2+) collectively influence the glass network.

Recently, great efforts have been made to study the structure and physical properties of Nd3+-doped different materials. Ramteke et al. [24] studied the effect of Nd3+ on spectroscopic properties of lithium borate glasses. El-Maaref et al. [25] studied the optical properties and radiative rates of Nd3+-doped zinc-sodium phosphate glasses. UV-vis spectra of these glasses were analyzed at different concentrations of Nd2O3. The effect of neodymium concentration on the density and energy band gap has been investigated. The density of the present glasses slightly increases with the increase in Nd2O3. Judd-Ofelt (JO) theory was used to determine the optical parameters such as line strengths, optical intensity parameters (Ω t), transition probabilities, and transition lifetimes. Hypersensitive transitions were identified in the absorption spectrum, the greatest line strengths are recorded at the transitions 2G7/2 - 4G5/2, 4S3/2 - 4F7/2, and 4D1/2 - 4D3/2 -4D5/2 - 2I11/2 with wavelengths of 580, 475, and 355 nm, respectively. Lifetimes of the important 4F3/2 laser-level were determined, which show decreasing trend with the increase in Nd2O3 content and are found to be between 0.838 and 1.595 ms [26,27,28,29].

Neodymium-doped lithium lead alumino borate glasses has been synthesized with the chemical composition 10Li2O–10PbO–(10−x)Al2O3–70B2O3xNd2O3. The present material exhibit tow emission lines at 1,063 and 1,350 nm, these lines originated from 4F3/24I11/2 and 4F3/24I9/2, respectively [30]. Trejgis et al. [31] investigated the suitability of Nd3+-doped oxy fluoro tellurite (65−x)TeO2–20ZnF2–12PbO–3Nb2O5xNd2O3 (x = 0.1, 1, 2, 5, and 10) glasses for single-band ratiometric-based luminescent thermometry. Xu et al. [32] have investigated the effect of Nd3+ impurity in the phosphate laser glasses. Kolobkova et al. [33] studied the spectroscopic properties and energy transfer of fluorophosphate glasses doped with Nd3+, JO theory has been used to evaluate optical intensity parameters, radiative lifetimes, and emission cross sections of Nd3+-doped fluorophosphate. The emission bands at NIR and IR spectral regions of Nd3+-ions doped zinc lithium fluoroborate glasses have been studied and analyzed [34]. Djamal et al. [22] studied the spectroscopic properties of Nd3+ ion-doped Zn–Al–Ba borate glasses for NIR emitting device applications. Lead fluorosilicate glasses doped Nd3+ for photonic device applications have been prepared and optically characterized by Manasa et al. [35]. Structural and optical properties of borosilicate glasses doped Nd3+ have been experimentally analyzed using XRD, FTIR, UV-Vis spectroscopy, and excitation emission spectroscopy. As well as, the optical intensity parameters and radiative rate of these glasses have been computed using JO theory [36]. In other work [37], JO theory has been applied to predict the optical parameters and radiative rates of Nd3+-doped multicomponent tellurite glasses.

The aim of this work is to design a novel SAZBP glass system doped with Nd3+ ions that overcomes the limitations of conventional phosphate glasses, such as low thermal stability and hygroscopicity, while optimizing optical performance for photonic applications. The key novelty lies in the strategic incorporation of B2O3 and ZnO alongside Al2O3 to create a hybrid glass network that synergistically enhances Nd3+ luminescence (via reduced phonon energy) and mechanical durability (through P–O–B/Zn–O–Al linkages) – a compositional approach rarely explored in prior studies. The hypothesize that this multi-component design will (i) achieve higher JO intensity parameters than binary/ternary phosphate glasses, (ii) suppress Nd3+ clustering even at high doping concentrations, and (iii) enable tunable optical bandgaps. To test this, glasses were synthesized via the melt-quenching technique and characterized through X-ray diffraction (XRD) (amorphous phase confirmation), Fourier-transform infrared (FTIR) (structural bonding analysis), UV-Vis-NIR (bandgap and absorption studies), and photoluminescence (PL) spectroscopy (emission cross-sections and JO parameters).

2 Materials and methods

2.1 Samples preparation

2.1.1 Preparation of undoped SAZBP glass

The undoped SAZBP (10% Na2O-5% Al2O3-15% ZnO-10% B2O3-60% P2O5) glass was synthesized via the conventional melt-quenching technique. High-purity raw materials (Na2Co3, Al2O3, ZnO, H3BO3, and NH4H2PO4) were meticulously weighed in stoichiometric proportions and homogenized by grinding in an agate mortar for 10 min. The mixture was transferred to a percaline crucible and preheated in a muffle furnace at 500°C for 2 h to eliminate carbon dioxide from the decarbonization of Na2CO3. The temperature was then elevated to 1,300°C and maintained for 30 min to ensure complete melting and homogenization of the glass melt. The molten glass was then rapidly quenched by pouring it onto a preheated brass mold (∼300°C) to prevent thermal stress-transition temperature (T g) to relieve internal stresses and subsequently cooled to room temperature.

This composition was optimized through preliminary studies to balance glass formation, optical performance, and structure properties for Nd3+ doping.

2.1.2 Preparation of Nd3+-doped SAZBP glass

For Nd3+-doped SAZBP glass, Nd2O3 (99.99%) was introduced into the batch composition (typically 0–6 wt%) alongside the undoped precursors. The raw materials were homogenized and melted under identical conditions (1,300, 30 min). To ensure uniform Nd3+ distribution and avoid phase separation, the melt was stirred intermittently with a platinum rod. The quenching, annealing, and cooling steps followed the same protocol as for the undoped glass. The incorporation of Nd3+ was confirmed through optical absorption spectroscopy, with no observable precipitation or opacity in the final glass. As illustrated in Figure 1, the preparation workflow (raw material mixing → melting → quenching → annealing → final glass) applies to both undoped and Nd3+-doped variants, with the doping step explicitly integrated into the mixing stage.

Figure 1 
                     Schematic illustration of the melt-quenching synthesis process for (60−x)P2O5–10B2O3–10Na2O–5Al2O3–15ZnO–xNd2O3 glasses (x = 0–6 wt%).
Figure 1

Schematic illustration of the melt-quenching synthesis process for (60−x)P2O5–10B2O3–10Na2O–5Al2O3–15ZnO–xNd2O3 glasses (x = 0–6 wt%).

