3.1. Structural Characterization
The elemental mass fractions of all synthesized samples were precisely quantified by ICP-OES, and the results are summarized in
Table 1. For the undoped LMFP-0 sample, the measured molar ratio of Li:Mn:Fe:P was determined to be 1.001:0.600:0.400:1.000. For LMFP-1, the molar ratio of Li:Mn:Fe:P:W was 1.001:0.597:0.398:1.000:0.005. The corresponding values for LMFP-2 and LMFP-3 were 1.000:0.594:0.396:1.000:0.0104 and 1.000:0.591:0.394:1.000:0.0156, respectively. The experimentally determined molar ratios are in close agreement with the nominal stoichiometric compositions, confirming the successful synthesis of Li(Mn
0.6Fe
0.4)
1−xW
xPO
4/C materials across the entire doping range investigated. Furthermore, the W contents determined by ICP-OES increase monotonically from 0.58 wt% (LMFP-1) to 1.16 wt% (LMFP-2) and 1.73 wt% (LMFP-3), which is consistent with the nominal compositions. These ICP-OES results quantitatively confirm the intended increase in the bulk W content across the series. XPS provides complementary information on the chemical state of the detectable near-surface W species, whereas EDS mapping reveals the spatial distribution of W. However, neither XPS nor EDS independently determines the crystallographic occupation site of W.
The carbon contents of LMFP-0, LMFP-1, LMFP-2, and LMFP-3 were measured by a high-frequency infrared carbon-sulfur analyzer (HCS-140, Dekai, Shanghai, China) as 1.38, 1.31, 1.29, and 1.30 wt%, respectively. The similar carbon contents across all compositions reduce carbon-content variation as a potential confounding factor when comparing the electrochemical performance of the samples.
The XRD patterns of Li(Mn
0.6Fe
0.4)
1−xW
xPO
4/C samples are presented in
Figure 1a. All diffraction peaks can be indexed to an olivine phase without detectable impurity reflections within the XRD detection limit. The peak positions fall between the standard reference patterns of LiMnPO
4 (JCPDS #74-0375) and LiFePO
4 (JCPDS #83-2092), confirming the formation of a LiMn
0.6Fe
0.4PO
4-based solid solution. Relative to the undoped LMFP-0, the W-doped LMFP-2 sample exhibits enhanced diffraction peak intensity and improved peak sharpness (
Figure 1a), indicative of higher crystallinity and greater structural order. To more rigorously examine whether any secondary-phase reflections emerge upon W incorporation, views of the refined patterns over the 10–80° range are provided in
Figure 1c–f (magnified views of the refined patterns over the 10–40° range are provided as insets in
Figure 1c–f); no additional diffraction peaks attributable to WO
3, Li
3PO
4, or other crystalline impurity phases can be discerned for any of the W-doped compositions (LMFP-1 to LMFP-3) within this range. To further corroborate this observation, independent Rietveld whole-pattern refinements were performed for each composition using a single-phase olivine structural model (
Figure 1c–f); the close agreement between the raw data and the calculated pattern is reflected in the low Rwp/Rexp/χ
2 values (Rwp = 6.20–6.78%, χ
2 = 1.389–1.676).
A monotonic decrease in the lattice parameters (a, b, c) and unit cell volume (V) is observed across the series (
Table 2), with all W-doped compositions exhibiting smaller unit-cell dimensions than the pristine LMFP-0. Given that the ionic radius of W
6+ (0.60 Å) is appreciably smaller than those of Fe
2+ (0.78 Å) and Mn
2+ (0.83 Å) [
23], the observed lattice contraction is consistent with W incorporation into the crystal lattice; however, the precise occupation site cannot be unambiguously determined from XRD analysis alone. Conversely, when the W
6+ content exceeds the optimal level, the pronounced ionic size mismatch disrupts the structural equilibrium, inducing lattice distortion that compromises crystalline integrity [
24], which accounts for the reduced crystallinity observed in LMFP-3 relative to LMFP-2. The absence of detectable impurity peaks indicates that no crystalline secondary phases were observed within the detection limit of XRD, suggesting that W is incorporated into the olivine framework without forming detectable crystalline secondary phases.
