Liang Xuab,
Yanping Xiao*bd,
Qian Xuc,
Anthonie van Sandwijke,
Jidong Libf,
Zhuo Zhaod,
Qiushi Songa and
Yongxiang Yangbd
aSchool of Metallurgy, Northeastern University, Shenyang 110004, China
bDepartment of Materials Science and Engineering, Delft University of Technology, 2628 CD Delft, The Netherlands. E-mail: Y.Xiao@tudelft.nl
cState Key Laboratory of Advanced Special Steel, Shanghai University, Shanghai, 200072, China
dDepartment of Metallurgical Engineering, Anhui University of Technology, Ma'anshan 243002, China
eZr-Hf-Ti Metallurgie B.V., Den Haag 2582 SB, The Netherlands
fSchool of Materials and Metallurgy, Liaoning University of Science and Technology, Anshan 114051, China
First published on 30th August 2016
In this paper, a detailed study of the electrochemical behavior of zirconium in the molten LiF–KF–ZrF4 system on an inert molybdenum electrode was carried out at 600 °C. Several electrochemical techniques were employed such as cyclic voltammetry, chronoamperometry and square wave voltammetry. The reduction of zirconium was found to be a multi-step process that at the potentials of 1.15, 1.50 and 1.62 V versus Pt, the corresponding cathodic reactions of Zr4+/Zr2+, Zr2+/Zr+ and Zr+/Zr occurred. The result was further confirmed by the theoretical calculation of the number of transferred electrons according to the cyclic voltammetry and square wave voltammetry analysis. Moreover, based on the cyclic voltammograms, the diffusion coefficient of Zr4+ ions in the eutectic LiF–KF containing 1 wt% ZrF4 at 600 °C was estimated to be about 8.31 × 10−6 cm2 s−1. The present electrochemical study on zirconium in the molten fluoride system will be a theoretical reference for future zirconium electrorefining from Zr alloy or scraps.
During the head-end processing, metal scraps including zirconium-based cladding hulls are generated following the disassembly and cutting steps of the fuel rods. The generated Zr alloy scraps contain approximately 98% of Zr with other alloying elements such as Sn, Fe, Cr and Nb.2 It will be economically beneficial for nuclear power industry if high purity Zr can be effectively refined from the Zr alloy scraps and recycled to nuclear reactor construction. At present there are four main zirconium refining methods including iodide refining process, zone melting process, electron beam melting process as well as molten salt electrorefining process.3 Among them, the electrolysis method based on molten salt is an effective method for the preparation of high-melting point metals and their alloys, and has been developed as a promising process for refining high purity Zr from Zr alloy scraps.2,4
In order to enhance the efficiency and reliability of the electrorefining process, precise information about reduction and oxidation potentials of Zr in the molten salt should be clearly known beforehand. The electrochemical behaviors of Zr in various molten salt baths have been investigated during electrodeposition or electrorefining process. Numerous studies have been devoted to all-chloride molten salt systems such as LiCl–KCl–ZrCl42,5–9 and NaCl–ZrCl4,10 and chloride–fluoride mixtures like KCl–NaCl–ZrF4 and –K2ZrF6,11,12 and LiCl–KCl–K2ZrF6
13 at temperatures between 450 °C and 820 °C. The studies on all-chloride salt systems have reported a multi-step reduction process caused by the formation of metal complexes including two soluble states of Zr(IV) and Zr(II), and two insoluble states, Zr(I) and Zr. However, no consensus on the redox mechanism between these states has been found yet mainly because of different experimental conditions such as operation temperature, electrode material and ZrCl4 content in the molten salt. In order to improve the salt system to be less hygroscopic and volatile, all-fluoride molten baths are recommended, however, very limited results have been reported in this field. In the articles14,15 published in the early stage (in 1966 and 1985 respectively), the sensitive electrochemical techniques like CV and SWV were not used to adequately illustrate the Zr redox mechanisms in the molten fluoride melts. Gibilaro et al.16 published their work in a LiF–CaF2–ZrF4 system in 2013 and a one-step reduction process of Zr4+ was reported, where a different supporting electrolyte of LiF–CaF2 eutectic was used, which could probably lead to different interactions with Zr ions in the melts. This might result in different Zr redox mechanisms from the findings in our present study. Park et al.4 reported their work on Zr electrorefining from Zr alloy scraps in a LiF–KF–ZrF4 system. In their study the reaction mechanism was based on only one simple CV curve to determine the Zr redox potentials, and no more transient electrochemical techniques were further conducted to reveal and understand the Zr electrochemical behavior such as CV with varied scan rates and potential ranges, and SWV. The present systematic investigations are highly motivated by the very limited Zr electrochemical results reported in this field, and in authors' view, even more effort is required to provide better process understanding serving new technology development.