The prepared glass samples were polished into disks with a 10 mm diameter and a thickness of approximately 2 mm for further optical property analysis. The melt-quenching technique is optimal for this study compared with other methods, because it guarantees high-purity, homogeneous, and amorphous Nd3+-doped glasses with tunable properties, directly supporting the investigation of structure-property relationships for photonic applications.

The melt-quenching technique is a reliable method for producing homogeneous, high-quality glass materials with tailored compositions for optical applications.

2.2 Characterization techniques

The Nd3+-doped SAZBP glasses were characterized using the following advanced techniques and instruments:

2.2.1 XRD

XRD analysis was carried out using a PANalytical X’Pert PRO diffractometer to verify the amorphous nature of the Nd3+-doped SAZBP glass samples. The measurements were performed over a 2θ range of 0°–80°.

2.2.2 FTIR spectroscopy

The FTIR spectra of the glass samples, doped with varying concentrations of Nd2O3, were recorded using a Shimadzu FTIR-8700 spectrometer. The measurements were performed over the wavenumber range of 400–4,000 cm−1 utilizing the KBr pellet technique.

2.2.3 Refractive index (RI)

An Abbe refractometer (ATAGO), equipped with a sodium vapor lamp (589.3 nm wavelength), was used to measure the RI of the glass samples doped with different concentration of Nd3+ ions. To ensure proper contact between the sample and the refractometer prism, mono-bromonaphthalene (C1₀H₇Br) was applied as an adhesive coating.

2.2.4 UV-Vis-NIR spectroscopy

The optical absorption spectra were measured at room temperature with a Hitachi U-1800 UV-Visible spectrophotometer, spanning the range of 250–1,000 nm.

2.2.5 PL spectroscopy

The NIR emission spectra were recorded using a QuantaMaster 300 spectrofluorometer (Photon Technology International), with a xenon lamp as the excitation source.

2.3 Theoretical modeling of structural and optical parameters

2.3.1 Determination of density and molar volume

Archimedes’ principle was employed to determine the density (ρ) of the prepared glass samples. Weights of the samples in air (W a) and in xylene (W b) were recorded using a highly accurate 4-digit microbalance (Denver, Pb214). The density was then calculated using the formula:

(1) ρ = W a W a W b ρ b ,

where ρ b denotes the density of xylene (ρ b = 0.863 g·cm−3).

The molar volume (M V) was calculated based on the relation:

(2) M V = M T ρ ,

where M T represents the total molecular weight of the multi-component glass system. The number of Nd3+ ions per cubic centimeter was determined using the following formula [38]:

(3) N ions cm 3 = x · ρ · N A M ¯ ,

where X is the mole fraction of the rare-earth oxide (Nd2O3), N A is the Avogadro’s number, M ¯ is the average molecular weight of the glass, and ρ is the density of the glass.

2.3.2 Absorption coefficient

The absorption coefficient, α(n) at different photon energies for each sample was calculated using the following relation [39]:

(4) α ( n ) = 1 d ln I o I t ,

where d stands for the thickness of the sample, I₀ denotes the intensity of the incident radiation, and I t refers to the intensity of the transmitted radiation.

2.3.3 Optical bandgap (E g)

According to Davis and Mott, optical band gap was obtained through extrapolating the Tauc’s plot ((αhν) n vs photon energy ()) to (αhν) n = 0 where n = 2 (for direct transition) and n = 1/2 (for indirect transition) [40].

(5) ( v ) = B ( hv E g ) n / hv ,

where is the energy of incident photons, α is the absorption coefficient, E g is the optical band gap energy, and B is the tailing parameter.

2.3.4 JO analysis

JO analysis was used to assess the laser potential and its dependence on the RE3+ environment. The experimental oscillator strength (fₑₓₚ) was initially determined by calculating the area under the absorption spectrum using the following equation [41,42]:

(6) f exp = 4.318 × 10 9 ϵ ( ν ) d ν ,

where ϵ(ν) denotes the molar extinction coefficient at the average energy ν (in cm−1). The calculated oscillator strength (fₐₗ) for the induced transition from the ground state (ψJ) to the excited state (ψJ′) was then determined, along with the JO intensity parameters (Ωλ), using the following relation:

(7) f cal = 8 π 2 m c ν 3 h ( 2 J + 1 ) × ( n 2 + 2 ) 2 9 n λ = 2,4,6 Ω λ ( ψ J U λ ψ J ) ,

where m represents the electron mass, c is the speed of light, ν is the transition energy, h is the Planck’s constant, n is the refractive index, Ωλ (λ = 2, 4, 6) are the JO parameters, and U λ denotes the doubly reduced matrix element of the unit tensor operator.

Determination of radiative transition rates and branching ratios. By utilizing the Ω λ values and the area under the emission spectrum, the radiative transition probability (A R) for each emission was determined using the corresponding relation [42,43].

(8) A R ( ψ J , ψ J ) = 64 π 4 ν 3 e 2 3 h ( 2 J + 1 ) ( n 2 + 2 ) 2 9 n × λ = 2,4,6 Ω λ | 4 f n | ψ J U λ 4 f n | ψ J | 2 ,

where the term ( n 2 + 2 ) 2 9 n represents the local field correction for electric dipole transitions. The total radiative transition probability (A T) for each excited state is obtained by summing the A R ( ψ J , ψ J ) values calculated for all terminal states.

(9) A T ( ψ J ) = ψ J A R ( ψ J , ψ J ) .

The A T value was used to calculate the branching ratio (β cal) using relation (9). Meanwhile, the experimental branching ratio (β exp) was determined as the ratio of the area under each emission peak to the total emission area.

(10) β R ( ψ J , ψ J ) = A R ( ψ J , ψ J ) A T ( ψ J ) .

Finally, the emission peak area and refractive index (n) were used to calculate the stimulated emission cross-section σ(λ p) for each peak wavelength (λ p) using Eq. (10) [43].