The influence of W doping on the particle morphology and size characteristics of Li(Mn
0.6Fe
0.4)
1−xW
xPO
4/C was investigated by field-emission scanning electron microscopy (FE-SEM), and the representative images are displayed in
Figure 2a–d. All samples consist of primary particles with diameters predominantly in the range of 100–300 nm. The undoped LMFP-0 (
Figure 2a) exhibits a broad primary particle size distribution with poor sphericity and pronounced interparticle agglomeration, which is expected to impede electrolyte infiltration and hinder ionic transport pathways, thereby adversely affecting the electrochemical utilization of the active material. With increasing W substitution, the primary particle size increases moderately, the size distribution becomes progressively more uniform, and the degree of agglomeration is moderately reduced. Among all compositions, LMFP-2 demonstrates the most homogeneous particle size distribution, the lowest extent of agglomeration, and the most well-defined particle morphology. However, further increasing the dopant concentration to x = 0.015 (LMFP-3,
Figure 2d) results in an increase in particle size heterogeneity and morphological irregularity, consistent with the reduced crystallinity evidenced by XRD analysis, which may be associated with the higher nominal W content and increased local structural disorder, consistent with the reduced diffraction-peak sharpness observed for LMFP-3.
Quantitative particle size analysis was performed based on statistical measurement of approximately 500 individual particles randomly selected from multiple FE-SEM images for each composition, using ImageJ2 software to determine the equivalent circular diameter of each particle. The results reveal that the mean particle diameters of LMFP-0, LMFP-1, LMFP-2, and LMFP-3 are 188.3, 198.0, 198.2, and 201.0 nm, respectively, exhibiting a marginal but monotonic increase with W content. Notably, the fraction of particles falling within the optimal size range of 200–300 nm reaches 35.38% for LMFP-2, markedly exceeding the corresponding value of 26.20% for the undoped LMFP-0. This finding demonstrates that an appropriate W6+ doping level effectively regulates particle growth kinetics, yielding a more rounded and regular particle morphology with a narrower size distribution, both of which are conducive to enhanced electrode–electrolyte contact and improved Li+ transport efficiency.
Energy-dispersive X-ray spectroscopy (EDS) elemental mapping images of Li(Mn
0.6Fe
0.4)
1−xW
xPO
4/C (x = 0, 0.005, 0.010, and 0.015) are also presented in
Figure 3. For the undoped LMFP-0 sample (
Figure 3a), the first panel shows the SEM image corresponding to the EDS-mapping region in place of a W elemental map because this sample contains no tungsten. The Mn, Fe, and C signals are broadly distributed across the mapped regions for all four samples. In the W-containing samples (LMFP-1, LMFP-2, and LMFP-3), weak but spatially dispersed W signals are observed without obvious micron-scale W-rich agglomerates. These results support the dispersion of W at the SEM-EDS length scale but do not establish its crystallographic site occupancy or exclude the possible presence of nanoscale or amorphous W-rich species.
X-ray photoelectron spectroscopy (XPS) measurements were conducted at room temperature to qualitatively identify the surface-detectable elements and examine their near-surface chemical states. Therefore, no complete quantitative surface elemental composition is reported. Because dedicated high-resolution Li 1s and P 2p spectra were not acquired, the corresponding survey-level signals are used only for qualitative elemental identification and are not further deconvoluted or interpreted in terms of detailed chemical states. As shown in
Figure 4a, the survey spectra of both LMFP-0 and LMFP-2 display characteristic signals assigned to Li 1s, Fe 2p, Mn 2p, P 2p, O 1s, and C 1s, providing qualitative evidence for the presence of these elements in the near-surface region probed by XPS. The present XPS analysis was used primarily for elemental identification and chemical-state characterization. In addition, the LMFP-2 sample (x = 0.010) exhibits distinct binding-energy features in the 30–40 eV region attributable to W 4f (
Figure 4d). Peak fitting of the high-resolution W 4f spectrum resolves a spin–orbit doublet at approximately 35.4 and 37.5 eV, assigned to W 4f
7/2 and W 4f
5/2, respectively, with a peak separation of approximately 2.1 eV. These binding-energy positions are consistent with the characteristic W 4f doublet of W6+, indicating that the detectable near-surface W species in LMFP-2 are predominantly present in the +6 oxidation state [
25]. Because XPS is surface-sensitive, this assignment applies to the detectable near-surface W species; within the detection and fitting limits of the present measurements, no additional W 4f components attributable to lower-valence W species were resolved. However, the present XPS results do not independently establish the crystallographic occupation site of W.