This paper presents a comprehensive electrochemical study on zirconium ions behavior in a LiF–KF eutectic melt on a molybdenum electrode at a constant temperature of 600 °C with several electrochemical techniques. A series of CV measurements were conducted with diverse scan ranges at a constant scan rate to identify typical zirconium redox peaks and at various scan rates within a constant scan range to investigate the electrochemical behaviors of the identified redox peaks. Moreover, cyclic voltammetry, chronoamperometry and square wave voltammetry were employed to determine the reversibility of the redox reactions, rate-controlling step as well as diffusion coefficient of zirconium ions. This study aims to provide a profound understanding of zirconium redox mechanisms in molten fluoride system in particular in a LiF–KF eutectic melt for the optimization of Zr electrorefining process from Zr alloy and scraps.
For all the electrochemical measurements, the potentials were referred to a platinum wire (0.5 mm diameter, 99.99% purity) immersed in the molten electrolyte, playing a role of a quasi-reference electrode17 Pt/PtOx/O2−. An inert molybdenum rod (2 mm diameter, 99.95% purity) was served as the working electrode (WE) and a vitreous carbon rod (3 mm diameter) was used as the counter electrode (CE). The three electrodes were polished by SiC paper to remove impurities on the surface and subsequently washed by distilled water and ethanol with ultrasound, and then dried at 300 °C for 48 h under argon atmosphere.
All the chemicals used in this study were stored in a glove box under an inert argon atmosphere with both O2 and H2O levels below 1 ppm before using. The LiF (99.5% purity)–KF (99.9% purity) eutectic with a molar ratio of 51:
49 was used as the electrolyte. The salt mixture was initially dried at 300 °C for 48 h to remove residual moisture and then melted at the operation temperature in the set-up shown in Fig. 1. Zirconium ions to be investigated were introduced into the melt in the form of ZrF4 powders (99.99% purity) and the three electrodes were then inserted into the melt with an immersion area of 0.6594 cm2 for the working electrode. The reference electrode was positioned near to the working electrode but not to disturb the current distribution between the working and counter electrodes. The electrochemical measurements were carried out 2 h later after inserting the electrodes into the melt for the equilibrium between the molten salt and electrodes. The sublimation of ZrF4 can be neglected because once it is dissolved into the LiF–KF system, the formed complex compounds such as K2ZrF6, K3ZrF7, Li2ZrF6 and LiKZrF6 can be much less volatile.4 The electrodes and molten salt system were replaced by new ones after each test to eliminate any disturbances from the previous experiment.
All the electrochemical measurements were carried out with a Parstat 4000 potentiostat from Princeton Applied Research, and the data acquisition was performed with the VersaStudio 6.0 software. The transient electrochemical techniques such as cyclic voltammetry, chronoamperometry and square wave voltammetry were used to investigate the redox mechanisms of Zr in the molten melt.
CV measurement on molybdenum electrode in the molten LiF–KF with the addition of 1 wt% ZrF4 was conducted at 600 °C with a scan rate of 100 mV s−1 as represented in Fig. 2. In this curve, three cathodic peaks R1, R2 and R3 are observed at about −1.15, −1.50 and −1.62 V vs. Pt respectively, which are attributed to the multi-step reduction of Zr(IV) in molten LiF–KF, and four corresponding anodic peaks of O1, O2, O3 and O4 are found at around −1.45, −1.35, −1.05 and −0.68 V vs. Pt respectively. Among them, all the redox peaks are relatively sharp and easy to be identified except peak R1, which is difficult to determine the peak potential unless looking at it closely at high resolution, as can be seen in Fig. 2 inset (b). The identification of each peak will be discussed in detail in the following paragraphs of this paper.