(11) σ ( λ p ) ( ψ J , ψ J ) = λ p 4 8 π c n 2 λ eff A R ( ψ J , ψ J ) ,

where Δλ eff represents the effective bandwidth of each peak, calculated by dividing the peak area by its height.

3 Results and discussion

3.1 Analysis of density and molar volume

3.1.1 Physical properties

The incorporation of varying concentrations of Nd2O3 into the glass network (10% Na2O–5% Al2O3–15% ZnO–10% B2O3–60% P2O5) leads to notable changes in both density and molar volume, as shown in Figure 2. Specifically, the density of the glass increases with rising Nd2O3 content. This suggests that by replacing P2O5 with the denser Nd2O3, the molecular weight of the oxide ions in the glass increases, resulting in the observed density increase [44]. There are some key recent studies supporting the replacement of P2O5 with Nd2O3 in glass/ceramic systems [45,46,47,48].

Figure 2 
                     Density and molar volume of (60−x)P2O5–10B2O3–10Na2O–5Al2O3–15ZnO–xNd2O3 (x = 0–6 wt%) glasses as a function of Nd2O3 concentration.
Figure 2

Density and molar volume of (60−x)P2O5–10B2O3–10Na2O–5Al2O3–15ZnO–xNd2O3 (x = 0–6 wt%) glasses as a function of Nd2O3 concentration.

Similarly, the molar volume of the glass system also rises with increasing Nd2O3 content. This behavior, shown in Figure 2, can be attributed to the creation of additional non-bridging oxygen (NBO) atoms, which expand the glass network. Furthermore, the addition of Nd2O3 is believed to result in an extension of the glass network, thereby influencing its structural properties [49,50].

The observed simultaneous increase in density (ρ) and molar volume (Vₘ) with higher Nd3+ concentrations (Figure 2) arise from two competing effects.

3.1.2 Mass dominance

The incorporation of high-atomic-mass Nd3+ ions (Z = 60) directly elevate the density, outweighing the marginal mass contribution of lighter network formers (B/P/O).

3.1.3 Structural expansion

Nd3+ acts as a network modifier, generating NBOs and forming voluminous [NdO6] polyhedra. This expands the glass network, increasing Vₘ.

The apparent deviation from the classical inverse ρ-Vₘ relationship highlights the unique steric influence of rare-earth ions in borophosphate matrices. Notably, the Vₘ expansion in SAZBP glasses is less pronounced than in binary phosphate glasses (e.g., P2O5-Nd2O3), underscoring the stabilizing role of ZnO/Al2O3 in mitigating network fragmentation through [ZnO4] and [AlO4] bridging units. This behavior aligns with reported La3+-doped systems [30], where RE3+ ionic radii dominate structural reorganization.

The findings suggest that Nd2O3 acts as a network modifier, entering the glass structure by occupying interstitial spaces and generating NBOs within the network. This behavior is consistent with studies on rare-earth-doped oxide glasses [51,52,53,54], where Nd3+ ions break bridging oxygen bonds (e.g., P–O–P or B–O–B) to form [NdO6] polyhedra, as confirmed by EXAFS and FTIR spectroscopy [55,56]. The resultant NBOs reduce network connectivity while increasing molar volume, a trend well-documented in analogous Nd3+-doped phosphate systems [57,58].

Notably, the charge imbalance induced by Nd3+ incorporation is often compensated by modifier ions (e.g., Na+) migrating to interstitial sites, further expanding the glass structure [59].

The concentration of (Nd3+) ions is a critical factor influencing the laser gain of the host material. The number density N, representing the number of Nd3+ ions per cubic centimeter, is calculated using Eq. (3). All the physical properties are summarized in Table 1. These physical properties provide critical insights into the structural and optical characteristics of the Nd3+-doped glass system.

Table 1

Physical and optical properties of (60−x)P2O5–10B2O3–10Na2O–5Al2O3–15ZnO–xNd2O3 glasses as a function of Nd2O3 doping concentration (x = 0–6 wt%)

Sample no. Nd2O3 (wt%) Density (g·cm−3) Molar volume Lambda λ cut (nm) Energy gap E g (eV) Refractive index (RI) Ion concentration N (×1020 ions·cm3)
SAZBP-1 0.0 2.68614 42.90 280 3.77 1.522 0.00
SAZBP-2 0.5 2.68087 43.05 281 3.75 1.524 3.02
SAZBP-3 1 2.68915 42.99 284 3.74 1.525 3.58
SAZBP-4 2 2.69789 42.99 287 3.72 1.526 4.35
SAZBP-5 3 2.70623 43.14 288 3.70 1.527 5.55
SAZBP-6 4 2.73133 43.28 290 3.69 1.528 6.91
SAZBP-7 5 2.75575 43.43 293 3.67 1.528 7.90
SAZBP-8 6 2.77803 43.60 295 3.65 1.529 9.02

Note: density (ρ, g·cm−3), molar volume (Vₘ, cm3·mol−1), UV cutoff wavelength (λ cᵤₜ, nm), optical band gap energy (E 9, eV), refractive index (RI at 589 nm), and Nd3+ ion concentration (Nᵢₒₙ × 1020 ions·cm−3).

The observed decrease in optical bandgap (Table 1) from 3.77 to 3.65 eV with increasing Nd2O3 content (0–6 wt%) arises from multiple factors: (i) the introduction of NBO-related defect states that create band tailing [60], (ii) polaron formation via Nd3+ ↔ Nd2+ transitions [61], (iii) structural conversion of BO4 to BO3 units reducing network connectivity [62], and (vi) the electronegativity mismatch between Nd and glass former ions [63]. This behavior aligns with studies on similar RE-doped systems [45,64], confirming the role of Nd3+ in tailoring electronic structure through both topological and chemical effects.

3.2 XRD analysis

The obtained XRD patterns, as illustrated in Figure 3, display broad, diffuse humps centered around 2θ ≈ 30°, characteristic of the amorphous nature of the glass samples. Notably, the intensity of these humps increases with the addition of Nd2O3 concentrations, indicating a greater interaction of the dopant ions with the glass matrix. The absence of sharp crystalline peaks or secondary crystalline phases confirms the successful incorporation of Nd3+ ions into the glass network while maintaining structural homogeneity.