The high-resolution Mn 2p spectra of LMFP-0 and LMFP-2 are presented in
Figure 4b and
Figure 4e, respectively. For LMFP-0, deconvolution of the Mn 2p
3/2 signal yields two component peaks centered at 641.0 eV and 642.0 eV, assigned to Mn
2+ and Mn
3+, respectively; the Mn 2p
1/2 peak is located at 654.1 eV, accompanied by a satellite feature at 645.1 eV. For LMFP-2, the Mn 2p
3/2 envelope is resolved into peaks at 641.4 eV (Mn
2+) and 643.0 eV (Mn
3+), with the Mn 2p
1/2 component appearing at 654.0 eV and a satellite peak at 647.5 eV. The semi-quantitative peak-area fitting results summarized in
Table 3 indicate that the Mn 2p
3/
2 spectra can be deconvoluted using a Lorentzian–Gaussian mixed line shape (GL(30)) under identical fitting constraints. The fitted relative Mn
2+ and Mn
3+ fractions of LMFP-0 were determined to be 29.6% and 70.4%, respectively, corresponding to a Mn
2+/Mn
3+ peak-area ratio of 0.42. For LMFP-2, the fitted relative Mn
2+ contribution increased to 41.7%, whereas the fitted relative Mn
3+ fraction decreased to 58.3%, yielding a Mn
2+/Mn
3+ ratio of 0.72. This trend indicates that the introduction of W is associated with a modified near-surface Mn electronic environment. One plausible explanation is local charge compensation, through which a fraction of the pre-existing near-surface Mn
3+ species is reduced to Mn
2+. The resulting decrease in the fitted relative Mn
3+ contribution may be associated with partial alleviation of Mn
3+-related Jahn–Teller distortion and may contribute to improved structural stability during electrochemical cycling. Nevertheless, this interpretation should be regarded as a possible mechanism rather than a definitively established process. If W
6+ substitutes for a divalent transition-metal ion, the resulting excess positive charge may, in principle, be compensated through several negatively charged defect processes, including cation-vacancy formation and/or electron localization accompanied by the reduction in pre-existing near-surface Mn
3+ species to Mn
2+. The possible lithium-vacancy-assisted mechanism discussed in
Section 3.3 may represent another contribution, while subtle differences in the local surface or reducing environment during carbothermal sintering may also affect the near-surface Mn valence distribution. However, the present XPS results do not establish that W occupies the Mn site or identify a unique charge-compensation mechanism. It should be noted that the reported Mn
2+/Mn
3+ ratios represent single-fit results obtained under fixed Lorentzian–Gaussian constraints, and the associated fitting uncertainty has not been formally quantified in this study. Accordingly, these values represent relative component-area fractions within the fitted Mn 2p
3/2 envelope and should not be interpreted as absolute surface Mn concentrations. Furthermore, as a surface-sensitive technique, XPS reflects the near-surface Mn valence distribution rather than the bulk; bulk-sensitive techniques such as Mn K-edge XANES would provide further validation of the average Mn oxidation state.
The high-resolution Fe 2p spectra of LMFP-0 and LMFP-2 are shown in
Figure 4c and
Figure 4f, respectively. For LMFP-0, deconvolution of the Fe 2p
3/2 signal resolves two components at 709.8 eV (Fe
2+) and 711.4 eV (Fe
3+), with the Fe 2p
1/2 peak at 723.4 eV and a satellite feature at 726.9 eV. The corresponding Fe 2p
3/2 components of LMFP-2 appear at 709.7 eV (Fe
2+) and 711.4 eV (Fe
3+), with Fe 2p
1/2 at 723.8 eV and a satellite at 726.5 eV. In contrast to the Mn 2p spectra, no appreciable shift in the overall Fe 2p binding energies is detected between LMFP-0 and LMFP-2, suggesting that the presence of near-surface W
6+ species is not accompanied by a pronounced change in the near-surface Fe chemical environment. Although this observation is compatible with a limited perturbation of the Fe sites, it cannot independently identify the crystallographic occupation site of W. Within the sensitivity of the present XPS measurements, no major change in the Fe chemical state was observed after the introduction of W. This observation is consistent with the possibility of W incorporation, in agreement with the XRD and Rietveld refinement results. However, the present XPS results mainly reflect the surface chemical environment and cannot independently determine the crystallographic occupation site. The Fe-O coordination environment does not appear to be substantially disrupted by the dopant.
