1. Introduction
Rechargeable lithium ion batteries (LIBs) have become the dominant power sources for portable electronic devices, and their usage has now been expanded into larger units such as electric vehicles and robots, due to their high energy and power densities [
1–
4]. In recent years, transition metal oxide and sulfide compounds have been actively studied as the most promising alternative to commercial carbon anode materials for LIBs, because of their much higher theoretical capacity as compared with practical graphite (theoretical capacity: 372 mA h g
−1) [
5–
9]. When Li react with WO
3 to form three Li
2O, following the reaction of WO
3 + 6Li
+ + 4e
− → W + 3Li
2O, the theoretical capacity of WO
3 is 693 mA h g
−1, which is close to twice that of graphite. A number of works showed that WO
3 has a relatively high charge capacity, conductivity, and stability among various oxide materials [
10–
20].
Two-dimensional (2D) transition metal dichalcogenides (TMDs) have the similar structure as graphene, that is, a layered structure with a plane of metal atoms in between two planes of chalcogen atoms. WS
2, which is a representative material of TMDs, has strong covalent bonds in the S-W-S layer and weak van der Waals force between these layers, which can lead to efficient insertion and extraction of Li ions. The interlayer distance of WS
2 is 0.62 nm, which is wider than 0.335 nm of graphite, so it is predicted that diffusion and storage of Li ions will occur rapidly. It is predicted that WS
2 can be combined with four Li to form two Li
2S, following the reaction of WS
2 + 4Li
+ + 4e
− → W + 2Li
2S, so that the theoretical capacity is 432 mA h g
−1, which is larger than graphite but less than WO
3. WS
2 alone often exhibit low cycling performance and fast capacity fading, caused by a large volume change during the charging/discharging cycle of LIBs like other cathode materials. Hence, they are usually used as composites with carbon nanomaterials (e.g., reduced graphene oxide, carbon nanotubes), resulting in enhanced cycling performance together with capacities even higher than the theoretical value [
21–
36].
In this study, we synthesized WO3 and WS2 nanostructures and measured their electrochemical performance of LIBs without any carbon supports. We used a simple hydrothermal method for high-yield synthesis of WO3 nanowires that possess thin and long one-dimensional morphology. Remarkably, thin WS2 nanosheets were synthesized by unique gas phase sulfurization of WO3 using H2S. Two kinds of WO3 and WS2 nanocrystals were synthesized; WO3 nanocrystals and nanowires were named as WO-1 and WO-2, respectively, and WS2 nanosheets made from them were named as WS-1 and WS-2, respectively. WO-1 has a particle shape with a mean diameter of 50 nm, while WO-2 has a nanowire shape with a 10 nm diameter uniformly. WS-1 synthesized using WO-1 is 5 times larger than WS-2 synthesized using WO-2. The results of this study will show that the use of morphology/size-controlled nanocrystals can significantly affect the charge-discharge capacity of LIBs, which will contribute to the development of high-performance LIB.
3. Results and Discussion
Fig. 1 shows X-ray diffraction (XRD) pattern of WO
3 and WS
2 nanocrystals, WO-1, WO-2, WS-1, and WS-2, used in this study. The XRD peaks of WO-1 and WO-2 matched to all of the reference peaks of monoclinic phase WO
3 (JCPDS No. 43–1035; P2
1/n,
a = 7.297 Å,
b = 7.539 Å,
c = 7.688 Å, b = 90.91°). The XRD pattern of WS-1, and WS-2 exhibits peaks corresponding to the hexagonal phase WS
2 (JCPDS No. 84-1398, P6
3/mmc,
a = 3.153 Å and
c = 12.323 Å). Therefore, all samples are pure without any other impurity phase.
Figs. 2a and 2b correspond to the scanning electron microscopy (SEM)/high-resolution transmission microscopy (HRTEM) images of WO-1 and WO-2, respectively. WO-1 exhibits the spherical shaped nanocrystal morphology with diameters in a wide range of 30–100 nm (average value = 50 nm). In contrast, WO-2 has the thin and long nanowire morphology with uniform diameter of 10 nm and the length of several micrometers. Lattice-resolved TEM and fast-Fourier-transform (FFT) images show that
d-spacing of (020) planes is 3.8 Å, which is in good agreement with the reference value (3.7690 Å).
