Takahiro
Naito
,
Tatsuya
Shinagawa
,
Takeshi
Nishimoto
and
Kazuhiro
Takanabe
*
Department of Chemical System Engineering, School of Engineering, The University of Tokyo, 7-3-1 Hongo, Bunkyo-ku, Tokyo, Japan. E-mail: takanabe@chemsys.t.u-tokyo.ac.jp
First published on 18th January 2021
Water electrolysis driven by renewable energy can produce clean hydrogen, but its efficiency remains low, in part because of slow kinetics at the anode for the oxygen evolution reaction (OER). Learning from the most active catalysts for the OER, iridium oxides, would be the key to the development and establishment of design guidelines for active and stable OER catalysts. This article reviews in situ or operando spectroscopic and advanced computational studies in the past decade concerning the OER over iridium oxide for both the oxidation of water molecules and hydroxide ions. By collectively reviewing the reported findings, we illustrate the plausible OER catalytic cycles including the dissolution of iridium during the reaction, which at the same time disclosed discrepancies in the proposed mechanisms. Such discrepancies are thought to originate from variations in the experimental conditions employed in those studies, calling for comprehensive and systematic in situ or operando studies in the future. Toward the end, we discuss a recent approach for improving the activity and stability of OER catalysts.
The oxygen evolution reaction (OER) is an anodic half-reaction that can be coupled with various cathodic counterparts, including the hydrogen evolution reaction (HER), the CO2 reduction reaction, and the N2 reduction reaction.3–8 The fundamental study on the OER can be traced back to 1955, when Rüetschi et al. first attempted to rationalize the OER performance over a variety of electrodes.9 Their study assessed the approximate bonding strength of M–OH (where M stands for metal) by analyzing the thermochemical and spectroscopic data,9 which were plotted with respect to the overpotential at 1 A cm−2 for the OER reported by Hickling and Hill in 1947.10 The plot revealed that the OER overpotential linearly scaled with the M–OH bonding energy, suggesting that M–OH bonding energy may serve as a descriptor for the OER activity.9 Later, this fundamental understanding was put forward by Trasatti in 1980,9 which revealed a correlation between the OER overpotential and the change of enthalpy from lower to higher oxide transition of transition metal oxides, e.g., from 3+ in Ir2O3 to 4+ in IrO2.11 The disclosed correlation is volcano-shaped; a metal oxide that requires a too large enthalpic change exhibits substantial overpotential, while another metal oxide that requires a too small enthalpic change also demands a large overpotential. This trend indicates that there exists an optimal enthalpy change that minimizes the overpotential for the OER, which was found for iridium oxide and ruthenium oxide having 79.5 and 83.4 kJ mol−1, respectively, for the transition from M2O3 to MO2.11 In fact, iridium oxide and ruthenium oxide are regarded even now as one of the most active OER electrocatalysts.12–14
These rationalizations of electrocatalysis rely on and are corroborated by experimental evidence. In the first place, the Tafel analysis might be used to elucidate the reaction mechanism and, in particular, to evaluate the rate-determining step (rds), which is the slowest elementary step of a multistep chemical reaction,15 of electrochemical reactions.16 In the case of the OER over iridium oxide, the Tafel slope values under acidic aqueous media were reported to be around 30–45 mV dec−1.17,18 These values, however, could not solely determine the rds because the multiple-step nature of the OER yields a variety of theoretically anticipated Tafel slope values when the electron transfer coefficient deviates from 0.5.16,19 This fact indicates the need for direct evidence by observing the catalyst surface via spectroscopic means to elucidate the surface state of the catalysts, the surface adsorbate on the catalysts, and in turn the reaction mechanism. Early reports in this line of study employed ex situ experiments. Typically, the as-made catalysts were characterized by techniques such as X-ray photoelectron spectroscopy (XPS) for the identification of the surface chemical state, electron microscopy for morphologies, and so on. The properties of the catalyst elucidated by these characterization studies were often attempted to be correlated with the catalytic performance. However, such analyses are not capable of providing a solid idea of catalysis because the catalyst material may undergo chemical and morphological changes by being placed in the actual electrolyte environment or during the catalytic reaction, which cannot be seen using characterization studies performed under a vacuum of pre-reaction samples.20–22 From this viewpoint, it is essential to investigate at least the catalyst of post-reaction. For instance, Kötz et al. studied the OER mechanism over iridium oxide using ex situ XPS at excitation around the O 1s and Ir 4f regions to track changes of its oxidic nature using post-reaction materials.21,23 They firstly placed the iridium sample in 1.0 M H2SO4 and applied potentials of 0.0 V, 0.6 V, or 1.25 V vs. saturated calomel electrode (SCE) (corresponding to 0.25 V, 0.85 V, or 1.5 V vs. reversible hydrogen electrode (RHE) at pH 0.14), before recording the XPS spectra. The obtained spectra captured a decrease in OH contribution and an increase in oxide intensity at increasing anodic potentials applied prior to the XPS measurements. These changes were ascribed to the transition from Ir(OH)3 to IrO(OH)2 at 0.22 V vs. RHE that is further oxidized to IrO3 at 1.5 V vs. RHE,21 leading to a proposal of a catalytic redox cycle involving Ir4+/5+/6+.21,23 This mechanistic understanding certainly helps in understanding the catalytic cycles. Nevertheless, nowadays, it is commonly considered that such ex situ measurements would not be satisfactory to fully rationalize the catalysis; e.g., the catalyst may attain a surface state different from its pristine state only during working conditions.23–25 This gap between the catalyst states under vacuum and working conditions hampered the establishment of a solid understanding of electrocatalysis.