3.2. Electrochemical Performance
Figure 5a presents the initial charge–discharge profiles of all samples recorded at 0.1 C. All electrodes were charged under a constant-current/constant-voltage (CC/CV) protocol and discharged under constant-current (CC) conditions. Two well-defined voltage plateaus are observed at approximately 3.5 V and 4.1 V (vs. Li/Li
+) for all compositions, corresponding to the Fe
2+/Fe
3+ and Mn
2+/Mn
3+ redox couples, respectively [
26,
27]. At 0.1 C, the initial discharge-specific capacities of LMFP-0, LMFP-1, LMFP-2 and LMFP-3 are 155.0, 159.0, 160.2 and 157.3 mAh g
−1, respectively. Evidently, W
6+ doping elevates the initial discharge capacity, even though partial substitution of transition metal sites by W
6+ would theoretically reduce the content of electrochemically active transition metal ions and lower the theoretical specific capacity. As shown in
Figure 5a, LMFP-2 exhibits a longer voltage plateau at approximately 4.1 V than pristine LMFP-0, which is consistent with improved utilization of the Mn
2+/Mn
3+ redox capacity and contributes to its higher reversible capacity. Meanwhile, the smoother charge–discharge plateaus after tungsten doping are also beneficial to the improvement of discharge capacity. The superior initial discharge capacity of LMFP-2 originates from its higher crystallinity and uniformly distributed primary particle size. Nevertheless, further increasing the W doping content to 1.5 mol% triggers a sharp decline in capacity retention. Excessive W doping induces increased local structural disorder, which may trigger structural degradation and block Li
+ diffusion pathways, deteriorating the cycling stability of the material. In addition, tungsten does not directly participate in redox reactions during charge and discharge and cannot contribute extra capacity; excessive incorporation of W dilutes the proportion of electrochemically active components, thereby impairing the overall electrochemical performance of the cathode material.
The differential capacity (dQ/dV) curves presented in
Figure 5b reveal that W
6+ incorporation exerts a pronounced influence on the electrochemical characteristics of the Mn
2+/Mn
3+ redox couple near 4.0 V, and this regulation effect is especially prominent for high-voltage Mn-related redox sites. Notably, the manganese oxidation peak of LMFP-2 shifts negatively to the largest extent, accompanied by the minimum peak potential separation (ΔE) across all samples. Such narrowed ΔE confirms a weakened kinetic barrier for Li
+ deintercalation and Mn
2+ oxidation, demonstrating enhanced electrochemical reversibility and suppressed polarization behavior. This favorable behavior may be associated with the relatively high crystallinity of LMFP-2 and the absence of detectable crystalline secondary phases within the XRD detection limit. Together with the conductive carbon coating and relatively uniform primary-particle distribution, these structural features may facilitate electron and Li
+ transport.
Figure 5c presents the rate performance of the pristine and W
6+-doped samples evaluated at current densities of 0.1, 1, 2, and 5 C. Upon returning to 0.1 C following high-rate cycling, the specific discharge capacities of all samples recovered essentially to their initial values, confirming that the olivine framework remained structurally intact throughout the high-rate charge–discharge processes. As expected, the discharge capacities of all compositions decline monotonically with increasing current density owing to the progressively exacerbated electrochemical polarization. Nevertheless, W
6+ doping improves the rate capability to varying extents across the series. The LMFP-2 sample exhibits the most favorable rate performance, delivering discharge capacities of 146.6, 142.1, and 126.3 mAh g
−1 at 1, 2, and 5 C, respectively, which are markedly superior to those of the undoped LMFP-0 sample (143.6, 131.8, and 117.2 mAh g
−1 at the corresponding rates). This improvement is primarily attributed to the higher degree of crystallinity and a smaller, more homogeneous primary particle size distribution achieved in LMFP-2. These findings collectively corroborate the beneficial role of W
6+ doping in accelerating Li
+ diffusion kinetics and enhancing the overall electrochemical reaction kinetics.
