Zenan
Wu
,
Guangxing
Yang
*,
Qiao
Zhang
,
Zhiting
Liu
* and
Feng
Peng
*
School of Chemistry and Chemical Engineering, Guangzhou University, Guangzhou 510006, China. E-mail: yanggx@gzhu.edu.cn; liuzt@gzhu.edu.cn; fpeng@gzhu.edu.cn
First published on 28th February 2024
The onset potential of the oxygen reduction reaction (ORR) maintains an activation overpotential exceeding ∼0.20 V, even with the most efficient catalysts. Despite decades of devotion, the origin of such high overpotential has been a long-standing topic of controversy. As the critical point for generating an apparent current in the ORR below the open circuit potential (OCP), understanding the reasons behind the OCP contributes to decrypting the inherent essence of the overpotential. Unfortunately, the implications represented by time-dependent OCP have not been clarified. In this work, the time-dependent OCP has been categorized into three stages: an initial rapid transition stage, a quasi-steady state stage, and a steady-state stage, wherein the quasi-steady state stage has been substantiated as the mixed potential arising from the oxidation of Pt and the ORR, accompanied with the dissolution of Pt. The quasi-steady OCP persists for an extended period due to the sluggish kinetics of the ORR on the oxidized Pt surface, the specific value of which was predominantly determined by the kinetics of Pt oxidation. It has been verified that the concept of the quasi-steady OCP is rooted in kinetics rather than equilibrium thermodynamics. Therefore, elevating the energy barrier of Pt oxidation through the substitution of H2O by D2O reduced the overpotential of the ORR significantly, evidencing that the bottle-neck of reducing the overpotential of the ORR is the inhibition of the oxidation of electrocatalysts kinetically. Hence, the reduction peak potential of Pt-based catalysts during the cathodic scan in linear sweeping voltammetry can be selected as a novel and straightforward indicator for predicting ORR performance and expediting the screening of highly efficient catalysts.
Broader contextRising global population and energy demand drive interest in fuel cells for direct electricity conversion. However, the oxygen reduction reaction (ORR) at the cathode faces a persistent activation overpotential of approximately 0.20 V, even with advanced catalysts. Despite decades of research, the origin of this high overpotential remains a contentious issue. The prevailing theory advocates reducing energy barriers for the rate-determining steps on catalysts to enhance ORR efficiency. Conventional studies prioritize identifying intermediate species, largely overlooking how catalyst surface oxidation intertwines with the impact on the ORR. This study delves into the time-dependent open circuit potential (OCP) during the ORR, categorizing it into three stages: initial rapid transition, quasi-steady state, and steady-state. The quasi-steady state, validated as a mixed potential from the ORR and Pt oxidation, persists due to sluggish ORR kinetics on the oxidized Pt surface. The concept is rooted in kinetics rather than equilibrium thermodynamics. By inhibiting Pt oxidation kinetics, the overpotential is reduced. The reduction peak potential of Pt-based catalysts during cathodic scans emerges as a novel indicator for predicting ORR performance, proposing a strategy to enhance OCP and reduce overpotential by kinetically inhibiting Pt oxidation – an innovative approach promising improved catalytic efficiency in electrochemical systems. |
O2 + 4H+ + 4e− ⇄ 2H2O Eθ = 1.23 V | (R1) |
The origin of the high overpotential has been explained by the site-blocking theory that Pt sites were poisoned by the strong adsorbed oxygen-pertaining species generated at high potentials.7–9 Consequently, O2 molecules cannot be accessible to the free active Pt sites, hindering the initial step of the ORR. Meanwhile, Li et al. stated that the competition between the protonation and hydrolysis of the adsorbed *O from O2 dissociation determines the onset potential of the ORR.10 Assisted by the ab initio molecular dynamics, they found that *O protonation is bypassed by hydrolysis, resulting in a high onset potential. Koper et al. proposed that the transition between *O and *OH can be considered as the kinetic descriptor determining the onset potential.11 Apart from the aforementioned argument, the flawed presumption in theoretical calculations lies in assuming that the surface is metallic across a broad potential range. However, in reality, the state of the Pt surface varies from the applied potential.12–14