Figure 3 
                  XRD patterns of (60−x)P2O5–10B2O3–10Na2O–5Al2O3–15ZnO–xNd2O3 glasses with varying Nd2O3 concentrations (x = 0–6 wt%).
Figure 3

XRD patterns of (60−x)P2O5–10B2O3–10Na2O–5Al2O3–15ZnO–xNd2O3 glasses with varying Nd2O3 concentrations (x = 0–6 wt%).

The structural homogeneity is critical for optical applications, as crystalline phases or secondary precipitates would introduce light scattering centers and degrade performance [65]. The lack of Nd-rich crystalline phases (e.g., NdPO4 or Nd2O3) suggests that Nd3+ ions primarily occupy modifier sites within the borophosphate network, consistent with reports for similar RE-doped systems [66] This uniform dispersion is further evidenced by the unchanged full width at half maximum of the amorphous halo across all compositions, indicating negligible nanoscale ordering [67]. The observed amorphous stability aligns with the SAZBP system’s glass-forming ability, where the combined effects of B2O3 (glass former) and ZnO/Al2O3 (intermediates) suppress crystallization during quenching, a behavior well-documented in multi-component phosphate glasses [68]. This makes Nd3+-doped SAZBP glasses promising for photonic devices requiring structural uniformity, such as fiber lasers or optical amplifiers

3.3 Vibrational spectroscopy and structural analysis of glasses

Vibrational spectroscopy is a widely used technique for analyzing molecular structures and bonding in materials. Its utility extends to understanding the structural framework of glasses, which is crucial for tailoring their physical and chemical properties. IR transmitting glasses offer significant functional potential in various advanced technological applications.

Figure 4 presents the IR transmission spectra of the vitreous glass system with the composition (10% Na2O-5% Al2O3-15% ZnO-10% B2O3-60% P2O5: xNd2O3 wt%) recorded over the spectral range of 4,000–400 cm−1. The positions of the absorption bands identified in the spectra are detailed in Table 2, along with their corresponding vibrational modes. The presence of broad, strong, and weak absorption bands across the range highlights the amorphous nature of these glasses.

Figure 4 
                  FTIR spectra of (60−x)P2O5–10B2O3–10Na2O–5Al2O3–15ZnO–xNd2O3 glasses (x = 0–6 wt%) recorded in the 400–4,000 cm−1 range.
Figure 4

FTIR spectra of (60−x)P2O5–10B2O3–10Na2O–5Al2O3–15ZnO–xNd2O3 glasses (x = 0–6 wt%) recorded in the 400–4,000 cm−1 range.

Table 2

FTIR band assignments and structural evolution of (60−x)P2O5–10B2O3–10Na2O–5Al2O3–15ZnO–xNd2O3 glasses (x = 0–6 wt%)

Sample no. Nd P–O P–O–P P–O–P PO 3 4 P–O– P═O P–O–H PO−3 4 PO−3 4 P–O–H
Bend Symm. Asymt. Symm. Bend 2ν3 Te ν4 Tet Stretch
SAZBP-1 465 519 760 960 1,000 1,080 1,285 1,625 2,360 2,945 3,452
SAZBP-2 462 524 728 951 1,001 1,078 1,172 1,644 2,361 2,927 3,551
SAZBP-3 455 531 721 951 1,001 1,078 1,177 1,644 2,361 2,935 3,551
SAZBP-4 457 524 728 956 999 1,083 1,181 1,644 2,364 2,925 3,551
SAZBP-5 468 536 726 951 1,004 1,081 1,181 1,642 2,361 2,923 3,556
SAZBP-6 467 527 728 963 997 1,078 1,182 1,649 2,361 2,930 3,551
SAZBP-7 466 522 721 963 997 1,088 1,186 1,647 2,364 2,930 3,546
SAZBP-8 469 521 720 961 995 1,083 1,184 1,646 2,363 2,927 3,542
References [71] [72] [73] [74] [69,70]

In the pure SAZBP glass, the primary absorption bands are located at the following wavenumbers:

  • 519 cm −1 : P–O–P harmonic bending

  • 760 cm −1 : P–O–P anti-symmetric stretching

  • 960 cm −1 : P–O–P symmetric stretching

  • 1,080 cm −1 : PO 4 3 3-normal tetrahedral ion stretching)

  • 1,285 cm −1 : P═O symmetric stretching.

Additionally, absorption bands at 1,625, 2,360, 2,945, and 3,452 cm−1 are attributed to water absorbed by the glass samples during pellet preparation [69,70].

Upon doping with varying concentrations of Nd2O3, significant changes are observed in the IR spectra. The mid-band positions of the absorption bands shift to higher wave numbers with increasing Nd2O3 content, indicating structural modifications within the glass network. Furthermore, the intensity of bands associated with P═O, PO 4 3 , P–O–P, and O═P–O vibrations decrease as Nd2O3 concentration increases. This phenomenon is attributed to the replacement of phosphorus ions by Nd3+ ions, confirming the entry of Nd3+ into the glass network [44]. A new absorption peak emerges at 465 cm−1, which is associated with Nd–O vibrations. This observation supports the hypothesis that Nd3+ ions act as network modifiers, occupying interstitial spaces within the glass. As network modifiers, Nd3+ ions contribute to the depolymerization of the phosphate glass structure. This occurs through the breaking of P–O–P linkages and the formation of ionic cross-bonds between phosphate chains, resulting in structural reorganization.

The structural changes induced by Nd2O3 doping have significant implications for the physical and optical properties of the glass. These alterations can be exploited to design materials with tailored properties for applications in optical devices, lasers, and other photonic technologies. This study demonstrates how vibrational spectroscopy serves as a powerful tool for elucidating the intricate relationships between composition, structure, and functionality in glass materials.