From a different perspective, computational studies have advanced our understanding of OER electrocatalysis at a molecular level. A milestone report was published by Rossmeisl et al.5,26,27 Their framework of density functional theory (DFT) calculations considered the concerted proton–electron transfer (CPET) steps, where one H+ and one e− are transferred in a single kinetic step:28
M + OH− ⇌ M–OH + e−, | (1) |
M–OH + OH− ⇌ M–O + H2O + e−, | (2) |
M–O + OH− ⇌ M–OOH + e−, | (3) |
M–OOH + OH− ⇌ M + O2 + H2O + e−. | (4) |
Notwithstanding the success of the past computational approaches, the employed model omitted several considerations for the sake of simplicity and versatility. Firstly, those models did not compute kinetics. Analysis of the free energy of the reaction intermediates to elucidate the bottleneck was justified by the linear scaling relationship between the reaction energy and the activation energy, the so-called Brønsted–Evans–Polanyi (BEP) relationship.30 However, the BEP relationship is not always valid, and the pds and rds can differ from each other.31 Further complicating this kinetic aspect is the variation in the OER reactant. Depending on the electrolyte pH levels, the OER can proceed either as the oxidation of the hydroxide ion (OH−) or the water molecule (H2O), as shown in eqn (5) or eqn (6), respectively:32,33
4OH− ⇌ O2 + 2H2O + 4e−, | (5) |
2H2O ⇌ O2 + 4H+ + 4e−. | (6) |
M + H+ ⇌ M–H+, | (7) |
M + e− ⇌ M−. | (8) |
In this context, the recent decade has witnessed the development of spectroscopic techniques that enable the direct observation of the surface state in situ or operando14,40 and the advancement of computational calculations that can simulate and map the catalytic cycles in more detail.41 This review herein discusses the recent progress in understanding the OER mechanism based on in situ or operando experimental evidence as well as computational results. We limit ourselves to iridium oxide, one of the most active OER electrocatalysts. Readers interested in other catalysts can refer to other published studies.42–44 We illustrate plausible OER cycles via H2O oxidation in section 2 and review its spectroscopic and computational support, while section 3 deals with those for OH− oxidation. Section 4 discusses the dissolution mechanisms of iridium during the OER mechanism, corroborating the catalytic cycle.
Fig. 1 Proposed mechanism of the oxygen evolution reaction (OER) over iridium oxide. Four different colors (red, blue, green, and orange) were used to illustrate four catalytic cycles. (a) The red-colored cycle is driven by the redox of the iridium center.17,29,46,47,66–68,95 (b) The blue-colored one proceeds via the redox of the adsorbed O species.17,29,46–51,68,95 (c) The green-colored cycle is characterized by the redox of the IrO state.17,58,67–69 (d) The orange-colored cycle involves the lattice oxygen, where the orange and black O represent the lattice oxygen and adsorbed oxygen species, respectively.63,65,71–74 The squares represent the initial state of each cycle, and the dashed lines indicate the dissolution path of iridium species. The (a) red, (b) blue, (c) green, and (d) orange cycles were reported for the H2O oxidation, while the (a) red and (c) green cycles were also reported for OH− oxidation as depicted in the figures. |
The scenario of the red-colored cycle in Fig. 1a starts with the oxidation of the initial state, Ir3+ (1 in the figure), with the H2O reactant, forming Ir4+–O2−H surface species (2) and H+via CPET. This species is oxidized to the Ir5+O2− state (3) via a CPET step, which upon further oxidation is converted into Ir4+–O2−OH (4). By releasing O2, this state relaxes to Ir3+ (1). This cycle is consistent with the single-site mechanism commonly adopted for DFT calculations.16,50,54
The second scenario (blue colored in Fig. 1b) is similar to the first one except that the surface redox species is not only iridium but also oxygen. Firstly, the Ir3+ (1) is attacked by the H2O reactant, and forms Ir4+–O2−H surface species (2) releasing H+via CPET. This species is oxidized via a CPET step into the Ir4+O1− state (6), which contains the electrophilic oxygen species (O1−) as a reactive intermediate.48–51 Ir4+O1− experiences further oxidation with a H2O molecule to form Ir4+–O2−OH (4) via a CPET step. This state relaxes to Ir3+ (1) with releasing O2via CPET.