Data source | This study | Park et al.5 | Lee et al.2 | Sakamura et al.7 |
---|---|---|---|---|
Molten salt | LiF–KF–(1 wt%)ZrF4 | LiCl–KCl–(1 wt%)ZrCl4 | LiCl–KCl–(4 wt%)ZrCl4 | LiCl–KCl–(0.001 mol%)ZrCl4 |
Temperature (°C) | 600 | 500 | 500 | 500 |
R1 | Zr4+ + 2e → Zr2+ | Zr4+ + 2e → Zr2+ | Zr4+ + 2e → Zr2+ | Zr4+ + 2e → Zr2+ |
R2 | Zr2+ + e → Zr+ (main reaction) | Zr4+ + 3e → Zr+ (main reaction) | Zr2+ + 2e → Zr | Zr4+ + 4e → Zr |
Zr4+ + 3e → Zr+ | Zr4+ + 3e → Zr+ | |||
Zr4+ + 3e → Zr+ | Zr2+ + e → Zr+ | |||
R3 | Zr+ + e → Zr (main reaction) | Zr+ + e → Zr (main reaction) | Zr+ + e → Zr | Zr+ + e → Zr |
Zr4+ + 4e → Zr | ||||
Zr2+ + 2e → Zr | Zr2+ + 2e → Zr | |||
Zr4+ + 4e → Zr | Zr4+ + 4e → Zr | |||
O1 | Zr → Zr+ + e (main reaction) | Zr+ → Zr4+ + 3e (main reaction) | Zr+ → Zr4+ + 3e | Zr+ → Zr4+ + 3e |
Zr → Zr2+ + 2e | ||||
Zr → Zr2+ + 2e | Zr+ → Zr2+ + e | |||
O2 | Zr+ → Zr2+ + e | Zr → Zr4+ + 4e (main reaction) | Zr → Zr4+ + 4e | Zr → Zr4+ + 4e |
Zr → Zr2+ + 2e | ||||
O3 | Zr2+ → Zr4+ + 2e | Zr2+ → Zr4+ + 2e | Zr2+ → Zr4+ + 2e | Not observed |
O4 | Zr+ → Zr4+ + 3e | Zr2+ → Zr4+ + 2e | Not observed | Not observed |
Zr+ → Zr4+ + 3e |
For the potential range from −0.5 to −1.4 V vs. Pt, the reduction peak R1 is unnoticeable. Its existence can be projected by the slope change of the cyclic voltammograms. When the potential sweeping back to positive direction, an oxidation peak O3 at −1.05 V vs. Pt is evident which should be corresponded to the reduction process R1. The reduction peak R1 and oxidation peak O3 are relatively well known as the soluble–soluble redox reactions between the Zr ions at the oxidation state of +2 and +4 derived as the following partial reactions as shown in eqn (1) and (2).2,5,7
Peak R1:
Zr4+ + 2e → Zr2+ | (1) |
Peak O3:
Zr2+ → Zr4+ + 2e | (2) |
As the peak currents of the two redox peaks are very small, it is expected that the redox reactions between Zr4+ and Zr2+ proceed very slowly. The low reaction rate can be attributed to the small exchange current density in Butler–Volmer kinetics.5
When the scan range is over −1.5 V vs. Pt, the reduction peak R2 and oxidation peaks O2 and O4 begin to appear. The cathodic process associated with R2 is believed to be involved with the formation of zirconium products with lower valencies than +2. Lee et al.2 estimated that the peak R2 is associated with the reduction of Zr2+ into Zr, and Sakamura et al.7 identified peak R2 as the deposition of metallic Zr from Zr4+. In this study, it has been proved that there is no Zr deposited on the working electrode at the peak potential of R2 by chronoamperometry analysis, which will be discussed in detail in the following section. Therefore, the reduction reactions for peak R2 should be the formation of Zr+ from Zr2+ and Zr4+, as described in eqn (3) and (4). This view has been confirmed by Park et al.5 The anodic peaks O2 and O4 should be corresponded to the reduction reactions at peak R2, which are attributed to the oxidation reactions of Zr+ into Zr2+ and Zr4+ respectively, as shown in eqn (5) and (6).