3.4 Analysis of optical absorption

The absorption spectra of Nd3+-doped glass systems with the composition (10% Na2O-5% Al2O3-15% ZnO-10% B2O3- 0% P2O5: xNd2O3 wt%) for various Nd2O3 concentrations are presented in Figure 5. The absorption peaks observed in the spectrum correspond to transitions originating from the 4I9/2 ground state to various excited states, specifically 4D1/2 (357 nm), 2P1/2 (436 nm), 4G11/2 (465 nm), 2G9/2 (477), 4G9/2 (517 nm), 4G7/2 (530 nm), 4G5/2 (586 nm), 4F9/2 (687 nm), 4F7/2 (753 nm), 4F5/2 (808 nm), and 4F3/2 (879 nm) [75]. These spectral features are consistent with those reported for other Nd3+-doped glasses [76,77,78,79].

Figure 5 
                  Room-temperature UV-Vis-NIR absorption spectra of (60−x)P2O5–10B2O3–10Na2O–5Al2O3–15ZnO–xNd2O3 glasses (x = 0–6 wt%) recorded in the 250–1,000 nm range.
Figure 5

Room-temperature UV-Vis-NIR absorption spectra of (60−x)P2O5–10B2O3–10Na2O–5Al2O3–15ZnO–xNd2O3 glasses (x = 0–6 wt%) recorded in the 250–1,000 nm range.

Among these, the absorption band at 586 nm, attributed to the 4I9/24G5/2 transition of Nd3+, shows the highest absorption coefficient among all observed transitions.

Consequently, this wavelength was selected for investigating the NIR emission spectra of the glass samples, as illustrated in Figure 5. Furthermore, the intensities of the energy levels associated with these transitions are observed to vary with Nd3+ concentration, with the absorption intensity of the bands increasing as the Nd2O3 concentration rises. Due to the amorphous nature of the glass samples, the optical absorption edges are not sharply defined, consistent with previous studies [80]. The transition energy levels in the absorption spectra vary with Nd2O3 concentration. This variation is influenced by the covalent character and asymmetry of the Nd–O local structure within the host matrices [81]. An increase in Nd2O3 concentration results in a noticeable enhancement in the absorption intensity of the observed bands. The spectra exhibit multiple distinct absorption peaks, each corresponding to transitions from the ground state 4I9/2 to various excited states within the 4f3 electronic configuration of the Nd3+ ions. These transitions include notable peaks arising from intra-4f transitions, which are characteristic of rare-earth-doped materials. Furthermore, the observed increase in absorption intensity with higher Nd2O3 content indicates an elevated population of Nd3+ ions in the glass matrix. This enhancement can improve the material’s suitability for optical applications such as lasers and amplifiers, as the increased rare-earth ion concentration can enhance the efficiency of light absorption and subsequent emission processes. These findings highlight the impact of Nd2O3 doping on the optical properties of the glass system, suggesting its potential for applications in photonic and laser technologies. Detailed data on the absorption transitions and intensities provide a valuable foundation for further exploration of these materials.

The distinction between direct and indirect optical band gaps in Nd3+-doped SAZBP glasses is critical for understanding their electronic and photonic behavior. In direct band gap transitions, electrons absorb a photon and transition between the valence and conduction bands without a change in momentum (Δk = 0), typical of allowed transitions in Nd3+ ions (e.g., 4I9/24F5/2). These transitions dominate the sharp absorption peaks observed in the UV-Vis-NIR spectra and are highly efficient for luminescence. In contrast, indirect band gap transitions involve phonon-assisted processes (Δk ≠ 0), where momentum conservation requires lattice vibrations. Such transitions are common in the amorphous SAZBP matrix due to its disordered structure, manifesting as broad absorption edges in the band gap analysis. The interplay between these mechanisms’ direct transitions (Nd3+-related) and indirect transitions (host glass-related) explains the concentration-dependent shifts in band gap energy.

The band structure surrounding the energy gap is visible at the fundamental absorption edge. The red shift of the absorption edge for undoped glass (SAZBP-1) at 280–295 nm (SAZBP-8) occurs as the concentration of Nd2O3 ions gradually increases which attributed to (i) NBO formation: Higher Nd3+ concentrations create more NBOs. (ii) Polaronic effects: Nd3+–O2⁻ charge transfer transitions require lower energy at higher doping levels. (iii) Ligand field modification: Enhanced Nd3+-ligand interactions alter the electronic density of states near band edges.

Band gaps in optical energy, both direct and indirect E g of the glasses were calculated by projecting the linear region to the x-axis where (αhν)2 or (αhν)1/2 = 0 as illustrated in Figure 6(a) and (b) from the Tauc plots generated between (hv) with (αhv)1/2 and (αhν)2. As the concentration of Nd2O3 increased, the direct and indirect optical band gaps were observed to gradually diminish. The direct and indirect optical band gap were observed to be high for SAZBP-1 glass (3.82 eV), (3.76 eV) and low for SAZBP-8 glass (3.72 eV), (3.65 eV) respectively. The optical band gap decreasing with increasing Nd2O3 concentration, attributed to an increase in NBOs and bonding defects [53].

Figure 6 
                  (a) Direct and (b) indirect optical band gap analysis with error bars of (60−x)P2O5–10B2O3–10Na2O–5Al2O3–15ZnO–xNd2O3 (x = 0–6 wt%) glasses using Tauc plots.
Figure 6

(a) Direct and (b) indirect optical band gap analysis with error bars of (60−x)P2O5–10B2O3–10Na2O–5Al2O3–15ZnO–xNd2O3 (x = 0–6 wt%) glasses using Tauc plots.

The standard deviations (σ) of the direct ( E g dir ) and indirect ( E g indir ) bandgap values derived from Tauc plots, calculated across three independent measurements for each sample. The results in (Table 3) confirm that the observed changes in E g with Nd2O3 concentration are statistically significant and not attributable to measurement uncertainty.

Table 3

Bandgap values with error margins for SAZBP glasses with varying Nd2O3 content

Sample no. Nd2O3 (wt%) E g dir (eV) ± σ E g indir (eV) ± σ
SAZBP-1 0.0 3.83 ± 0.04 3.77 ± 0.04
SAZBP-2 0.5 3.80 ± 0.04 3.74 ± 0.03
SAZBP-3 1 3.79 ± 0.035 3.70 ± 0.03
SAZBP-4 2 3.77 ± 0.03 3.69 ± 0.026
SAZBP-5 3 3.75 ± 0.025 3.68 ± 0.022
SAZBP-6 4 3.74 ± 0.022 3.67 ± 0.02
SAZBP-7 5 3.72 ± 0.2 3.66 ± 0.02
SAZBP-8 6 3.71 ± 0.02 3.65 ± 0.02

The systematic reduction in both E g dir and E g indir with increasing Nd2O3 (e.g., Δ E g dir = 0.10 eV from 0.0 to 6 wt%) exceeds the experimental errors (σ ≤ 0.04 eV), confirming that the trend arises from Nd3+ incorporation. This aligns with studies Kunawat et al. [82], where rare-earth doping modifies glass network topology, and by Nain et al. [83], which correlates bandgap shifts with ligand field effects.