Experimentally, the parameters involved in the rotating disk electrode tests such as temperature, oxygen partial pressure, rotating rate, and pH value of electrolytes have been thoroughly optimized. However, the overpotential of the ORR is hardly lower than 0.2 V. For example, the onset potential was increased a little even though the partial pressure of O2 gas was increased to 100 atm from 1 atm, suggesting that the rate of the ORR is not determined by thermodynamics.15 Hence, Feliu et al. explored the early stage of the ORR on Pt, uncovering that the initial reaction at elevated potentials involves a complex sequence of chemical–electrochemical–chemical–electrochemical reactions coupled with a disproportionation reaction. This intricate process is the primary cause behind the significant overpotentials observed in the ORR.16,17 Beyond the realm of reaction kinetics, researchers have focused on understanding the impact of the Pt surface state on the ORR process. This attention is warranted because the Pt surface undergoes a transition from metallic in the potentials approaching a thermodynamic equilibrium potential of 1.23 V.18,19 In this case, as the oxygen reduction reaction is kinetically inhibited on the oxidized surface, an overpotential is needed to reduce the surface for starting the ORR. From reported experimental results, the process of the ORR on the Pt surface entangled with the oxidation of the Pt surface has been sketched roughly. Nevertheless, the interplay between the ORR and the oxidation of the Pt surface has not been fully unravelled, especially at the potentials marking the onset of the ORR.
Undoubtedly, the equilibrium potential can be calculated by the thermodynamic parameters based on the reaction formula. The assessment of the maximum voltage achievable by an electrochemical cell is often determined by the open circuit potential (OCP). This value is conveniently measured using an electrochemical workstation under zero-current conditions when the potential difference remains unchanged over a specific period. Although the OCP is an old concept of more than sixty years,20,21 the inherent significance of the value directly obtained for the OCP remains elusive, sparking ongoing debates, particularly regarding whether it reflects thermodynamic information or kinetic information. According to the definition, the OCP is different from the equilibrium potential. For a system with a single reaction of the ORR consisting of a series of reversible faradaic elemental steps, if all elementary steps have fast reaction kinetics, a stable OCP can be obtained within a short period, which is identical to the thermodynamic potential of the ORR numerically. Otherwise, it takes a longer time to reach a stable OCP value for the ORR consisting of steps of slow kinetics. At the quasi-steady state, the OCP is determined by the rate-limiting step, which can be used to describe the kinetics of the ORR on the catalyst of interest. The higher the quasi-steady OCP, the lower the overpotential relative to 1.23 V of the ORR. Ultimately, the OCP will reach the thermodynamic potential limit of the ORR over a super long time.
When the system involves additional parallel reactions, such as electrode activation and passivation, elucidating the OCP value becomes challenging. Unfortunately, the Pt surface is partially oxidized during the OCP test and it is difficult to reach the steady state.22 Therefore, Pt oxidation and the ORR take place concurrently at the OCP. In such instances, the OCP at the quasi-steady state fails to accurately depict the overpotential on the pristine Pt surface, given the continuous changes occurring on the Pt surface upon immersion into an O2-containing electrolyte. Ideally, the ORR can take place once the applied potential is lower than the equilibrium potential of the ORR. However, in fact, the substantial reduction current can be observed only when the applied potential is far lower than an equilibrium potential of 1.23 V. Experimentally, the onset potential Eonset of the ORR located very closely to the OCP recorded by an electrochemical workstation in the lab. Therefore, it is crucial to unveil the OCP for a comprehensive understanding of the ORR.
We state that the following essential questions should be recognized and emphasized, and are extremely important in revealing the formation of the high overpotential of the ORR. First, is it true that the ORR is always accompanied by the oxidation of the Pt surface in the high potential range? It will be beneficial to solve the issue of discrepancy in the reported Tafel slopes with varied values from 60 to 120 mV dec−1. Furthermore, what significance does the time-dependent OCP hold in the presence of both Pt and O2 in an acidic medium? It will be helpful to gain the real number of electron transfers of the limiting step in the ORR. Finally, how can one logically verify and demonstrate that the kinetic inhibition of the ORR occurs on the oxidized Pt surface through experimental tests? This exploration is crucial for identifying intrinsic parameters that enhance the ORR.
