Open Access Article
Moran
Balaish
a and
Jennifer L. M.
Rupp
*ab
aDepartment of Materials Science and Engineering, Massachusetts Institute of Technology, 77 Massachusetts Avenue, Cambridge, MA 02139, USA. E-mail: jrupp@mit.edu
bDepartment of Electrical Engineering and Computer Science, Massachusetts Institute of Technology, 77 Massachusetts Avenue, Cambridge, MA 02139, USA
First published on 23rd June 2021
Air pollution is a major environmental risk to the health of humans and vegetation, leading to increasing demand for real-time monitoring of toxins and harmful pollutants. Recently, the first type III electrochemical sensors tracking lethal concentrations of SO2 were developed based on a fast-conducting Li garnet Li7La3Zr2O12 (LLZO) solid electrolyte. Despite the successful proof-of-concept demonstration, the ideal sensing electrode issues concerning its preferred microstructure and chemistry remain unresolved as no catalysts are involved to ensure the low cost of such future devices. The challenging task to secure an efficient ionic, electronic, and gas pathways are needed for further sensor performance improvement. Here, the focus was placed on manipulating the electrochemical reaction zones from triple phase boundaries (TPBs) to quadrupole phase boundaries (QPBs) by merely changing the processing temperature of a Li2SO4–CaSO4 composite sensing electrode. The intended manipulation enforced the desired shift from TPB to QPB reaction zones and unlocked a larger effective surface area for the electrochemical reaction. The sensor operated at 480 °C with up to one-order-of-magnitude-lowered response time and up to a 75% decrease in the recovery time down to ∼5 min for the QPB-based configuration compared to the TPB-based one. This study demonstrates novel tools and strategies to favorably engineer sensing reaction zones through electrode processing techniques and enrich the functionality of the Li-garnet Li7La3Zr2O12 fast-conducting electrolyte for sensing applications beyond batteries.
Currently, commercial analytical tools based on infrared (IR) and ultraviolet (UV) optical technologies can accurately detect over a wide measuring range from zero up to 20–2000 ppm SO2 at high resolution (1 ppm to 1 ppb) and with a fast response of 10–60 s.3–5 Nonetheless, such instruments suffer from a large power demand and high cost, are rather bulky in size, and are not necessarily suited for real-time monitoring, which limit their active use-cases. In the quest for continuous monitoring of SO2 pollutants, portable and smaller-sized solid-state electrochemical sensors represent a promising alterative to UV and IR optical sensors.
Among the plethora of solid-state electrochemical sensors, the so-called potentiometric sensors operating under thermodynamic equilibrium are a promising technology based on the conversion of chemical quantities into electrical signals, namely an open-circuit voltage, according to the Nernst equation (see the schematic in Fig. 1). Owing to their simple structure and operating principles, potentiometric electrochemical sensors can track SO2 gases by coupling an auxiliary sensing electrode (SE) to an ion-conducting solid electrolyte and a reference electrode (RE) (Fig. 1). The most widely used solid-electrolyte material groups for monitoring SO2 are oxygen-ion (O2−) conductors such as yttria-stabilized zirconia6 and magnesia-stabilized zirconia,7 and Na+-ion conductors such as sodium beta-alumina8 or NASICON.9 Despite the proof-of-concept demonstration of their ability to fulfill the role as an electrolyte for these sensors, their rather low carrier mobility typically necessitates high operating temperatures beyond 500 °C to ensure sufficient ionic conductivity and a fast response and recovery time for the sensor. It has been shown that developments in solid-state batteries (SSBs)10 have been strongly connected to the new discoveries of novel solid-state electrolyte and electrode candidates,11,12 which have recently been slowly integrated in beyond-battery applications such as sensors and memristors.13–15
Very recently, a first proof-of-concept for a potentiometric type III SO2 sensor (where the auxiliary sensing electrode contains both the gaseous SO2 species and the Li+ mobile carrier of the solid electrolyte) based on a Li2SO4–CaSO4–LLZO composite sensing electrode and Li6.54La3.00Zr1.36Ta0.50O11.73 solid electrolyte was demonstrated, showing a close-to-theoretical sensitivity of 47.7 mV dec−1 at a remarkably low operating temperature of the sensor of 240 °C.13 This work demonstrated the ability to widen the range to track more gas pollutants from CO2 to SO2 with a similar sensor geometry.13,16 Nonetheless, the SO2 sensing performance was shown to be limited with a long response time on the order of ∼30–40 min, which was attributed to the sluggish kinetics at the sensing-electrode interfaces and the rather dense microstructure of the sensing electrode. As the sensing-electrode reaction primarily occurs at the ionic/electronic/gas junctions, it was evident that creating and making interconnected designs may be an interesting pathway for the future; however, this route has not yet been tackled.