The optical bandgap (E g) of the SAZBP glass for direct allowed transitions was most appropriate for amorphous materials like glasses where the lack of long-range order typically favors direct transitions. This approach aligns with prior studies on oxide glasses [80] and is justified by the dominant electronic transitions observed in our UV-Vis-NIR spectra.

The differences in the E g values are responsible for the structural modifications that arise according to stoichiometry [53,84]. The E g values observed in glass that contained Nd2O3 were in line with findings from prior investigations [74,53,85]. A prior study found that glasses with high refractive indices and small energy gaps are more suited for producing strong optical fields. The direct and indirect optical energy gaps of prepared samples decrease from 3.77–3.65 eV to 3.83–3.71 eV, respectively, when Nd2O3 concentrations in the glass network rise.

3.5 PL

Figure 7 displays the NIR emission spectra of Nd3+-doped SAZBP glasses recorded under 586 nm excitation. Three prominent emission bands are observed at 903, 1,062, and 1,331 nm, corresponding to the transitions 4F3/24I9/2, 4F3/24I11/2, and 4F3/24I13/2, respectively. These assignments align with previously reported data for Nd3+ in similar glass matrices [75,76]. In bismuth zinc borate glasses, Nd3+ doping shows emission peaks at 919, 1,063, and 1,337 nm, with optimal concentration at 1 mol% [86]. Similarly, Zn–Al–Ba borate glasses exhibit the strongest emission at 1,056 nm with 1.0 mol% Nd2O3 [22]. Zinc-borophosphate glasses demonstrate a strong emission peak at 1,060 nm with a 30 nm width and 95 μs decay time [87]. Across various borate glass systems, the hypersensitive transition for Nd3+ occurs at 580–585 nm [88,89,90]. All studies utilized JO theory to analyze radiative properties. The emission intensity generally increases with Nd3+ concentration up to an optimal point, after which concentration quenching occurs. These glasses show potential for NIR laser applications, with slight variations in emission wavelengths and optimal doping concentrations depending on the host matrix.

Figure 7 
                  NIR PL spectra of (60−x)P2O5−10B2O3−10Na2O−5Al2O3− 15ZnO −xNd2O3) glasses (x = 0–6 wt%) under 586 nm excitation (room temperature). Peaks at 903, 1,062, and 1,331 nm correspond to Nd3+ transitions from 4F3/2 to 4I9/2, 4I11/2, and 4I13/2, respectively.
Figure 7

NIR PL spectra of (60−x)P2O5−10B2O3−10Na2O−5Al2O3− 15ZnO −xNd2O3) glasses (x = 0–6 wt%) under 586 nm excitation (room temperature). Peaks at 903, 1,062, and 1,331 nm correspond to Nd3+ transitions from 4F3/2 to 4I9/2, 4I11/2, and 4I13/2, respectively.

The 1,062 nm transition (4F3/24I11/2) exhibits the highest intensity and sharpness, making it the most promising for laser applications.

The fluorescence intensity increases with Nd2O3 concentration up to 5 wt%, beyond which it declines due to concentration quenching (Figure 7). This quenching is attributed to enhanced non-radiative energy transfer between neighboring Nd3+ ions at higher dopant levels [91,92].

The line shape of the emission bands remains consistent across all concentrations, suggesting uniform local environments for Nd3+ ions. However, the bandwidth of the 1,062 nm peak broadens notably at 5 wt% Nd2O3, a desirable trait for low-threshold lasing and high-gain amplification.

The invariance in band positions indicates minimal changes in the crystal field symmetry around Nd3+, while the intensity variations reflect changes in ion–ion interactions.

The 5 wt% Nd2O3 sample demonstrates the highest emission intensity, identifying it as the optimal composition for fluorescence efficiency. Beyond this threshold, spectral diffusion (from Nd3+–Nd3+ coupling) and reabsorption processes dominate, reducing overall efficiency [79,93,94].

The broad emission bandwidth and high intensity at 1,062 nm make this glass system suitable for: solid-state lasers, optical amplifiers, photonic devices,

The monotonic increase in 1,062 nm emission intensity (Figure 6) under 586 nm excitation reflects both the rising density of Nd3+ luminescent centers and the SAZBP matrix’s exceptional ability to suppress concentration quenching up to 6 wt% Nd2O3. This contrasts with conventional phosphate glasses [79] and is enabled by (i) B2O3-Al2O3 hybridization isolating Nd3+ ions [80], and (ii) optimized 4G5/2 excitation matching Nd3+’s absorption peak [81]. The absence of emission saturation suggests potential for higher doping in this host.

This study highlights the critical role of Nd3+ concentration in balancing fluorescence efficiency and quenching effects, providing a roadmap for optimizing rare-earth-doped glasses. Further investigation of the 4F3/24I11/2 transition dynamics could refine these materials for targeted applications.

3.6 JO analysis

A critical tool for understanding the spectroscopic behavior of rare-earth-doped glasses is the JO theoretical analysis. This well-established approach provides a quantitative description of the radiative properties of rare-earth ions in different host matrices by determining the intensity parameters Ω λ (λ = 2, 4, 6). These parameters are derived from absorption spectra as shown in Figure 3 and are key to predicting important radiative parameters, including transition probabilities (A R), branching ratios (β R), and stimulated emission cross-sections (σ(λ p)). The JO analysis not only helps to elucidate the interaction between the rare-earth ions and the host matrix but also serves as a reliable method for identifying transitions with high lasing potential.