HRTEM images of WS-1 and WS-2 are shown in
Figs. 2c and 2d, respectively. They both exhibit the nanosheet morphology, but the size is different: average size is 500 and 100 nm, respectively for WS-1 and WS-2. The thickness is estimated to be 50 and 10 nm, corresponding to 1/10 of the size. In the case of WS-2, the rolled edge of the nanosheets looks like nanowire, indicating that the nanosheets were grown from the lateral side of nanowires
Lattice-resolved TEM and FFT images at the zone axis of [001] reveal a highly crystalline basal plane. The
d-spacing of {110} planes is 2.7 Å, which is in good agreement with the reference value (2.7307 Å).
Fig. 2e show HRTEM and energy-dispersive X-ray spectroscopy (EDX) spectrum of WO-2, which identifies the W and O components using their M-shell and K-shell peaks. High-angle annular dark-field scanning TEM (HAADF STEM) image and EDX spectrum are shown in
Fig. 2f, proving that the nanosheets are composed of W and S with the atomic ratio of 1:2, using their M-shell and K-shell peaks. The Cu peak from the TEM Cu grid.
WO3 reacts with H2S to form WS2, following the reaction represented by 2WO3 + 4H2S → 2WS2 + 4H2O + O2. Since the diameter of WO3 nanocrystal is similar to the thickness of WS2 nanosheet, it is presumed that WO3 nanocrystals adhere to form a sheet form during the sulfurization reaction of WO3 at 400°C. The monoclinic phase WO3 nanocrystals transformed to a thermodynamically stable hexagonal phase 2D structures of WS2.
The LIB performance of WO
3 and WS
2 as active materials was examined using coin-type half-cells, as follows. The data are shown in
Table 1 and
Table 2. Before the description of the experimental data, let’s examine the charge/discharge reaction of WO
3 and WS
2 in LIBs. The charge/discharge reaction of WO
3 and WS
2 is WO
3+ 6Li
+ + 6e
− ↔ W + 3Li
2O and WS
2+ 4Li
+ + 4e
−W + 2Li
2S. respectively. In fact, the reversible reaction is 3O+ 6Li
+ + 6e
− ↔ 3Li
2O and 2S+ 4Li
+ + 4e
−↔ W + 2Li
2S. Since 1 mol of WO
3 and 6 mol of Li are reacting, the theoretical capacity of WS
2 is calculated as 6 ′ 26800 mA h mol
−1, 231.85 g mol
−1 (molecular weight of WO
3) = 694 mA h g
−1. Since the 1 mol WS
2 react with 4 mol of Li, the theoretical capacity of WS
2 is calculated as 4 × 26800 mA h mol
−1 ÷ 247.99 g mol
−1 (molecular weight of WS
2) = 694 mA h g
−1. 1C of WO
3 and of WS
2 was defined as 694 and 432 mA h g
−1. In addition, since we used a half-cell using Li metal as a negative electrode, the Li insertion is defined as discharging and the Li extraction as charging process.
Figs. 3a and 3b display the cyclic voltammetry (CV) curves of WO-1 and WO-2, respectively, for the first ten cycles. The CV curves were obtained by voltage scanning over the 0.01–3 V range at a rate of 0.1 mV s
−1. In the first cycle, the reduction peak appears at 0.4–0.6 V, due to a reaction in which WO
3 is reduced to produce W and Li
2O (WO
3+ 6Li
+ + 6e
− → W + 3Li
2O), and a formation of solid electrolyte interface (SEI) layer at the surface of the electrode. The delithation reaction of Li
2O occurs at an oxidation peak of 1.0 V, and W is oxidized to become WO
3 at 2.0 V. After the first cycle, the reversible reaction occurs by insertion-extraction of Li ions at 0.8 V reduction peak and 1.1 V oxidation peak, respectively. The WO-2 exhibits a more pronounced oxidation-reduction peak.