Through this work, we target the existing issues to further improve the response and recovery time of Li-garnet-based SO2 sensors by defining and controlling the quadruple-phase-boundary (QPB) reaction zones of the sensing electrode microstructure. In general, the electrochemical sensing reaction occurs at the so-called triple-phase boundary (TPB), a junction between the sensing electrode/electrolyte/SO2 gas phase. In this case, the sensing electrode is typically processed as a dense ceramic entity on top of a dense electrolyte, and open triple points toward the gas phase are the effective reaction zones (see the schematic in Fig. 2). The performance of SO2 sensors relies on a composite electrode, such as a phase mixture of Li2SO4–CaSO4, to ensure a stable and fast electrochemical reaction. One may envision that instead of a dense composite sensor electrode, an auxiliary sensing structure incorporating porosity to foster interconnected reaction zones could be used, which would newly define a quadruple-phase boundary (QPB), where the electrochemical reaction takes place between the auxiliary phase of Li2SO4–CaSO4, the Au current collector, the LLZO electrolyte, and the gaseous phase of SO2 (see the schematic Fig. 3). The role of the auxiliary sensing electrode composition, microstructure, and interfacial reactions must be explored for QPB designs, and further attention regarding the optimum available surface area for the reaction is needed to ensure an adequate gas diffusion pathway and efficient adsorption/desorption processes. In that sense, we propose two configurations of the Li2SO4–CaSO4 sensing electrode (one dense and one porous structure) by merely changing the processing temperature to ensure a larger effective area for the reaction at the QPB and explore the sensing characteristics toward SO2.
:
2 to the different Li2SO4
:
CaSO4 powder mixtures and was crushed and homogenized using a mortar until a smooth paste was produced. The paste was brushed on a quarter of the solid electrolyte and heated at 750 °C for 2 h at a heating rate of 10 °C min−1 under a constant flow of pure oxygen. After the auxiliary (sensing) electrode preparation, gold paste (conductive epoxy GOLD paste, EMS) was brush-painted on the second quarter of the solid-electrolyte surface, serving as the reference electrode (RE). A thin layer of the gold paste was brushed on the auxiliary (sensing) electrode, serving as a current collector. Platinum wires (0.1 mm diameter, 99.995%, BeanTown Chemical) were connected to the auxiliary (sensing) and reference electrodes using the gold paste. The complete sensor construction was annealed at 300 °C for 4 h in an oxygen atmosphere to cure the gold paste. An adhesive sealant was applied on the reference electrode (898FS, Cotronics Corp.) and cured again at 300 °C for 2 h in an oxygen atmosphere.
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CaSO4, namely 1
:
0, 1
:
1, 4
:
1, 2
:
1, 1
:
2, and 4
:
1. The measurement was conducted under synthetic air from room temperature to 900 °C, held for 5 min, and cooled back to room temperature at a ramp rate of 10 °C min−1 for both the heating and cooling steps.
:
2
:
1, a one-order-of-magnitude decrease in the average response (∼15 s) and recovery (∼8 min) rates to SO2 at 650 °C was observed when MgO-stabilized zirconia was used as the solid electrolyte.7 In the current study, the use of the Li-garnet solid electrolyte obviates the use of SiO2 to avoid the decomposition of the electrolyte through the formation of lithium silicate (Li2SixO2x+1) compounds, which resulted in our selection of a two-component auxiliary sensing electrode, i.e. Li2SO4–CaSO4. While creating the sensor, it was important to ensure good adhesion between the molten-salt-brushed and fired sensing electrode and the previously sintered pellet electrolyte. We identified an optimum 1
:
1 mole ratio of Li2SO4–CaSO4 (see ESI, Fig. S1,† for further mixtures) for firing at 750 °C to ensure improved adhesion between the dense sensing electrode and solid electrolyte (Fig. 1c).