The SAZBP-7 (Nd = 5 wt%) glass was analyzed to explore its laser potential using JO analysis. The 4I9/24G5/2 transition exhibited the highest experimental (f exp) and calculated (f cal) at 586 nm in the visible region, as illustrated in Table 3.

This transition, known as the hypersensitive transition, adheres to the selection rules | ΔS | = 0, |ΔL| ≤ 2, and |ΔJ|≤ 2 [80,68,83]. The hypersensitive 4I9/24G5/2 transition is highly sensitive to the surrounding environment of the Nd3+ ions, making it more intense compared to other transitions. Furthermore, the small root mean square deviation (σ rms) value of 1.07 × 10−6 indicates excellent agreement between the experimental results and the theoretical JO calculations.

Note: The root mean square deviation (σ rms = 0.12 × 10⁻⁶) between f exp and f cal values validates the quality of the JO analysis.

Table 4 summarizes the JO parameters, their trends, and the spectroscopic quality factor for SAZBP-7 glass. The Ω 2 parameter primarily indicates the site symmetry and the covalent nature of the Nd–O bonds, while Ω 4 and Ω 6 are linked to bulk properties, such as the viscosity and stiffness of the host glass [83,95]. The JO parameters for SAZBP-7 glass follow the trend Ω 6 > Ω 2 > Ω 4, suggesting a stronger viscosity interaction between the Nd3+ ions and the surrounding ligand anions. The spectroscopic quality factor (χ), defined as the ratio Ω 4/Ω 6 [83], plays a crucial role in determining the luminescence efficiency. An increase in the χ value typically suggests enhanced luminescence efficiency for the 4F3/24I11/2 transition. For SAZBP-7 glass, the χ value is calculated as 0.66, indicating potential for efficient laser action at 1,062 nm.

Table 4

Spectroscopic parameters of 5 wt% Nd3+-doped SAZBP-7 glass [(60−x)P2O5–10B2O3–10Na2O–5Al2O3–15ZnO–xNd2O3, x = 5]: Observed transitions from the 4I9/2 ground state, corresponding wavelengths (λ, nm), transition energies (E, cm−1), experimental (f exp) and calculated (f cal) oscillator strengths (×10⁻⁶), and JO intensity parameters (Ω λ , λ = 2, 4, 6, ×10⁻20 cm2)

Transition 4I9/2 Wavelength λ (nm) Energy (cm−1) Oscillator strength (×10−6) σ rms = 1.07 × 10 6
f exp f cal ( f exp f cal ) × 10 6 ( f exp f cal ) 2
4D1/2 357 28014.8 6.14 3.85 2.29 5.24
2P1/2 436 22938.7 1.15 0.45 0.7 0.49
4G11/2 456 21932.6 0.95 0.18 0.77 0.59
2G9/2 477 20967 1.21 0.39 0.82 0.67
4G9/2 517 19344.8 1.97 1.25 0.72 0.52
4G7/2 530 18870.3 3.42 2.92 0.50 0.25
4G5/2 586 17067 12.26 12.85 −0.59 0.35
4F9/2 687 14557.9 0.30 0.52 −0.22 0.05
4F7/2 753 13281.9 3.67 2.31 1.36 1.85
4F5/2 808 12377.8 4.13 5.15 −1.02 1.04
4F3/2 879 11378 0.96 1.84 −0.88 0.77

The emission peak position (λₚ), radiative transition probability (A R), stimulated emission cross-section (σ(λₚ)), and branching ratio (β R), which are radiative parameters, were derived from the emission spectrum of SAZBP-7 (Nd = 5 wt%) glass using JO analysis, as presented in Table 5. The 1,062 nm emission spectrum, exhibiting the highest values of stimulated emission cross-section (1.07 × 10−22 cm2) and branching ratio (0.66), is identified as a highly promising lasing transition (Table 6).

Table 5

Radiative properties of 5 wt% Nd3+-doped SAZBP-7 glass [(60−x)P2O5–10B2O3–10Na2O–5Al2O3–15ZnO–xNd2O3, x = 5]: Emission peak wavelengths (λ P), radiative transition probabilities (A R, s−1), stimulated emission cross-sections (σ(λ P), ×10⁻22 cm2), experimental and calculated branching ratios (β R), JO parameters Ω λ (λ = 2, 4, 6), and quality factor (χ)

Level 4F3/2 λp (nm) AR σ ( λp ) (×10−22 cm2) β R Ω 6 > Ω 2 > Ω 4 χ = Ω 4 Ω 6
β exp β cal Ω 2 Ω 4 Ω 6
4I9/2 903 21.94 0.016 0.018 0.018
4I11/2 1,062 1008.26 1.07 0.55 0.51 3.80 3.54 5.35 0.66
4I13/2 1,331 765.12 1.00 0.34 0.39
Table 6

Comparison of emission cross-section (σₑ), branching ratio (), and emission wavelength for the 4F3/24I11/2 transition in Nd3+-doped SAZBP glass and other host matrices

Host glass σₑ (10⁻22 cm2) Branching ratio () Wavelength (nm) Ref.
SAZBP glass (this work) 1.07 0.66 1,062 This work
Nd-doped fluoro phosphate 1.8 0.60 1,064 [96]
Nd-doped phosphate 1.9 0.62 1,053 [97]
Nd-doped silicate glass 0.6 0.55 1,060 [98]
Nd-doped tellurite glass 0.8 0.58 1,064 [99,100]

The SAZBP glass demonstrates a balanced combination of emission cross-section (σₑ) and branching ratio (), positioning it as a competitive alternative to conventional Nd3+ host glasses. While fluorophosphate (σₑ = 1.8 × 10⁻22 cm2) and phosphate (σₑ = 1.9 × 10⁻22 cm2) glasses exhibit higher σₑ, they often suffer from drawbacks such as poor chemical durability (phosphate) or complex synthesis (fluorophosphate). In contrast, SAZBP glass achieves a favorable σₑ (1.07 × 10⁻22 cm2) alongside a high branching ratio (0.66), comparable to tellurite and silicate systems but with potential advantages in stability and ease of fabrication making it a promising candidate for tunable laser applications.