Peak R2:
Zr2+ + e → Zr+ (main reaction) | (3) |
Zr4+ + 3e → Zr+ | (4) |
Peak O2:
Zr+ → Zr2+ + e | (5) |
Peak O4:
Zr+ → Zr4+ + 3e | (6) |
Extending the potential range to −1.6 V vs. Pt, the reduction peak R3 and its corresponding oxidation peak O1 start to be identified, and the both peaks become more and more identified as the expansion of scan range to −1.8 V vs. Pt. Moreover, peak O2 becomes less conspicuous as enlarging the scan range mainly due to the increasing residual current of peak O1. The reduction peak R3 should be attributed to the formation of metallic Zr on the Mo working electrode. Sakamura et al.7 suggested that the Zr deposit comes only from the reduction of Zr+, and Lee et al.2 reported two reduction reactions of Zr4+/Zr and Zr+/Zr at peak R3. However, in the author's view, all the Zr ions existed in the molten melt, Zr+, Zr2+ and Zr4+, contribute to the Zr formation during the cathodic process at R3, as represented in eqn (7)–(9). This view is also supported by the Park's work.5 The anodic peak O1 corresponded to peak R3 should be associated with the oxidation process of metallic Zr, probably generating Zr ions at low valence states, Zr+ and Zr2+, as illustrated in eqn (10) and (11).
Peak R3:
Zr+ + e → Zr (main reaction) | (7) |
Zr2+ + 2e → Zr | (8) |
Zr4+ + 4e → Zr | (9) |
Peak O1:
Zr → Zr+ + e (main reaction) | (10) |
Zr → Zr2+ + 2e | (11) |
The relationship between peak potential and scan rate was plotted based on the results obtained from Fig. 5 to check the reversibility of the redox reaction at each peak, as seen in Fig. 6. Peak R1 was not analyzed due to the ambiguous peak shape. It is clear that the oxidation peaks O1, O2, O3 and O4 showed very small potential changes as generally to be below 20 mV, indicating the reversibility of these processes. The cathodic reactions R2 and R3 are also determined to be close to reversible (quasi-reversible) processes although they showed more significant peak potential changes than the oxidation reactions during the scan rate increase from 100 to 1500 mV s−1. Moreover, the peak currents of oxidation peaks O1, O2, O3 and O4 and reduction peaks R2 and R3 are plotted versus the square root of scan rates in Fig. 7. A linear relationship is clearly observed indicating that all these redox processes associated with zirconium ions involve diffusion-controlled mass transfer.
For a reversible process, the number of transferred electrons during the reduction reactions can be evaluated by the following equation.19
![]() | (12) |
The number of transferred electrons associated with the cathodic peaks R2 and R3 were calculated according to eqn (12) at various scan rates and the results are shown in Table 2. The slightly downward trend of the calculated electron transfer values for both R2 and R3 indicates the quasi-reversible nature of the reduction reactions.20 The average value of n for the cathodic process at R2 is given as 1.39, which is consistent with the previous assumption described in eqn (3) and (4) suggesting that it might involve two reduction processes of Zr2+/Zr+ (major) and Zr4+/Zr+. For the reduction reactions at R3, the calculated result shows a mean value of 1.24 for n, further confirming that the cathodic process is combined by the reduction reactions of Zr+/Zr (major), Zr2+/Zr and Zr4+/Zr, as previously illustrated in eqn (7)–(9).
Peak | Scan rate/mV s−1 | Average n | |||||||
---|---|---|---|---|---|---|---|---|---|
100 | 300 | 500 | 700 | 900 | 1100 | 1300 | 1500 | ||
R2 | 1.74 | 1.62 | 1.47 | 1.39 | 1.29 | 1.27 | 1.24 | 1.17 | 1.39 |
R3 | 1.64 | 1.51 | 1.36 | 1.31 | 1.09 | 1.07 | 1.02 | 0.96 | 1.24 |
For a diffusion-controlled reversible electrochemical reaction system, the cathodic peak current is given by the Randles–Shevchik equation as follows.20
ip = 0.4463(nF)3/2(RT)−1/2AD1/2Cν1/2 | (13) |
The theoretically calculated diffusion coefficients for the reduction processes of Zr ions at R2 and R3 at the temperature of 600 °C are shown in Fig. 8. As it is difficult to determine the exact number of transferred electrons involving the cathodic processes at R2 and R3 due to the combination of various reduction reactions, the diffusion coefficients were calculated with the number of electrons varying from 1 to 4. A deviation is given in this figure which is depending on the varied scan rates.
