Lorenz M Baumgartner1, Christel I Koopman1, Antoni Forner-Cuenca2, David A Vermaas1. 1. Department of Chemical Engineering, Delft University of Technology, Van der Maasweg 9, 2629 HZ Delft, Netherlands. 2. Department of Chemical Engineering and Chemistry, Eindhoven University of Technology, Het Kranenveld 14, 5612 AZ Eindhoven, Netherlands.
Abstract
Electrochemical CO2 reduction is a promising process to store intermittent renewable energy in the form of chemical bonds and to meet the demand for hydrocarbon chemicals without relying on fossil fuels. Researchers in the field have used gas diffusion electrodes (GDEs) to supply CO2 to the catalyst layer from the gas phase. This approach allows us to bypass mass transfer limitations imposed by the limited solubility and diffusion of CO2 in the liquid phase at a laboratory scale. However, at a larger scale, pressure differences across the porous gas diffusion layer can occur. This can lead to flooding and electrolyte breakthrough, which can decrease performance. The aim of this study is to understand the effects of the GDE structure on flooding behavior and CO2 reduction performance. We approach the problem by preparing GDEs from commercial substrates with a range of structural parameters (carbon fiber structure, thickness, and cracks). We then determined the liquid breakthrough pressure and measured the Faradaic efficiency for CO at an industrially relevant current density. We found that there is a trade-off between flooding resistance and mass transfer capabilities that limits the maximum GDE height of a flow-by electrolyzer. This trade-off depends strongly on the thickness and the structure of the carbon fiber substrate. We propose a design strategy for a hierarchically structured GDE, which might offer a pathway to an industrial scale by avoiding the trade-off between flooding resistance and CO2 reduction performance.
Electrochemical CO2 reduction is a promising process to store intermittent renewable energy in the form of chemical bonds and to meet the demand for hydrocarbon chemicals without relying on fossil fuels. Researchers in the field have used gas diffusion electrodes (GDEs) to supply CO2 to the catalyst layer from the gas phase. This approach allows us to bypass mass transfer limitations imposed by the limited solubility and diffusion of CO2 in the liquid phase at a laboratory scale. However, at a larger scale, pressure differences across the porous gas diffusion layer can occur. This can lead to flooding and electrolyte breakthrough, which can decrease performance. The aim of this study is to understand the effects of the GDE structure on flooding behavior and CO2 reduction performance. We approach the problem by preparing GDEs from commercial substrates with a range of structural parameters (carbon fiber structure, thickness, and cracks). We then determined the liquid breakthrough pressure and measured the Faradaic efficiency for CO at an industrially relevant current density. We found that there is a trade-off between flooding resistance and mass transfer capabilities that limits the maximum GDE height of a flow-by electrolyzer. This trade-off depends strongly on the thickness and the structure of the carbon fiber substrate. We propose a design strategy for a hierarchically structured GDE, which might offer a pathway to an industrial scale by avoiding the trade-off between flooding resistance and CO2 reduction performance.
The
European Union has set the goal to become climate-neutral by
2050 in an attempt to limit the increase of average global temperature
to 1.5 °C.[1] To meet the demand for
hydrocarbon chemicals and fuels without relying on fossil feedstocks,
the industrial and transport sectors will require new production processes
that can be powered by intermittent wind and solar power. One possible
pathway involves capturing CO2 directly from the atmosphere[2] or the ocean[3] and
converting it to useful chemical building blocks, such as C2H4, CO, or HCOOH, using electrochemical CO2 reduction (CO2R). These building blocks could then be
further upgraded into plastics, fuels, or chemical intermediates using
established chemical processes such as Fischer–Tropsch synthesis
or methanol synthesis.[4,5]The transfer of CO2R from the lab scale (cm2 size) to an industrial scale
(m2 size) requires a scalable
reactor design that enables high current density and high Faradaic
efficiency.[4] For illustration, reconverting
1000 Mt of CO2 emission of the EU transport sector in 2020[1] with a CO2 electrolyzer operating
at 200 mA cm–2 and a Faradaic efficiency of 85%
would require a geometric electrode area of 30,000 km2—the
size of Belgium. To date, the largest CO2 electrolyzer
has an electrode area of only 100 cm2.[6,7] To
bridge this tremendous gap between the scale required to make an impact
on climate change and the state of the art, researchers in the field
of CO2R have adopted carbon-based gas diffusion electrodes
(GDEs) from the mature field of polymer electrolyte fuel cells.[8] The adoption of this electrode type has been
an important step to intensify the process by overcoming CO2 mass transfer limitations in aqueous solutions. As a consequence,
it is now possible to reach industrially relevant current densities
(>200 mA cm–2) while limiting the undesired hydrogen
evolution reaction (HER).In a typical GDE, gaseous reactants
diffuse through the gas diffusion
layer (GDL), which consists of the carbon fiber substrate (CFS) and
the microporous layer (MPL). The CFS is impregnated with PTFE to increase
the hydrophobicity. Typically, the pores of the CFS have a size of
10 μm[9] or larger and are manufactured
into unique microstructural arrangements using various mechanical
methods, such as weaving or hydroentanglement. The MPL, a composite
layer made out of carbon black and PTFE, plays an important role in
keeping the CFS dry because its small, hydrophobic pores (<0.1
μm)[10] require high liquid overpressure