Collectively, the SO2 sensor was composed of the following electrochemical cell:
| Au|Li6.54La3.00Zr1.36Ta0.50O11.73|Li2SO4–CaSO4|Au, SO2, O2, |
![]() | (1) |
Thus, the overall reaction at the sensing electrode is
![]() | (2) |
At the reference electrode, Li+ ions are expected to react mainly with oxygen (close reference configuration), possibly according to the following equation:
![]() | (3) |
Under the equilibrium state, the emf of the sensor can be expressed according to the Nernst equation (Fig. 1d). Thus, under a fixed temperature and the partial pressure of O2 (p[O2]), the electromotive force, E, is determined by the partial pressure of SO2 (p[SO2]) and according to the Nernst equation:
![]() | (4) |
With the material design and theoretical concept for SO2 sensing, we then targeted the SO2 sensor operation to investigate its performance characteristics employing a dense sensing electrode microstructure (Fig. 2a and b). We set the sensing protocol by modulating the SO2 concentration from 0 to 10 ppm and down to 0 ppm with 2.5 ppm step changes in dry synthetic air. The electromotive force (emf) values were recorded to define the SO2 concentration sensitivity in detection; the response and recovery times were also recorded. Note that these times were defined as the time required for the sensor to reach 90% of the steady final signal and for the sensor to return to 10% of the steady signal, respectively.
The emf response of the electrochemical cell to the SO2 concentration steps at 480 °C is depicted in Fig. 2c. During the concentration step change of SO2 from 0 to 10 ppm, the emf voltage response implies a difference in the chemical potentials of Li+ ions in the garnet LLZO solid electrolyte established at the interfaces with the sensing and reference electrodes, respectively. Moreover, the initial negative polarity in the presence of synthetic air or low SO2 concentrations indicates an accumulation of Li+ ions at the reference electrode and the depletion of Li+ ions at the sensing electrode. The transfer of Li+ ions is accompanied by the occurrence of reaction [2] from right to left at the sensing electrode interface and reaction [3] from left to right at the Au reference electrode. Increasing the SO2 concentration further induced the reverse transfer of Li+ ions from the reference electrode to the sensing electrode and the opposite occurrence of reactions [2] and [3].20 The average emf values and the logarithm of the SO2 gas concentration were fitted with the Nernst equation to evaluate the sensitivity of the sensor and were determined to be 144 (n = 1.3 e−) and 76 (n = 1.96 e−) mV dec−1 for the sensor response step of 0–10 ppm and a recovery step of 10–0 ppm (Fig. 1d). These values are similar to or higher than the theoretical sensitivity for a two-electron reaction of 74.64 mV dec−1. The differences between the theoretical and calculated sensitivity, especially in the response stage, imply more efficient desorption, compared to adsorption, of SO2 gas at the surface of the sensing electrode. It is evident that the recovery appears easier to achieve within ∼15–60 min depending on the SO2 concentration, whereas the response time was typically longer than >60 min (except in the case of 0–2.5 ppm, where t90% = 21 min). Although the emf in the recovery stage was stable, it did not return to the initial emf value, and we conclude that a longer period beyond >2 h may be required to ensure full recovery. The long response and recovery times may be attributed to the lack of a catalyst for fast SO2 oxidation and long processes of adsorption and desorption of SO2 in addition to the TPB-based sensing electrode dense design, which can significantly affect the sensing capabilities.