In contrast to the first two scenarios that involve the redox of either iridium or oxygen, the green-colored cycle in Fig. 1c proceeds by the redox of the IrO states. The initial Ir4+O (8) changed the oxidation state to Ir5+O (3) via ET. This Ir5+O species (3) is the precursor to the reactive oxyl species31,52–57 of Ir4+–O˙1− (7) that reacts to form Ir3+–O1−OH (4) via PT. The formed Ir3+–O1−OH (4) releases O2 with H2O reactant and relaxes to Ir4+O (8) via CPET. This route likely appears at a high overpotential (e.g., >2.4 V vs. RHE),58 where the accumulation of charge is considered to occur.59
The last cycle (orange-colored) shown in Fig. 1d proceeds via the releasing and filling of an oxygen vacancy at the iridium oxide surface, which was named the lattice oxygen evolving reaction (LOER) mechanism or lattice oxygen participated mechanism (LOM).60,61 This route likely appears at highly anodic potentials (e.g., >1.6 V vs. RHE for electrochemically prepared oxide from metallic iridium).62,63 In this scenario, two pathways are considered depending on the number of lattice oxygen atoms participating in the reaction. The first one depicted in the outer circle starts with the oxidation of Ir3+O (1) to form O–Ir4+–O (9) via ET. Lattice O bridging iridium sites of this O–Ir4+–O (9) are attacked by the H2O molecule to form O–Ir5+(–OH)–O (10) via PCET, which transforms into O–Ir6+(O)–O (11) via CPET. This species releases oxygen to form O–Ir4+–□ species (12) where □ represents a vacant site, and this formed vacancy is subsequently filled by the attack of H2O to form O–Ir4+–O (9) via PCET. In the second pathway depicted in the orange-colored inner circle of Fig. 1d, evolved O2 consists of two lattice oxygens.64 In detail, the lattice O bridging the iridium sites (9) leaches out from the lattice to form □–Ir6+(O)–O (13). Subsequently, this □–Ir6+(O)–O state (13) releases O2 to form □–Ir4+–□ (14), where the two oxygen vacancies are filled by the attack of H2O to form O–Ir4+–O (9) via CPET.
Fig. 2 Spectroscopic data for H2O oxidation over iridium oxide. (a) In situ Ir-LIII X-ray absorption near-edge structure (XANES) spectra using hydrous iridium oxide with the applied potential from 0.2 to 1.6 V vs. reversible hydrogen electrode (RHE) in 0.5 M H2SO4 solution. White lines of the absorption in the Ir-LIII region are shown for iridium oxide at various potentials in the panel (i), and over the reference IrCl3 and IrO2 in panel (ii), and the second derivatives of the spectra shown in panel (i) are plotted in panel (iii). Reproduced from ref. 67 with permission from the Royal Society of Chemistry. (b) In situ near-edge X-ray absorption fine structure (NEXAFS) spectra in the O K-edge region in 0.1 M H2SO4 at 0.3 Pa at open circuit potential (OCP), 1.6, 1.8, and 2.0 V vs. standard hydrogen electrode (SHE) (corresponding to 1.66 V, 1.86 V, or 2.05 V vs. RHE at pH 0.97) using a sputtered iridium catalyst. Reproduced from ref. 48 with permission from the Royal Society of Chemistry. (c) In situ shell-isolated nanoparticle-enhanced Raman spectroscopy (SHINERS) spectra using electrochemically deposited iridium oxide in 0.1 M NaClO4 solutions at pH 10 at varying potentials from OCP to 1.8 V vs. Ag/Ag+ (corresponding to 2.6 V vs. RHE at pH 10). Reproduced from ref. 58 with permission from the Royal Society of Chemistry. (d) Differential electrochemical mass spectrometry (DEMS) results during a cyclic voltammogram in a potential window from ca. 0.05 V to 1.6 V vs. SHE (corresponding to ca. 0.05 V to 1.6 V vs. RHE at pH 0) in a 1 M HClO4 solution containing 10 wt% H218O over thermally prepared Ir16O2/Ti catalyst. Reprinted with permission from ref. 65. Copyright (2018) Elsevier. |
Initially, the spectroscopic evidence supporting the catalytic cycle in Fig. 1a was provided by an in situ XPS study in 2014.66 The group of Nilsson conducted in situ XPS measurements using IrO2 nanoparticles with the applied potential of 1.75 V vs. RHE in the presence of 10 Torr of H2O, i.e., neither acidic nor alkaline.66 By analyzing the XPS spectra in the Ir 4f region, they found that the IrO2 sample at open-circuit potential (OCP) retained the Ir4+ state upon exposure to H2O. Interestingly, the spectra exhibited a shoulder when an anodic potential of 1.75 V vs. RHE was applied, ascribed to the appearance of Ir+5. In the same study, they also examined the excitation around the O 1s region, and found that when the potential was switched from OCP to 1.75 V vs. RHE, the relative intensity of the peak ascribable to hydroxide species decreased while that of oxide increased.66 Taken together, their observation pointed to a deprotonation reaction during the course of the OER accompanying the oxidation of Ir4+ into Ir5+ states. This observation elucidates the change in the oxidation state of iridium during the catalytic cycle, corresponding to the transformation of Ir4+–O2−H+ (2) into Ir5+O2− (3) in the red-colored cycle in Fig. 1a.