To evaluate the effect of W
6+ substitution on long-term electrochemical stability, coin-type half-cells were subjected to galvanostatic cycling at 1 C and 25 °C. The resulting cycling performance curves are shown in
Figure 5d. Based on the first-cycle discharge capacity, the capacity retentions of LMFP-0, LMFP-1, LMFP-2, and LMFP-3 after 100 cycles are 91.6%, 97.4%, 98.1%, and 97.1%, respectively, demonstrating that W
6+ doping systematically enhances cycling stability, with LMFP-2 achieving the highest retention.
This improvement can be rationalized on two grounds. First, the introduced W species may contribute to the stabilization of the olivine framework during repeated charge–discharge cycling [
16]. Nevertheless, because the crystallographic occupation site of W has not been established and no in situ structural evidence was obtained during cycling, this possible framework-stabilizing effect should be regarded as a tentative interpretation. Second, the lower fitted relative surface Mn
3+ fraction may be associated with partial alleviation of Mn
3+-induced Jahn–Teller distortion, which could help suppress structural degradation during cycling. The slight decrease in capacity retention observed for LMFP-3 relative to LMFP-2 is ascribed to two competing effects: increased local structural disorder induced by excessive W
6+ incorporation and an elevated fraction of electrochemically inactive tungsten species, both of which ultimately compromise the structural integrity and diminish the available capacity.
3.3. Electrochemical Kinetics
The electrochemical kinetics of all four electrode materials were further investigated by electrochemical impedance spectroscopy (EIS). The resulting Nyquist plots are presented in
Figure 6. Each spectrum comprises a depressed semicircle in the high- to medium-frequency region, associated with the charge-transfer process at the electrode–electrolyte interface, and an inclined line in the low-frequency region corresponding to semi-infinite Warburg diffusion [
28]. Equivalent circuit fitting of the Nyquist plots in
Figure 6a yields charge-transfer resistance (Rct) values of 279.5, 243.9, 195.4, and 230.4 Ω for LMFP-0, LMFP-1, LMFP-2, and LMFP-3, respectively. The lowest Rct observed for LMFP-2 indicates significantly improved interfacial charge-transfer kinetics. Combined with the direct resistivity measurements and Li
+ diffusion analysis, these results suggest that moderate W incorporation facilitates both electron transport and Li
+ migration, thereby contributing to the superior electrochemical performance of LMFP-2. Conversely, excessive W
6+ content constricts the Li
+ transport channels, leading to a deterioration of ionic conductivity and a consequent increase in Rct, as evidenced by the larger semicircle diameter of LMFP-3 relative to LMFP-2. The lowest Rct of LMFP-2 is therefore consistent with its superior reversible capacity and rate capability demonstrated above.