3.7 Strengths, weaknesses, and future directions of the current study

This study demonstrates successful structural and optical tuning of Nd3+-doped SAZBP glasses through comprehensive characterization of physical, structural, and optical properties. The research identifies 5 wt% Nd2O3 as the optimal doping concentration, showing maximum 1,062 nm emission intensity with minimal quenching, supported by JO analysis. The glass system exhibits excellent potential for photonic applications, particularly solid-state lasers and optical amplifiers, due to its broad emission bandwidth, high stimulated emission cross-section (1.07 × 10⁻22 cm2), and stable amorphous nature.

The study faces the following limitations:

  1. mitigating concentration quenching above 5 wt% Nd2O3 due to unresolved Nd3+ clustering issues, requiring advanced techniques like EXAFS for better ion distribution analysis,

  2. lacking thermal property data (e.g., glass transition temperature) crucial for practical applications,

  3. exhibiting spectral resolution challenges in FTIR/XRD that could mask important structural details, suggesting the need for higher-resolution methods like Raman mapping. These limitations highlight areas needing improvement for more comprehensive material characterization and application potential.

Future research should explore:

  1. co-doping with Yb3+/Ce3+ to reduce quenching,

  2. developing glass-ceramic nanocomposites for improved luminescence,

  3. prototyping photonic devices for performance testing,

  4. advanced characterization methods to analyze thermal and decay properties. These approaches will build on the current foundation to optimize Nd3+-doped glasses for practical photonic applications.

4 Conclusion

In this study, a series of SAZBP glasses doped with varying concentrations of Nd3+ ions were successfully synthesized using the conventional melt-quenching technique. A comprehensive investigation of their physical, structural, optical, and luminescence properties was conducted to assess their potential as efficient laser media.

XRD analysis confirmed the amorphous nature of the synthesized glasses, with the absence of sharp diffraction peaks indicating a lack of long-range crystalline order. FTIR spectroscopy provided insights into the structural modifications induced by Nd3+ incorporation, revealing characteristic vibrational modes of phosphate (PO4) and borate (BO3/BO4) networks. The observed shifts in absorption bands suggested that the addition of Nd2O3 influenced the glass matrix, leading to changes in bond strengths and network connectivity.

The physical properties, including density, molar volume, and refractive index, exhibited a systematic increase with higher Nd2O3 concentrations, indicating a more compact and densely packed glass structure. Optical absorption spectra displayed well-defined peaks in the UV-Vis-NIR regions, corresponding to electronic transitions from the 4I9/2 ground state of Nd3+ ions. The optical band gap energy decreased with increasing Nd3+ content, which can be attributed to the formation of NBOs and defect states within the glass network.

Under 586 nm excitation, the PL spectra revealed three prominent emission bands at 903 nm (4F3/24I9/2), 1,062 nm (4F3/24I11/2), and 1,331 nm (4F3/24I13/2), characteristic of Nd3+ ion transitions. JO intensity parameters were calculated to evaluate the radiative properties, and the results indicated that the 4F3/24I11/2 transition exhibited the highest branching ratio (β = 0.66) and stimulated emission cross-section (σₑ = 1.07 × 10⁻22 cm2). These findings suggest that the 1.062 µm emission is the most favorable for laser applications, with enhanced performance at higher Nd3+ concentrations.

The systematic improvement in luminescence efficiency, along with favorable structural and optical properties, underscores the potential of Nd3+-doped SAZBP glasses as promising candidates for solid-state laser materials. This study contributes to the broader understanding of rare-earth-doped glass systems and provides valuable insights for the development of advanced photonic devices, including high-power lasers, optical amplifiers, and IR light sources.

Acknowledgments

The author is thankful to the Deanship of Graduate Studies and Scientific Research at University of Bisha for supporting this work through the Fast-Track Research Support Program.

  1. Funding information: The Deanship of Graduate Studies and Scientific Research at University of Bisha support through the Fast-Track Research Support Program.

  2. Author contributions: The author has accepted responsibility for the entire content of this manuscript and approved its submission.

  3. Conflict of interest: The author states no conflict of interest.

  4. Data availability statement: All data generated or analyzed during this study are included in this published article.

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Received: 2025-02-26
Revised: 2025-06-09
Accepted: 2025-08-24
Published Online: 2025-09-19

© 2025 the author(s), published by De Gruyter

This work is licensed under the Creative Commons Attribution 4.0 International License.

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  47. Analyzing the compressive performance of lightweight foamcrete and parameter interdependencies using machine intelligence strategies
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  51. An eco-friendly synthesis of ZnO nanoparticles with jamun seed extract and their multi-applications
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  53. Study of feasibility of using copper mining tailings in mortar production
  54. Shear and flexural performance of reinforced concrete beams with recycled concrete aggregates
  55. Advancing GGBS geopolymer concrete with nano-alumina: A study on strength and durability in aggressive environments
  56. Leveraging waste-based additives and machine learning for sustainable mortar development in construction
  57. Study on the modification effects and mechanisms of organic–inorganic composite anti-aging agents on asphalt across multiple scales
  58. Morphological and microstructural analysis of sustainable concrete with crumb rubber and SCMs
  59. Structural, physical, and luminescence properties of sodium–aluminum–zinc borophosphate glass embedded with Nd3+ ions for optical applications
  60. Eco-friendly waste plastic-based mortar incorporating industrial waste powders: Interpretable models for flexural strength
  61. Bioactive potential of marine Aspergillus niger AMG31: Metabolite profiling and green synthesis of copper/zinc oxide nanocomposites – An insight into biomedical applications
  62. Special Issue on Recent Advancement in Low-carbon Cement-based Materials - Part II
  63. Investigating the effect of locally available volcanic ash on mechanical and microstructure properties of concrete
  64. Flexural performance evaluation using computational tools for plastic-derived mortar modified with blends of industrial waste powders
  65. Foamed geopolymers as low carbon materials for fire-resistant and lightweight applications in construction: A review
  66. Autogenous shrinkage of cementitious composites incorporating red mud
  67. Special Issue on AI-Driven Advances for Nano-Enhanced Sustainable Construction Materials
  68. Advanced explainable models for strength evaluation of self-compacting concrete modified with supplementary glass and marble powders
  69. Special Issue on Advanced Materials for Energy Storage and Conversion
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