In 2014 and 2015, Rondinini and co-workers reported in situ Ir-LIII XANES that also supports the red-colored catalytic cycle in Fig. 1a.67,68 The group investigated the XANES spectra over hydrous iridium oxide catalyst in the acidic solution of 0.5 M H2SO4 at varying potentials from 0.2 to 1.6 V vs. RHE, and their key result is shown in Fig. 2a.67Panel i of the figure displays white lines of the absorption in the Ir-LIII region at various potentials. When increasing the potential from 0.2 to 0.7 V vs. RHE, the white line position remained identical, being similar to that of the IrCl3 reference (the panel ii), which indicates the presence of the Ir3+ state. When the potential was further anodically shifted to 1.0 V vs. RHE, the white line position shifted toward higher energies. Because the resulting position at 1.0 V vs. RHE was identical to the IrO2 reference (the panel ii), the shift indicates the oxidation of Ir3+ into Ir4+ states. They further analyzed the second derivatives of the spectra as shown in panel iii of Fig. 2a. The figure displays double peak structures at 0.7 V and 1.3 V vs. RHE, which were ascribable to the transition from the Ir 2p levels to the split (t2g + eg) 5d states, indicating the presence of Ir4+ and Ir5+ at 0.7 V and 1.3 V vs. RHE, respectively.67 Collectively, their study proposed that iridium oxide changes its oxidation state from Ir3+ to Ir4+ at around 1.0 V vs. RHE and further to Ir5+ above 1.3 V vs. RHE (from 1 to 3 in Fig. 1), thus supporting the red- and green-colored cycles displayed in Fig. 1a.
In contrast, a study was reported in 2016 by Schlögl and co-workers that supports, based on NEXAFS, the anion redox mechanism shown as the blue-colored second scenario in Fig. 1b.48–51 The group recorded in situ NEXAFS spectra in the O K-edge region using a sputtered iridium catalyst at varying potentials of OCP, 1.6, 1.8, and 2.0 V vs. standard hydrogen electrode (SHE) (corresponding to 1.66 V, 1.86 V, and 2.05 V vs. RHE at pH 0.97, respectively) in 0.1 M H2SO4 solution at 0.3 Pa as shown in Fig. 2b.48 The spectra exhibited a broad peak, which was deconvoluted into two; one at the smaller energy was thought to originate from the electron-deficient oxygen species, and another one at the larger energy represents O2− species. The study labelled the former one as O1−, although it is still under debate whether the electron-deficient oxygen is electrophilic oxygen (O1−) or an oxyl radical (O˙1−).31,52–57 At more positive potentials, a hump appeared at the peak shoulder, indicating an increased contribution from the O1− state. In correlating to the OER activity, they found that the OER performance linearly scaled with the fraction of not O2− but O1−, and thus concluded that the electrophilic O1− species (6 in Fig. 1b) is the active species in catalysing the OER on iridium oxide.48 We note that these species were observed at potentials above 1.6 V in Fig. 2c higher than the potentials employed in other cases, implying that this route may become likely apparent in higher overpotential regions. This view is compatible with a recent study claiming the charging up of iridium species under highly anodic conditions.59
The experimental evidence supporting the green-colored third scenario depicted in Fig. 1c was provided using Raman spectroscopy.58,69 In 2020, Saeed et al. conducted in situ shell-isolated nanoparticle-enhanced Raman spectroscopy (SHINERS)58 using electrochemically deposited iridium oxide in 0.1 M NaClO4 solution at pH 10 at varying potentials from OCP to 1.8 V vs. Ag/Ag+ (corresponding to 2.6 V vs. RHE at pH 10).58 The measured spectra shown in Fig. 2c were divided into four distinct regions depending on the spectra features, (I) OCP to 0.5 V vs. Ag/Ag+ (corresponding to 1.3 V vs. RHE at pH 10), (II) 0.6 to 1.0 V vs. Ag/Ag+ (corresponding to 1.4 V to 1.8 V vs. RHE at pH 10), (III) 1.1 to 1.5 V vs. Ag/Ag+ (corresponding to 1.9 V to 2.3 V vs. RHE at pH 10), and (IV) 1.6 to 1.8 V vs. Ag/Ag+ (corresponding to 2.4 V to 2.6 V vs. RHE at pH 10), which are respectively red-, orange-, green-, and blue-colored spectra in the figure. The spectra exhibited multiple peaks, ascribed to the Ir–O–Ir twist, Ir–O–Ir stretch, or IrO stretch based on the previous Raman studies.69,70 More specifically, the peaks labelled as α (252 cm−1) and β (357 cm−1) were both assigned to the Ir–O–Ir twist at different iridium oxidation states; the former contains Ir4+, and the latter contains Ir>4+.69,70 The five peaks of γ (504 cm−1), δ (608 cm−1), ε (719 cm−1), ζ (773 cm−1), and θ (672 cm−1) were all ascribed to the Ir–O–Ir stretch; δ was observed at the iridium oxidation state of +3, and γ, ε, and ζ were apparent for Ir+4, while θ indicates the higher oxidation state of Ir>+4.69,70 The one at η (813 cm−1) was thought to originate from the IrO stretch at Ir>4+.69,70 Regarding the assignment of this peak η in detail, previously the group of Schlögl investigated the influences of isotopes on the peak, and observed that this peak η was insensitive to the isotope H and D, indicative of the absence of H species in the vibration.69 In addition, in an experiment using solution containing 50:50 (H2O16:H2O18), only two peaks of nearly equal intensity were observed as η, which suggests that this vibration contains a single O atom, or the absence of O–O.69 Furthermore, although the peak shift of single bonding Ir–O due to the substitution of O16 for O18 was calculated to be 45 cm−1, the observed shift was 59 cm−1. These observations led to a conclusion in the study that the peak η originated from IrO.69
In region (I) of Fig. 2c, the γ, δ, and ε peaks were apparent, indicative of the presence of the Ir4+ state. When entering region (II), an additional feature was observed in the spectra at α and ζ, which suggests that iridium species were still mostly composed of 4+ states. In region (III), the spectra exhibited contributions from β and θ, which implies the formation of >4+ states. These β and θ states persisted also in region (IV), where additionally the peak η appeared. Importantly, subsequent SHINERS spectroscopy combining the isotope labelling testing using D2O-based solutions (1 M NaClO4 at pD 10) demonstrated almost no change in the peak position of η from 813 cm−1 (in H2O) to 817 cm−1 (in D2O). Thus, they concluded that all peaks do not contain H elements such as hydroxides, peroxides, or the oxyl radical species, which are considered as the precursor for O–O bond formation.69 This study proposed that the OER catalytic cycle contains three intermediates, which all have an Ir–O bond, before rate-determining OOH formation, as shown in Fig. 1c.