The diffusion coefficient of Zr4+ in molten LiF–KF–ZrF4 at 600 °C was estimated to be within the range of 1.32 × 10−6 to 1.53 × 10−5 cm2 s−1 and the average value appears to be 8.31 × 10−6 cm2 s−1. The diffusion coefficient obtained in this study was compared with some previous results as seen in Table 3. Since the data for fluoride salt systems can be hardly found from open literature, our result was compared to that in chloride salt systems.
Data source | Molten salt | Temperature (°C) | Average D (cm2 s−1) |
---|---|---|---|
This study | LiF–KF–ZrF4 | 600 | 8.31 × 10−6 |
Chen et al.13 | LiCl–KCl–K2ZrF6 | 500 | 3.06 × 10−6 |
Lee et al.2 | LiCl–KCl–ZrCl4 | 500 | 7.77 × 10−6 |
Park et al.5 | LiCl–KCl–ZrCl4 | 500 | 1.63 × 10−5 |
Fabian et al.21 | LiCl–KCl–ZrCl4 | 500 | 1.50 × 10−5 |
Yamada et al.22 | LiCl–KCl–ZrCl4 | 500 | 1.13 × 10−5 |
Based on the empirical formulations by Chen et al.,13 the diffusion coefficient of Zr4+ in a LiCl–KCl–K2ZrF6 system at 500 °C was determined to be about 3.06 × 10−6 cm2 s−1. Lee et al.2 estimated the diffusion coefficient of Zr ion at the oxidation state of +4 in a molten LiCl–KCl–ZrCl4 melt at 500 °C as to be 7.77 × 10−6 from cyclic voltammograms. Their results agree well with the diffusion coefficient obtained in this study. Moreover, in the molten LiCl–KCl–ZrCl4 bath at 500 °C, Park et al.5 and Fabian et al.21 obtained Zr4+ diffusion coefficients of 1.63 × 10−5 cm2 s−1 and 1.50 × 10−5 cm2 s−1 respectively based on cyclic voltammetry analysis, and the result reported by Yamada et al.22 was 1.13 × 10−5 determined via a capillary method. The diffusion coefficient determined in the present work is slightly smaller mainly due to the fact that in their works the operation temperature of 500 °C is about 150 °C over the melting point of the salt mixture whereas the present work has a lower temperature difference of approximately 100 °C, which could probably lead to the relative high viscosity and poor mobility of the molten salt mixture, further resulting in difficult diffusions of the Zr ions in the melt. Moreover, the diffusion coefficient obtained by Lee et al.2 is about two times smaller than that reported by the literature,5,21,22 although they used the same electrolyte and operation temperature. Some other experimental conditions such as zirconium ion concentration, and electrode material may also influence the diffusion coefficient evaluation.
For a Gaussian shaped peak in square wave voltammetry, a mathematical analysis of the peak yields an equation which can associate the half-width of the peak (W1/2) and the number of transferred electrons (n),25 as represented in eqn (14).
![]() | (14) |
It can be seen from Fig. 9 that the peak shape is not symmetrical in nature. Similar observations were reported in the studies of U3+ and Nd3+,26,27 which had been ascribed to the nucleation effects. In the current reaction system, it is likely to be attributed to the close positions of the multiple reduction peaks that the peak shapes could be affected by each other. All the reduction peaks should be fitted to keep Gaussian shape to determine the width of the half peak. For instance, in the fitted curve of Fig. 9, the dotted curve indicates the fitted one of peak R1. With eqn (14), the number of exchanged electrons during the cathodic reactions at R1, R2 and R3 were estimated at the frequencies of 20, 30 and 40 Hz respectively, and the results are listed in Table 4. The calculated number of exchanged electrons for R1 shows a mean value of 1.83, suggesting a two electron-transfer reduction of Zr4+/Zr2+ which agrees well with the prediction illustrated in eqn (1). Moreover, the n calculations for R2 and R3 are also in fair agreement with the estimations from cyclic voltammograms discussed above.
Frequency (Hz) | W1/2(R1) (V) | W1/2(R2) (V) | W1/2(R3) (V) | nR1 | nR2 | nR3 |
---|---|---|---|---|---|---|
20 | 0.135 | 0.201 | 0.215 | 1.96 | 1.32 | 1.23 |
30 | 0.142 | 0.213 | 0.239 | 1.87 | 1.24 | 1.11 |
40 | 0.160 | 0.236 | 0.245 | 1.66 | 1.12 | 1.08 |
Average | — | — | — | 1.83 | 1.23 | 1.11 |
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