Fig. 3c shows the 1, 5, 10, and 50 cycled charge/ discharge curves of WO-1, and
Fig. 3d displays the charge/discharge capacities vs. cycle number. The Crate was 0.1 C (= 694 mA g
−1) and the charging and discharging CV curves were obtained by voltage scanning over the 0.01–3 V range at a rate of 0.1 C. The first discharge and charge capacities were 867 and 592 mA h g
−1, respectively, indicating a coulombic efficiency of about 68.2%. The large capacity loss in the first discharge step is interpreted to be due to the formation of SEI on the electrode surface. The flat region at 0.8 V and 1.1 V in the first discharge and charge curve is correlated with the reduction and oxidation peaks of the CV curve, respectively. As the cycle proceeds, the capacity decreases significantly. In the 50
th cycle, the discharge and charge capacities are 333 and 325 mA h g
−1, respectively, and the average coulombic efficiency of 2–50 cycles is 97.5%.
Fig. 3e shows the charge/discharge curves of WO-2 for 1, 5, 10, 50, and 100 cycles.
Fig. 3d corresponds to the charge/discharge capacities vs. the number of cycles. The discharge and charge capacities of the first cycle were 954 and 527 mA h g
−1, respectively, indicating a coulombic efficiency of about 55.3%. Even though the cycle progresses, there is very little capacity reduction. In the 100
th cycle, the discharge and charge capacities were 552 and 537 mA h g
−1, respectively, and the average coulombic efficiency of 2–100 cycles was 97.2%, which is superior to WO-1, due to the more stable reversible reaction. The flat region of discharge curve at 1.0 V and that of charge curve at 1.1 V are in good coincidence with the reduction and oxidation peak of the CV curve.
Fig. 3f shows the charge/discharge capacity of step-wise 10 cycles by increasing the C-rate from 0.1 C to 0.2 C, 0.5 C, 1 C, 2 C, and 5 C, and the recovery capacities by lowering the C-rate to 0.1 C. The capacities in each step are summarized in
Table 2. As the C-rate increased, the capacity decreased to 589, 510, 377, 336, 293, and 197 mA h g
−1. When it was reduced to 0.1 C, the capacity was 416 mA h g
−1, which was not recovered to the initial capacity at 0.1 C. On the other hand, WO-2 showed 552, 492, 467, 454, 389 and 254 mA h g
−1 at 0.1 C, 0.2 C, 0.5 C, 1 C, 2 C, and 5 C, showing that the capacity is superior to that of WO-1. When the C-rate returns to 0.1 C, the initial capacity was recovered to 604 mA h g
−1. We conclude that WO-2 exhibits the higher capacity and the better reversibility under high-speed charge/discharge than WO-1.
Fig. 4a corresponds to Nyquist plots resulting from electrochemical impedance spectroscopy (EIS) before the cycle testing, consisted of one semicircle in the high-frequency region and a straight line in the low-frequency region. The equivalent-circuit (shown in right panel) curve-fit analysis was carried; R
e is the resistance of electrolyte, R
ct is the charge-transfer resistance between the active materials and the electrolyte, Z
W is the Warburg impedance corresponding to the Li ion diffusion process, and CPE represents the constant-phase elements. The R
ct values of WO-1 and WO-2 are 70 W and 50 W, respectively, which is matched the larger capacity of WO-2 than that of WO-1. Therefore, as the surface area increases due to the reduction of size, the insertion/extraction of Li ions occurs more efficiently, and the charge transfer resistance between the electrode and the electrolyte decreases, which contribute in the capacity increase of the LIB. This result confirms that the size of the active material can greatly affect the capacity.
Figs. 5a and 5b show the CV data of WS-1 and WS-2, respectively, for the first ten cycles. The first cycle shows a broad cathodic peak in the 0.2–0.7 V region, which is due to lithiation (WS
2 +
xLi
+ +
xe
− → Li
xWS
2) and the irreversible formation of SEI layers. After the first cycle, the reversible lithiation/delithiation signature of WS
2 (WS
2 +
xLi
+ +
xe
− ↔ Li
xWS
2) appeared consistently as a pair of lithiation (cathodic) cathodic and delithiation (anodic) peaks at potentials around 1.9 and 2.4 V, respectively, involving the reversible reaction. Once the SEI were formed during the 1
st cycle, reversible reactions persisted over all subsequent cycles.