The orange-colored last scenario of LOER in Fig. 1d was supported by studies using mass spectroscopy in conjunction with isotope labelling.65,71–74 In 2007, Fierro et al. conducted differential electrochemical mass spectrometry (DEMS) measurements during a cyclic voltammogram (CV) in a potential window from ca. 0.05 V to ca. 1.6 V vs. SHE (corresponding to ca. 0.05 V to ca. 1.6 V vs. RHE at pH 0) in a 1 M HClO4 solution containing 10 wt% H218O using thermally prepared Ir16O2/Ti catalyst, and their results are shown in Fig. 2d.65 Their study tracked the identity of evolved O2 (either 16O2 or 18O16O) while recording the CVs. Fig. 2d shows the composition of 18O16O and 16O2 at each CV scan, disclosing that the composition of 16O2 decreased with the cycle number while that of 16O18O increased from 17% to 18% until reaching a steady state after the third cycle. To corroborate this observation, they performed an additional CV-DEMS experiment using Ir18Ox in 1 M HClO4 containing ca. 10% H218O. Their results showed that the evolved O2 gas was initially composed of 18O16O at 0.9% in the first scan and was <0.5% after the fifth scan with a concomitant increase of 16O2 composition. These results allowed them to analyse the exchanging of lattice O of iridium oxide with O in the solution during the OER at steady state, and thus indicated the participation of lattice oxygen in the OER mechanism as depicted in the orange-colored cycle in Fig. 1d.
In addition to the spectroscopic study, morphological observations such as electron microscopy75–77 also shed light on the catalysis of iridium oxide. For instance, in 2017, Willinger et al. compared the structural features between the more active electrocatalyst, which was hydrothermally prepared and denoted as IrOx-(FHI), and the less active one, which was commercially available and denoted as IrOx-commercial.75 By analyzing the observed images of high-angle annular dark field scanning transmission electron microscopy (HAADF STEM), they found a larger amount of the tunnel-like motifs of hollandite structure in IrOx-FHI than that in IrOx-commercial,75 which was considered to be an active motif for the OER.78 Their subsequent electron pair distribution function (ePDF) analysis suggested that IrOx-FHI consisted of the hollandite structure, whereas IrOx-commercial consisted of 60% hollandite and 40% rutile unit cell.75 These observations allowed for proposing that the hollandite structure is the key for the highly active OER catalyst, iridium oxide.75 These studies demonstrate the significance of the morphological aspect on the OER activity.
Metal single-site catalysts have attracted increasing interest in recent years.79–82 In 2020, an in situ XAS study observing the oxidation state of atomically dispersed iridium oxide on indium tin oxide (ITO) in 0.1 M HClO4 during the OER was reported by Lebedev et al.79 They measured in situ XANES at Ir LIII-edge at 1.46 V vs. RHE and assigned an Ir–O distance of 1.83 ± 0.02 Å as an Ir+5O intermediate, which was the predominant species under OER conditions.79 Subsequently, the same authors further investigated the reaction mechanism by DFT calculation and suggested the formation of the Ir+6 dioxo intermediate after the formation of the Ir+5O intermediate.79 This result of the formation of Ir+5O is consistent with the observations on the heterogeneous solid states as discussed in this review.67 This type of study would cultivate a better understanding of OER catalysis from a comprehensive perspective, and furthermore would eventually bridge the gap between heterogeneous and homogeneous catalysis.83–85
As described above, recent in situ and operando characterization studies captured the oxidation state of the active site and surface intermediate during the OER. The experimental evidence in Fig. 2 helps in reasoning the catalytic cycles, shaping the ones in Fig. 1. Notwithstanding the successful applications of these techniques to the electrocatalytic OER, there remains a discrepancy among studies about the oxidation state of iridium and oxygen as well as the surface intermediate, and thus the reaction mechanism. This discrepancy likely arises because of the non-unified catalyst and experimental conditions among reported studies, calling for further systematic investigations of the OER over iridium oxide with these sophisticated techniques.