Therefore, we comprehensively investigated and elaborated the underlying time-dependent OCP of the ORR on a Pt/C covered rotating-disk electrode based on the well-established experimental design and precise experimental control. For the first time, the Pt oxidation followed by its dissolution has been identified as a predominant parameter of determining the quasi-steady OCP. Inspired by the perspectives, the couple reactions occurring at the onset potentials of the ORR are disentangled. Furthermore, we attributed the quasi-steady OCP to characterize the non-equilibrium properties of an electrocatalyst for the ORR, rather than focusing on its equilibrium properties. As a result, we can clarify the origin of the increased overpotential in the ORR, accompanied by the introduction of a convenient criterion for evaluating ORR performance.
(R2) |
(1) |
Fig. 1 (a) O2 partial pressure effect on the OCP. The insets in (a) are the number of electron transfers at the OCP calculated by the Nernst equation of eqn (1) of the reaction (R2). (b) pH effect on the OCP. (c) Effect of H2Pt(OH)6 and O2 on the OCP. (d) OCP test of Pt/C in O2-saturated 0.1 M HClO4 and the concentration of the dissolved Pt ion during the OCP test. |
However, n was calculated to be 0.54, much smaller than 1 as shown in the inset of Fig. 1(a). According to the Marcus theory, the elementary step most likely involves a single-electron transfer on the energy scale.25,26 Therefore, the non-integer value of n implies that the OCPs under different PO2 cannot be simply regarded as the equilibrium potentials of the ORR, but rather there may exist some oxidation reactions that make n less than 1 on a macroscopic scale. If the OCP was just determined by the ORR, pH will not change the OCP versus RHE. In contrast, the OCP increased with pH as shown in Fig. 1(b), inferring that additional reactions beyond the ORR were proceeding during the OCP test. Furthermore, the OCP had a rapid increase till a plateau of 0.875 V in the presence of H2Pt(OH)6 without O2 as shown in Fig. 1(c). After the OCP plateaued in the presence of O2, the introduction of H2Pt(OH)6 caused a sudden increase in the OCP to 1.041 V, implying that Pt ions should be involved while establishing OCP. Experiments have confirmed that the Pt surface was partially oxidized around 1.0 V, accompanying the dissolution of Pt ions into the electrolyte.12,14 The dissolution of Pt into the electrolyte in the presence of O2 occurred as well at the OCP testing as shown in Fig. 1(d). The Pt dissolution rate was rapid initially on the introduction of O2, corresponding to the first sharp transition stage of the time-dependent OCP curve. The concentration of the dissolved Pt ions increased slowly, corresponding to the quasi-steady state of the time-dependent OCP. During a span of 48 hours, merely 0.28% of platinum (Pt) underwent dissolution, indicating the OCP for an exceptionally prolonged quasi-steady state. The detectable Pt ions in the solution confirmed the result that Pt ions influenced the OCP as shown in Fig. 1(c), and verified the oxidation reaction in addition to the ORR proposed according to Fig. 1(a) and (b). Therefore, it is confirmed that the OCP was influenced by both the ORR and Pt oxidation.
Fig. 2 E upl effect on the LSV curves obtained in (a) O2-saturated and (b) O2-free 0.1 M HClO4 electrolytes at 1600 rpm at a scan rate of 10 mV s−1. (c) Eupl effect on E1/2 of LSV curves obtained in the O2-saturated electrolyte (blue) and the peak current density in the cathodic scan in the O2-free electrolyte (red). (d) Effect of quiet time at an Eupl of 1.17 V on E1/2 of the LSV curves in the O2-saturated electrolyte (blue) and the peak current density in the cathodic scan in the O2-free electrolyte (red). The values in (d) are extracted from Fig. S2 (ESI†). |
The effect of Pt oxidation on the ORR was quantitatively analyzed by testing the influence of different scan directions and scan rates. Unlike the phenomena that cathodic scans varied from Eupl as shown in Fig. 2(a), the anodic scans overlap very well as shown in Fig. 3(a). Moreover, E1/2 and current density during the anodic scan were higher than those during the cathodic scan at the same potential, agreeing well with the ORR on the Pd electrode.27 Interestingly, the cathodic scan curves overlapped very well at different scan rates while the anodic scan curves varied as shown in Fig. 3(b). Moreover, a high scan rate corresponded to high E1/2 during the anodic scan. To further understand the intrinsic reason for the hysteresis between the anodic and cathodic scans as shown in Fig. 3(a) and (b), the coverages of Pt (θPt) and oxidized Pt (θO) sites were extracted from the cyclic voltametric curves of Pt in the O2-free electrolyte (Fig. S5, ESI†) and plotted as the x-axis as shown in Fig. 3(c) and (d), respectively. It is assumed that both types of sites are occupied by the reactants involved in the ORR. Hence, the total current jT without considering the capacitive current (eqn (2)) is the summation of j1 (eqn (3)) generated on Pt sites and j2 (eqn (4)) on Pt oxide sites.