One promising strategy to shorten the response/recovery time is to introduce a porous auxiliary sensing electrode to facilitate faster adsorption and diffusion of sulfur dioxide through a “porous” sensing electrode structure (Fig. 3a and b). This strategy could increase the effective surface area for reaction and the number of sulfur dioxide molecules that participate in the electrochemical reaction. In general, the sensing reaction occurs at the QPB reactive sites in the case of a porous auxiliary sensing electrode (or at the TPB sites in the case of a dense electrode, Fig. 2a), where the electrochemical equilibrium requires a quadruple contact between the auxiliary phase of Li2SO4–CaSO4, the Au current collector, the LLZO electrolyte, and the gaseous phase of SO2 (Fig. 3a). To improve the distribution of Au particles and increase the density of QPB reaction sites throughout the sensing electrode, we designed in the next step a porous microstructure for the sensing electrode with an approximate pore diameter ranging from 5 to 10 μm by lowering the processing temperature of the sensing electrode from 750 to 600 °C (Fig. 3b). Turning to a porous sensing electrode structure, we analyzed the response and recovery times at 480 °C to 2.5 ppm SO2 in the concentration ranges of 0–10 ppm and 10–0 ppm (Fig. 3c). The graph shows a clear improvement in the response time of the porous sensing electrode compared with the dense electrode processed at two different temperatures. Here, the porous sensing electrodes reduced the response time from >∼60 min (dense) to ∼7–30 min (porous) and the recovery time from ∼15–60 min (dense) to ∼5–24 min (porous) depending on the selected SO2 concentration step within 0–10 ppm. The cross-sectional scanning electron microscopy (SEM) images and energy-dispersive X-ray spectroscopy (EDS) elemental mapping of the sensing electrode/solid electrolyte interface (Fig. 3b) revealed that the porous sensing electrode structure with an average thickness of ∼20 μm ensured homogeneous incorporation of the gold paste into the porous sensing electrode, creating multiple QPB contact points for the cermet structure, which account for the improvement in the response time after SO2 exposure (Fig. 3b). Although it is a common practice to mitigate the challenge of slow response times after gas exposure by incorporating gold nanoparticles into the composite sensing electrode to maintain better metallic conductivity and improve the phase boundary contact areas, this approach resulted in limited success in our case. Alternatively, our porous sensing electrode structure supported a continuous ion percolating network for Li2SO4 and LLZO phases and the electronic one for the gold particles accompanied by the infiltration of sulfur dioxide into the porous structure (Fig. 3b) and effectively increased the available surface area for the electrochemical reaction. Nonetheless, the fly in the ointment is that a porous structure with efficient QPBs may not only ensure a higher effective surface area for reaction and favorable diffusion of sulfur dioxide into the porous sensing electrode structure but may also induce additional degradation reactions between the solid electrolyte and sensing electrode. Indeed, once the average emf values and the logarithm of the SO2 gas concentration were fitted with the Nernst equation to evaluate the sensitivity (mV dec−1), the sensitivity was determined to be 28.7 mV dec−1 (n = 5.2 e−) and 18.7 mV dec−1 (n = 7.9 e−) for the sensor response step (0–10 ppm) and recovery step (10–0 ppm), respectively, significantly lower than the theoretical sensitivity of 74.64 mV dec−1 and the sensitivities determined for the dense sensing electrode (Fig. 3d). When the voltage does not approximately follow the Nernst law, the system is considered to be not in thermodynamic equilibrium. The higher electron number determined, compared to the theoretical one, may imply that additional degradation reactions are taking place and necessitate further investigation.
Our investigation revealed that by lowering the processing temperature of the Li2SO4–CaSO4 sensing electrode from 750 to 600 °C, the transition from a dense to a porous structure of the sensing electrode, i.e. from TPBs to QPBs, can be easily achieved (Fig. 4). The importance of transitioning to a porous QPB-based configuration is two-fold: (i) the formation of the porous electrode structure increases the surface area for the electrochemical sensing reaction to occur, which may facilitate faster gas adsorption/desorption processes and improve the response/recovery time and (ii) the Li+-ion diffusion pathways in the low-conducting Li2SO4–CaSO4 phase (∼10−6 S cm−1 at 300 °C) are shortened compared to the Li+-ion diffusion pathways through dense, several-micron-thick sensing electrodes. The low sensitivities observed for the porous sensing electrode microstructure imply that the voltage does not approximately follow the Nernst law and that the system is considered to not be in thermodynamic equilibrium. The higher electron number determined, compared to the theoretical one, may imply that additional degradation reactions are occurring and necessitate further investigation.
We discovered that it is possible by ceramic design to ensure a larger effective area for the SO2 sensing reaction and two configurations were presented, dense and porous structures of the Li2SO4–CaSO4 sensing electrode, by merely lowering the processing temperature. The last manipulation enforced the desired shift from TPB to QPB reaction zones, as pores were formed and unlocked new effective electrochemical sensing zones with conductive Au channels. We identified that the QPB-based configuration resulted in up to a one-order-of-magnitude lowered response time and up to 75% decrease in the recovery time down to ∼5 min compared with the TPB-based configuration and was superior in performance. This work contributes to the first discussions in the field on how such catalyst-free sensor electrode designs could look like and provides the first performance characteristics and manufacturing guidelines. We conclude that the electrochemical concept of QPBs clearly shows potential and can be further extended considering other auxiliary phases for SO2 sensors or may be considered for other type III garnet-based sensors for future CO2, NO2, and H2S tracking as a strategy to design structure-to-performance for their sensing electrodes.
Footnote |
| † Electronic supplementary information (ESI) available. See DOI: 10.1039/d1ta02399c |
| This journal is © The Royal Society of Chemistry 2021 |