The inclined low-frequency tail is associated with the Warburg impedance arising from solid-state Li
+ diffusion within the active material particles [
29]. The apparent Li
+ diffusion coefficient (D
Li+) was calculated according to the following equation:
where R is the universal gas constant (8.314 J mol
−1 K
−1), T is the absolute temperature (298.15 K), A is the geometric electrode area (1.54 cm
2, consistent with the electrode area described in
Section 2.3),
n is the number of electrons transferred per formula unit during the redox process (
n = 1, corresponding to one-electron transfer per Fe
2+/Fe
3+ or Mn
2+/Mn
3+ redox event), F is the Faraday constant (96485 C mol
−1), C is the molar concentration of Li
+ in the active material (0.0228 mol cm
−3, the theoretical Li
+ concentration in the olivine lattice), and σ is the Warburg coefficient, which is related to the real part of the impedance (Z′) by the following:
The EIS spectra were fitted using ZView software (Version 2.70) with the equivalent circuit shown in
Figure 6c. The circuit consists of the electrolyte resistance (R
s) connected in series with a parallel combination of a constant-phase element (CPE1) and a branch comprising the charge-transfer resistance (R
ct) in series with the Warburg element (W
o). The chi-squared (χ
2) values of all fits were below 0.0039, and the relative fitting errors of the equivalent-circuit elements were below 3%, indicating satisfactory fitting quality. The value of σ was obtained from the slope of the linear fit of Z′ versus ω
−1/2, as shown in
Figure 6b. The last 15 data points in the low-frequency region were used for the linear fitting. For all four compositions, the Z′ versus ω
−1/2 data exhibited excellent linearity, with R
2 > 0.997. This linear behavior indicates that, within the timescale probed by the applied AC perturbation (0.01 Hz–100 kHz), the diffusion layer remains confined well within the bulk of the active material particles and does not reach a reflecting boundary (e.g., the particle center or the current-collector interface), justifying the semi-infinite diffusion assumption underlying Equation (1). Deviation from this linear regime—for example, a transition to a vertical capacitive tail at very low frequency—was not observed within the tested frequency window, further supporting the applicability of the semi-infinite diffusion model to the present system. Based on Equations (1) and (2) [
29,
30], the relative standard errors of σ obtained from the low-frequency linear fits were below 3%. Because D
Li+ is proportional to σ
−2, propagation of the fitting uncertainty in σ resulted in an estimated relative uncertainty of approximately 6% in D
Li+. Accordingly, the D
Li+ values of LMFP-0, LMFP-1, LMFP-2 and LMFP-3 are determined to be (1.8 ± 0.1) × 10
−15, (4.6 ± 0.3) × 10
−15, (5.3 ± 0.3) × 10
−15 and (4.8 ± 0.3) × 10
−15 cm
2 s
−1, respectively, with LMFP-2 exhibiting the highest Li
+ diffusion coefficient among all compositions.
The superior DLi+ of LMFP-2 may be associated with a possible lithium-vacancy-assisted diffusion mechanism arising from W6+ incorporation. If W6+ preferentially occupies transition-metal sites, charge neutrality considerations suggest the possible generation of lithium vacancies. If present, such lithium vacancies could facilitate Li+ migration by increasing the number of accessible diffusion pathways. However, neither the crystallographic occupation site of W nor lithium-vacancy formation was directly determined in this study. Therefore, the lithium-vacancy-assisted diffusion pathway should be regarded as a plausible hypothesis rather than a confirmed mechanism. Moreover, because the fitted lattice-parameter changes are small and their statistical significance has not been established, their contribution to Li+ transport cannot be determined from the present data. In contrast, the inferior electrochemical kinetics of LMFP-3 may be associated with increased local structural disorder and less favorable Li+ transport at the higher nominal W content. Collectively, these results demonstrate that an optimal W6+ doping level simultaneously reduces the charge-transfer resistance and enhances the Li+ migration rate, thereby synergistically improving the overall electrochemical kinetics of the LMFP cathode material.
As summarized in
Table 4, the measured resistivities of LMFP-0, LMFP-1, LMFP-2, and LMFP-3 were 654.19, 230.19, 102.17, and 444.64 Ω cm, respectively. The corresponding electronic conductivities were calculated to be 1.53 × 10
−3, 4.34 × 10
−3, 9.79 × 10
−3, and 2.25 × 10
−3 S cm
−1.
Among the four samples, LMFP-2 exhibited the highest electronic conductivity, approximately 6.4 times higher than that of pristine LMFP-0. This result provides direct evidence that moderate W incorporation improves the bulk electronic conductivity of LMFP/C materials. However, excessive W incorporation leads to a decrease in conductivity, indicating that an optimal W concentration is required to achieve superior electrochemical performance.
It should be noted that the present structural characterization provides indirect evidence regarding the incorporation of W into the LMFP lattice. Direct determination of the W occupation site and the associated charge-compensation mechanism requires advanced local structural characterization techniques, such as neutron diffraction, synchrotron X-ray absorption spectroscopy (XANES/EXAFS), or Rietveld refinement with site-occupancy analysis, which will be pursued in future work.