Ping et al. considered possible reaction pathways over the IrO2(110) surface, and computed reaction rates based on the microkinetic models at the constant potential of 1.36 V vs. normal hydrogen electrode (NHE) at pH 0 (corresponding to 1.36 V vs. RHE at pH 0).46Fig. 3a and b show the reaction intermediates and transition state (TS) structures as well as their free energy profile. In Fig. 3a, their considered model proceeds as follows: the initial state having Ir(OH)–O–Ir(OH) species (1′′) is partially deprotonated to form Ir(OH)–O–Ir(O) (1′). Then, two scenarios were considered after the formation of this species (1′). In the first scenario, the species (1′) experiences deprotonation to form Ir(O)–O–Ir(O) (1) that is then attacked by H2O (TS1) and forms Ir(OH)–O–Ir(OOH) (2). Alternatively, Ir(OH)–O–Ir(O) (1′) is attacked by H2O (TS1′) and is transformed into Ir(OH2)–O–Ir(OOH) (2′), which is then deprotonated to form Ir(OH)–O–Ir(OOH) (2). The thus-formed species (2) is deprotonated to form Ir(OH)–O–Ir(OO) (3) and subsequently Ir(O)–O–Ir(OO) (4). The species (4) releases O2 (TS2) and is protonated to Ir(O)–O–Ir(OH2) (5), which via internal PT transforms back to the initial state (1′′). To assess the feasibility of the pathways, they computed the reaction barrier at TS1 and TS1′, which amounted to 0.6 and 0.5 eV, respectively, as compiled in Fig. 3b. Notably, they thus proposed that a thermodynamically less favourable pathway (1′ → TS1′ → 2′ → 2) could be kinetically more favourable.46 This rationalization deepens the catalyst cycle in Fig. 1 with the proposal of rds being the formation of OOH (4 in Fig. 1a–c).
Fig. 3 Theoretical studies for H2O oxidation over iridium oxide. (a) Considered reaction pathways for the OER over the IrO2(110) surface; red balls are O; blue balls are H; silver balls are Ir. (b) Computed reaction free energy diagram at the constant potential of 1.36 V vs. normalized hydrogen electrode (NHE) at pH 0 (corresponding to 1.36 V vs. RHE at pH 0) corresponding to the mechanism shown in the panel (a). Reprinted with permission from ref. 46. Copyright (2017) American Chemical Society. (c) The most stable structure for the IrO2(110) surface with adsorbed *OOH at the coordinatively unsaturated metal sites (CUS), *O on the neighboring CUS, and *O at the bridge, together with varying numbers of water bilayers (BL); blue balls are Ir; red balls are O; white balls are H. Reprinted with permission from ref. 47. Copyright (2017) American Chemical Society. |
To investigate the influence of solvent on the conformation of the reaction intermediate during the OER, Gauthier et al. studied the interface between rutile IrO2(110) and H2O.47Fig. 3c shows the most stable structures found for the IrO2(110) surface with adsorbed *OOH at the coordinatively unsaturated metal sites (CUS), *O on the neighbouring CUS, and *O at the bridge, together with varying numbers of water bilayers (BL).47 In the absence of an explicit solvent (0 BL), the geometry of adsorbed intermediates was determined by interaction among the surface species; the hydrogen of the *OOH species was the most stable when *OOH was directed to the bridging O with hydrogen bonds as illustrated in Fig. 3c (0 BL). The presence of the explicit solvent (1–3 BL) changed the dominant interaction of the H element in the adsorbed *OOH species from that with the surface to that with the BL. Fig. 3c (1–3 BL) illustrates the conformation in the presence of solvent: a more stable structure was found when a hydrogen bond was formed between the H of *OOH and the explicit solvent. Notably, as long as BL was taken into account, the number of BLs had little influence on the calculation results. Thus, the bond structure of the active adsorbate was likely determined by the explicit solvent rather than the neighbouring adsorbate. Although by the subsequent thermodynamic calculation with the solvent, they observed that the reaction pathway was relatively unchanged by the inclusion of the explicit solvent, the solvent was found to stabilize the OOH adsorbate by about 0.3 eV. This study was consistent with the reaction intermediates shown in Fig. 1a–c, and provided new insights into the conformation of surface species by considering the effect of the solvent that shall impact the kinetics.
These advanced theoretical calculations demonstrated quantitatively the significance of the kinetic barrier and solvent on the OER electrocatalysis. The insights provided in those studies help in picturing the transition state in the ideal scenario, and would shed light on the rational design of active catalysts. In addition, theoretical studies may be able to assess the feasibility of catalytic cycles proposed by experiments (the four scenarios in Fig. 1) and may refine our view on electrocatalysis in the near future.