jT = j1 + j2 | (2) |
(3) |
(4) |
Fig. 3 (a) The cathodic and anodic scans subtracted by the background in the O2-free 0.1 M HClO4 electrolyte with different Eupl in the O2-saturated 0.1 M HClO4 electrolyte at 1600 rpm at a scan rate of 10 mV s−1. (b) The cathodic and anodic scans with different scan rates in the O2-saturated 0.1 M HClO4 electrolyte subtracted by the background in the O2-free 0.1 M HClO4 electrolyte at 1600 rpm with an Eupl of 1.07 V. The original curves are shown in Fig. S4 (ESI†). (c) The potential dependent coverage of Pt during the cathodic and anodic scans with different Eupl in the O2-free electrolyte, which was extracted from the curves in Fig. S5 (ESI†) (detailed calculations in the ESI†). (d) The potential dependent coverage of Pt during the cathodic and anodic scans with different scan rates in the O2-free electrolyte. |
In this case, eqn (5) can be derived.
(5) |
By substitution and simplification, we can get eqn (6) from eqn (5).
(6) |
Fig. 3(c) and (d) show that θPt in the anodic scan is always larger than that in the cathodic scan, namely, θPt/a − θPt/c > 0. Hence, eqn (7) can be obtained.
(7) |
Assuming that the symmetry factors α1 and α2 are equally close to 0.5, it is deduced that j01 is always larger than j02 at the same η (eqn (7)), demonstrating that the reaction rate of the ORR on metallic Pt sites is faster than that on the oxidized Pt sites. Therefore, it is safe to conclude that the oxidized Pt sites weakened the ORR rate undoubtedly. In summary, the ORR current is significantly influenced by the oxidized degree of the Pt surface, which is investigated by changing the scan direction and scan rate. Fig. 3(a) and (c) show that in the cathodic direction, the scan starts from a region where the Pt surface is covered by oxides and the coverage of Pt (θPt) decreases as the Eupl increases, leading to a suppression of the ORR activity. Conversely, the anodic scan begins with a metallic surface at low potentials, and as the potential increases from reduction to oxidation, θPt decreases. Fig. 3(c) demonstrates that θPt is independent of Eupl in the anodic scan and larger than that in the cathodic scan at the same potential, corresponding to higher ORR current density. Fig. 3(b) and (d) show that for the effect of the scan rate on the oxidized degree of the Pt surface, a higher scan rate in the anodic direction implies that the Pt surface has a shorter time to be oxidized at high potentials, leading to higher θPt and higher ORR current density. However, for the cathodic direction, since the Pt is pre-oxidized at the beginning of the scan, the scan rate above 10 mV s−1 seems to have no significant effect on the reduction of oxidized Pt in the subsequent process. Therefore, the difference in ORR activity is not significant, which is consistent with the results observed by Minteer et al. on the Pd electrode.27 Accordingly, reducing the oxidized degree of the Pt surface will enhance the reduction current of the ORR.