Fig. 5c shows charge-discharge curves for 1, 5, 10, and 50 cycles of WS-1. The C-rate was set to 0.1 C (43 mA g
−1) and the charge/discharge was performed between 0.01 V and 3 V. The discharge and charge capacities of the first cycle were greatly reduced from 653 to 495 mA h g
−1, respectively due to the formation of SEI and showed a coulombic efficiency of about 75.9%. The plateau of discharge and charge curves at 0.5 and 2.4 V, respectively, coincides with the reduction and oxidation peaks of the CV curve.
Fig. 5d shows the charge/discharge capacity vs. the number of cycles. The capacity was stable and well maintained as 515 mA h g
−1 after 50 cycles. The average coulombic efficiency is 97.1%. After the first cycle, the plateau of the discharge and charge curves at 1.9 V and 2.4 V, respectively, is in good coincidence with the reduction and oxidation peak of the CV curve.
Fig. 5e shows the charge/discharge curves of 1, 5, 10, 50 and 100 cycles of WS-2.
Fig. 5d corresponds to the charging and discharging capacities upon 100 cycling. The discharge and charge capacities of the first cycle were decreased from 830 to 540 mA h g
−1, respectively, and the coulomb efficiency was about 65.1%. For the first cycle, the plateau of discharge/ charge curves at 0.5 and 2.4 V, respectively, corresponds to the reduction and oxidation peak of the CV curve. For 2–100 cycles, the plateau of discharge/ charge curves at 1.9 and 2.4 V, respectively, corresponds to the reduction and oxidation peak of the CV curve. The capacity was maintained constant after 100 cycles and the capacity was 633 mA h g
−1. The average coulombic efficiency of 2–100 cycles is 97.4%, showing a better performance than WS-1.
Fig. 5f shows the cycling performance of WS-1 and WS-2 with the C rate changing in steps (0.1 C → 0.2 C → 0.5 C → 1 C → 2 C → 5 C → 0.1 C). The capacities in each step are summarized in
Table 2. As the C-rate increased, the capacity of WS-1 decreased to 521, 494, 466, 442, 411, and 348 mA h g
−1. When it returned to 0.1 C, the capacity was recovered to more than 100% (548 mA h g
−1). WS-2 exhibited the larger charge/discharge capacity than WS-1; 653, 670, 663, 662, 661 and 614 mA h g
−1. When the C-rate return to 0.1 C, the capacity was sufficiently recovered to the initial value by 100% (747 mA h g
−1).
Fig. 4b shows the impedance data measured before the cycle of WS
2. The R
ct values o f WS-1 and WS-2 are 70 W and 30 W, respectively, indicating that WS-2 is smaller. This is consistent with the capacity of WS-2 being greater than WS-1. Therefore, as the size of the nanosheets decreases, the insertion and extraction of Li ions occurs more efficiently, and the charge transfer resistance between the electrode and the electrolyte decreases, which contribute in the capacity increase. This again confirms that the size of nanostructures can significantly affect the capacity of LIBs.
When comparing the capacities of WO3 nanocrystals and WS2 nanosheets, WO3 nanocrystals (WO-2) show 552 mA h g−1, which is slightly less than the theoretical capacity of 693 mA h g−1 after 100 cycles. The WS2 nanosheet (WS-2), on the other hand, has 609 mA h g−1, which is much higher than the theoretical capacity of 432 mA h g−1. We conjecture that the capacity is increased because the reversible reaction distance is shortened because Li ions can enter or exit between the layers, which is an advantage of the 2D structure. The results of this study are compared with data published by other researchers (see Supporting Information, Table S1 and Table S2). Without the carbon complex, most capacity of WO3 and WS2 are below 500 mA h g−1. As a follow-up study, we will try to increase the capacity by using carbon composites.