Fig. 4 Spectroscopic data for OH− oxidation over iridium oxide. (a) In situ evanescent wave (EW) spectra in a mixed solution (NaOH, Britton–Robinson buffer and Na2SO4) at pH 12 over anodically deposited iridium oxide with varying potential from 1.2 to 1.5 V vs. RHE. (b) Potentials for the OER onset (black), absorption at 450 nm (red), 410 nm, (green), and 580 nm (blue) on the RHE scale compiled as a function of pH, recorded in mixed solutions (NaOH, Britton–Robinson buffer and Na2SO4) from pH 2 to 12 over anodically deposited iridium oxide. Reprinted with permission from ref. 17. Copyright (2017) American Chemical Society. (c) In situ surface-enhanced Raman spectroscopy (SERS) at varying potentials from OCP to 1.8 V vs. RHE in 0.1 M NaOH using iridium oxide on an Au substrate. Reproduced from ref. 69 with permission from the Royal Society of Chemistry. |
In 2017, Pavlovic et al. reported a result of in situ Raman spectroscopy that supports the green-colored catalytic cycle in Fig. 1.69 The group conducted in situ surface-enhanced Raman spectroscopy (SERS) at varying potentials from OCP to 1.8 V vs. RHE in 0.1 M NaOH using iridium oxide on an Au substrate, and the obtained spectra are shown in Fig. 4c.69 At OCP, they observed peaks at 465, 527, 600, and 702 cm−1, which were attributed to the Ir–O–Ir stretching vibrations of μ-oxo type oxygen linkages.70 Upon increasing the potential to 0.4 V, new peaks δ, ε, and γ appeared at 520, 595, and 476 cm−1, ascribable to the Ir–O stretch.70 The spectra remained unchanged until reaching >1.4 V, where an additional peak was observed at 771 cm−1 labelled as η. Their additional experiments employing the isotope D revealed that this peak η was insensitive to the isotopes H and D. In contrast, isotope labelling with 18O led to a shift of 59 cm−1, which differed from the expected shift of 45 cm−1 for the surface species containing single bonding of Ir–O. Based on these observations, they hypothesized that the peak η originated from IrO vibration as opposed to any other species that contained O–O, or OH vibration,69 which would serve as a precursor to the reactive oxyl species.93,94 This IrO corresponds the species 3 in Fig. 1a and c, and species 6 in Fig. 1b. The species 3 in Fig. 1c would transform into the reactive oxyl species 7 in Fig. 1c.
Fig. 5 Theoretical studies for OH− oxidation over iridium oxide. (a) The ab initio Pourbaix diagram for a single-crystalline IrO2(110). (b) The free energy diagram over IrO2(110) in alkaline media (pH = 12.9) at an OER overpotential of 0.47 V. Reprinted with permission from ref. 95. Copyright (2019) American Chemical Society. |
Fig. 6 Experimental data on the dissolution of iridium oxides. (a) Results of a scanning flow cell (SFC) coupled with online electrochemical mass spectrometry (OLEMS) or inductively coupled plasma mass spectrometry (ICP-MS) in 0.1 M HClO4 solution at constant current densities of 5, 10, 15, or 20 mA cm−2 for 30 s using three types of iridium oxide: electrochemically prepared oxide from metallic iridium (denoted as metallic Ir, green), reactively sputtered IrO2 (black), and thermally prepared iridium oxide (red). (i) The amount of dissolved Ir, (ii) the amount of dissolved IrO3 (m/z = 240), and (iii) potential at the end of polarization on the current density. Reprinted with permission from ref. 62. Copyright (2018) Wiley-VCH. (b) Results for the dissolution amount of iridium species and evolved O2 gas (16O16O, 16O18O, and 18O18O at m/z = 32, 34, and 36, respectively) using a SFC coupled with OLEMS and ICP-MS in 0.1 M HCl16O4 solutions: (I) using hydrous Ir18Ox with sweeping the potential from 1.2 V vs. RHE to the potential where the current density reached a value of 20 mA cm−2; (II) using hydrous Ir18Ox at potentials where the current density reached 15 mA cm−2 for 60 s after the experiment in panel (I); (III) using hydrous Ir18Ox with sweeping the potential from 1.2 V vs. RHE to the potential where the current density reached a value of 20 mA cm−2 after the experiment in panel (II); and (IV) using reactively sputtered Ir18O2 at potentials where the current density reached 15 mA cm−2 for 60 s. Reproduced from ref. 71 with permission from the Royal Society of Chemistry. |
In 2018, Kasian et al. reported the dissolution reaction of iridium oxide under acidic conditions using a SFC coupled with OLEMS or ICP-MS.62 Their measurements were conducted in 0.1 M HClO4 solution at a constant current density of 5, 10, 15, or 20 mA cm−2 for 30 s, using three types of iridium oxide, namely electrochemically prepared oxide from metallic iridium (denoted as metallic Ir), reactively sputtered IrO2, and thermally prepared iridium oxide. Fig. 6a shows, as a function of the applied current density, the amount of dissolved iridium species in panel i, integrated signals of mass spectra at mass-to-charge ratios (m/z) of 240 as the representative of dissolved IrO3 in panel ii, and the corresponding potential on the scale of RHE (panel iii). The reactively sputtered IrO2 exhibited a lower dissolution rate than the metallic iridium similar to thermal oxide according to panel i, and the highest activity as in panel iii. Its superior activity with a slower dissolution rate was consistent with the previous study,105 and the lower dissolution rate of the thermal one likely originated from its thermodynamic stability.106 Notably, metallic Ir exhibited the largest amount of dissolved iridium as shown in panel i, and its dissolution rate as IrO3 exponentially increased with the current density unlike the other iridium oxides (panel ii). They proposed that this increase was due to two dissolution-pathways prevailing at distinct potentials: below 1.6 V vs. RHE, the iridium species likely formed HIr3+O2 and dissolved as Ir3+via the OER catalytic cycles involving Ir3+/4+/5+ as previously reported,72 and above 1.6 V vs. RHE, the IrO3 species react with water and are dissolved in the form of Ir6+O42−, which would not be able to be re-deposited on the catalyst surface, via the Ir4+/5+/6+ pathway.63 This reasoning is reflected in Fig. 1: (1) dissolution of Ir3+ (5 in Fig. 1a and b) for the pathway of 1 → 2 → 3 (or 6) → 4 → 5, and (2) dissolution of Ir6+ (15 in Fig. 1d) for the pathway through 9 → 10 → 11 → 15 or 9 → 13 → 15.