As shown in Fig. 4(c), when O2 was introduced into the electrolyte instantaneously, according to the Nernst equation and the collision theory, the increase of PO2 leads to the increase of EORR and j01 (causing the red dashed line shifting upward and right to the red solid line). This also caused the intersection point of the red and blue curves to rise significantly, reflecting the increase of Emix. This explains why the OCP increased sharply once PO2 suddenly increased in Fig. 1(a). Over the time, platinum oxidation (denoted by the blue solid line) followed by its dissolution gradually reached the quasi-steady state as shown in Fig. 4(d), and hence, Emix was increased slowly to ∼ϕ3 but always smaller than EORR. Such mixed potential theory can explain why the electron transfer number n in Fig. 1(b) was less than one. According to the classical mixed potential theory, the Emix located closer to the thermodynamic potential of the half-reaction with a higher exchange current is depicted in Fig. 4(a). Moreover, the higher exchange current of Pt oxidation caused Emix to approach EPtOR (the thermodynamic potentials associated with a series of oxidation reactions involving Pt in Fig. S7, ESI†) more closely at the quasi-steady state of the OCP. However, the Pt corrosion in the presence of O2 was different from the typical metal corrosion, since Pt was oxidized to solid Pt oxide rather than directly to soluble Pt ions. Therefore, platinum oxidation could not remain at a constant rate. As the degree of oxidation increased, the amount of Pt that could be oxidized decreased, resulting in a decrease of the exchange current, and at the same time, the reaction it underwent also changed constantly, causing EPtOR to rise continuously, eventually forming a transition from the blue dashed line to the blue solid line as shown in Fig. 4(d). Therefore, the quasi-steady OCP (recorded potential on the electrochemical workstation) is Emix within the specified time interval, which is close to the equilibrium potential of the reaction with a higher reaction rate. Consequently, the OCP is limited by the equilibrium potential of Pt oxidation or the potential of its potential depending step rather than the ORR. To observe a substantial ORR current, the applied potential should be lower than the quasi-steady OCP, enabling the reduction of Pt oxides and lowering the activation energy of the ORR (Fig. S8, ESI†). In the end, the OCP will attain a value of 1.23 V for the ORR only if the equilibrium potential of Pt oxidation is increased to 1.23 V or if the Pt oxidation ceases.
Fig. 5 (a) The partial pressure of the O2 effect on the OCP in 0.5 M H2SO4/H2O and 0.5 M D2SO4/D2O. The original curves are shown in Fig. S9 (ESI†). (b) The volume ratio of D2SO4/D2O to the H2SO4/H2O effect on the OCP in the O2-saturated electrolyte. The original curves are shown in Fig. S9 (ESI†). (c) CV curves of Pt/C in O2-free 0.5 M H2SO4/H2O and 0.5 M D2SO4/D2O electrolytes at a scan rate of 50 mV s−1. The insets in (c) are the scheme of D2O increasing the activation barrier of Pt oxidation and the shift of the reduction peak potential. (d) Cathodic LSV curves of Pt/C in O2-saturated 0.5 M H2SO4/H2O and 0.5 M D2SO4/D2O electrolytes at a scan rate of 10 mV s−1. The inset in (d) is the H/D kinetic inverse effect (KIE) based on the kinetic current density extracted from the Koutecký–Levich equation. |
In terms of the proposed mechanism, E1/2 exhibited positive shifts of 16 and 14 mV of the ORR for the cathodic and anodic scans in D2O/D2SO4, respectively, as shown in Fig. 5(d) and Fig. S10 (ESI†). The positive shift in the millivolt level can be reproduced very well (Fig. S11, ESI†). Moreover, the mass-transfer corrected Tafel slope was decreased from 146 mV dec−1 in the H2O/H2SO4 electrolyte to 130 mV dec−1 in the D2O/D2SO4 electrolyte in the low potentials as shown in Fig. S12 (ESI†), suggesting the accelerated kinetics of the ORR in the deuterated system. The inset in Fig. 5(d) shows that higher current density was obtained in the deuterated electrolyte, agreeing well with the isotope kinetic effect by the Feliu group recently.29 Meanwhile, upon the analysis, we contributed the improved ORR performance to the high activation energy of Pt oxidation due to the low activity of D2O compared to H2O (the inset in Fig. 5(c)). Additionally, the Pt surface state can be affected by the dissolved Pt ions. In the case of dissolved Pt ions in the electrolyte, the reduction of Pt surface oxide can be inhibited during the negative scan, resulting in a negative shift of 48 mV for E1/2 of the ORR (Fig. S13, ESI†).
Footnote |
† Electronic supplementary information (ESI) available. See DOI: https://doi.org/10.1039/d3ee04368a |
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