Recently, the dissolution of iridium oxide is thought to be related to the LOER mechanism71,73 based on previous observations over various oxide surfaces.64,107,108 Kasian et al. investigated a degradation mechanism using a SFC coupled with OLEMS and ICP-MS in 0.1 M HCl16O4 solution.71 They used two types of iridium oxide: electrochemically formed hydrous Ir18O2 catalysts, and reactively sputtered Ir18O2. The detected signals of evolved O2 gas were composed of three distinct species; 16O16O, 16O18O, and 18O18O at m/z = 32, 34, and 36, respectively.71Fig. 6b shows the detected concentration of dissolved iridium species and evolved oxygen gas. Their experimental protocol for hydrous Ir18O2 was (1) sweeping the potential from 1.2 V vs. RHE to the potential where the current density reached a value of 20 mA cm−2 in panel I, then (2) applying potential where the current density reached 15 mA cm−2 for 60 s in panel II, and finally (3) sweeping the potential again from 1.2 V vs. RHE to the potential reaching 20 mA cm−2 in panel III. Critically, the dissolution of iridium species was observed in every scan. The concentration of dissolved iridium species increased with increasing applied potential in protocol (1) and (3), and the concentration almost remained constant throughout protocol (2). Furthermore, comparison of step (1) shown in panel I with step (3) shown in panel III revealed that the signals of both 16O18O and 18O18O in pane III were smaller than those in panel I, implying that oxygen atoms in IrO2 participated in the OER. In contrast, their experiment using the sputtered IrO2 provided a distinct picture. Their experimental protocol was to apply a potential reaching 15 mA cm−2 for 60 s, the same as step (2) of the protocol for the hydrous ones, and the obtained result is provided in panel IV. Interestingly, the figure disclosed a lesser signal of iridium dissolution than the hydrous one, and negligible signals of 16O18O and 18O18O.71
In their study, Kasian et al. detailed the dissolution mechanism and lattice oxygen participation during the OER.71 Analysing the data in Fig. 6b disclosed that the ratio of the iridium dissolution rate and the 18O18O formation rate was the same for both hydrous and sputtered IrO2, suggesting a link between the participation of lattice oxygen and the dissolution of iridium. They subsequently studied the surface species and morphology of both samples using XPS and atom probe tomography (ATP) in conjunction with reported near ambient pressure XPS (NAP-XPS).24,49,109 It was observed that hydrous iridium oxide possessed nanopores and –Ir3+OOH– species, while the reactively sputtered one did not. They reasoned that the opened spaces provided by the nanopores would allow for frequent attacks by H2O molecules, facilitating the dissolution of iridium species as Irx+ (16) with the leaching of lattice oxygen atoms. Additionally, the Ir3+–OOH species would form HIr3+O2 that dissolves into the solutions as Ir3+.62,72 Taken together, the dissolution was faster for the hydrous one due to its morphological and chemical state, which accompanies the removal of lattice oxygen detected as the formation of 16O18O and 18O2, while such an event was less pronounced for the sputtered one due to the distinct surface state. These findings are reflected in the catalytic cycles described in the orange-colored cycle in Fig. 1d.
The established view on the reaction mechanism helps develop design principles of active and stable OER catalysts. The spectroscopic observation of the Ir5+ state in situ or operando49,66,67 implies that the rds occurs on this Ir5+ site, plausibly IrO, which is thought to convert into Ir–OOH in one of the cycles.29,46,47,69,110 This rationale suggests that stabilizing the Ir–OOH state by introducing a second component as a proton acceptor would accelerate this rds.111 Such an approach was theoretically supported with recent DFT calculations by Busch112 and has recently been demonstrated experimentally in the case of Mn-based catalysts.113
Another rational approach for improving the OER performance based on the rational understanding is the stabilization of the high-valence state of iridium by introducing a second component. It was reviewed in this article that iridium oxide dissolves into the solutions with oxidation states of 3+ or 6+.62,72 This finding suggests that stabilizing these oxidation states of iridium by introducing a second component would prevent the dissolution, which can prolong the lifetime of catalysts. In fact, improved stability was reported for IrOx/SrIrO3 in 2016,114 and IrOx–TiO2 in 2017.115 Thus, the rational design of catalysts based on the understanding of the reaction mechanisms would be an effective approach to improve the performance of iridium-based OER catalysts. Moreover, in such discussions of introducing additional components, the OER activity also improved by leaching the second or third component from the complex such as Sr from the perovskite of SrIrO3,114 Y from the pyrochlore of Y2Ir2O7,116 Ba and Ln from the double perovskite of Ba2PrIrO6,117 Ni and Co from Ir-based nanowire,118 and Ni from the IrNiOx core–shell structure.119 The thus-derived surface would contribute to the improvement of the OER activity by constructing highly active iridium centers such as iridium hydroxide-dominant surfaces.51 This review provides the community with a generalized view on the state-of-the-art understanding of the OER mechanism over iridium and will stimulate further understanding and development of OER catalysts in the future.
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