to flood with liquid. This layer also provides electrical conductivity
and support for the catalyst layer (CL).[8,11] Electrochemical
reactions take place in the CL, which exchanges gaseous species through
the pore network of the GDL and exchanges ionic species with the adjacent
liquid/ionomer phase.[12]Generally,
the research on carbon-based GDEs has been geared toward
fuel cell applications, where the produced water has to be drained
through the GDL to the gas channel to prevent flooding of the GDE.[13] The flooding of the GDE, which is the saturation
of the pores with liquid, is detrimental to the effective diffusivity.[14,15] In contrast to fuel cells, CO2R does not produce water
at the CL that has to be transported through the GDL. Therefore, a
GDE design geared toward CO2 electrolysis should support
high mass transfer between the gas channel and the cathode CL to ensure
the supply of gaseous reactants (CO2 or H2O
vapor) and the removal of gaseous products (CO, C2H4, or H2). This GDE design, in addition, should
prevent the intrusion of liquids to ensure a high resistance against
electrolyte flooding. This requires understanding of the design of
GDEs, which involves many adjustable parameters, e.g., the microstructure
of the CFS (carbon paper, carbon cloth, or nonwoven),[16,17] the thickness, or the composition of the different layers,[18,19] which all influence important properties like electrical conductivity,[16] wettability,[9,20] or diffusivity.[21]Gas-fed CO2 electrolyzers with
flowing catholytes have
demonstrated high current densities while maintaining a high Faradaic
efficiency for the CO2R reaction.[11,22−24] As the GDE is in direct contact with the liquid electrolyte,
the supply of water molecules for the CO2R reaction is
no concern for this design. The flooding of the GDE with an electrolyte,
however, is a major practical challenge for scale-up because the separation
of the gas and liquid phases is being maintained only through the
hydrophobic interfacial forces of the GDE. While it might be possible
to control the differential pressure between gas and liquid to prevent
flooding at a lab scale (height ≤ 10 cm),[25,26] it becomes increasingly difficult to maintain uniform conditions
over the height of the electrode at a larger scale.[27,28] In large cells or stacks of cells, hydrostatic pressure differences
are much more significant and make (local) pressure differences between
gas and liquid phase inevitable. These pressure differences will lead
to the flooding of the GDE in the regions of the reactor in which
the capillary pressure of the pores is exceeded and consequently limit
the scalability. For example, Jeanty et al. investigated the scale-up
of a reactor with a flowing catholyte at a current density of 150
mA cm–2. The Faradaic efficiency for CO, FECO, decreased from 66 to 53% after increasing the electrode
area from 10 to 100 cm2. They attributed this decrease
to the nonuniformity in reaction conditions due to GDE flooding and
electrolyte breakthrough to the gas compartment.[7]Gas-fed CO2 electrolyzers with membrane
electrode assemblies
(MEA) feature a membrane that is in direct contact with the cathode
GDE. This configuration creates a physical barrier between the electrolyte
and the GDE. Although this reactor concept has demonstrated high current
densities with high FECO,[6,29,30] promising for scale-up and stacking,[29] an inherent challenge of the MEA design is supplying the
right amount of H2O to the cathode as a source of protons.
For example, Berlinguette et al. showed that an insufficiently humidified
CO2 feed can lead to rapid decay of cell performance after
only 1 h of operation,[31] while an excess
of H2O at the cathode can also lead to performance decreases.[32] Hence, water management remains an issue in
MEA-based CO2 electrolyzers as well. Salt formation in
gas channels is also frequently reported.[29] This phenomenon can be mitigated by periodically flooding the gas
channel with water[29,30] and therefore still requires
a detailed understanding of the flooding mechanisms of GDEs.While most CO2 electrolysis research has been carried
out at a scale of ≤10 cm2 and repurposed GDLs from
fuel cell applications, only a couple of studies focused on improving
the GDE structure.[11,33,34] The scale-up of gas-fed CO2 electrolyzers to a scale
of m2, however, requires the design of new materials that
address the unique challenges of CO2R.In this work,
we investigate the effect of the GDE structure on
the CO2R performance at commercially relevant current density
in a gas-fed electrolyzer with a flowing catholyte. We investigate
for the first time the effect of the GDE structure on the resistance
against electrolyte flooding/breakthrough due to pressure differences
between the gas and the liquid phase and how the structure impacts
the formation of gaseous products in CO2 electrolyzers.
We deposited a Ag catalyst layer on a selection of commercial GDL
materials with different CFS structures (paper, nonwoven, and cloth)
and thicknesses (250–450 μm). Additionally, we investigate
how cracks in the MPL affect the flooding resistance and mass transfer
properties of a GDE. Our analysis helps researchers select more suitable
GDEs for their lab experiments using gas-fed CO2 electrolyzers
with an MEA configuration or flowing catholyte configuration. We suggest
a promising design strategy to improve carbon-based GDEs, which may
be critical for the intensification and scale-up of electrochemical
CO2 reduction.
Experimental Methods
We prepared GDEs from a selection of commercial GDL substrates.
We characterized their physical properties and tested their electrochemical
performance in a gas-fed CO2 electrolyzer with a flowing
catholyte.
Preparation of GDE Samples
We have selected seven commercial
GDL materials that varied in thickness and CFS structure (Table ). Carbon papers are
brittle materials, which are made of short carbon fiber fragments
and carbonaceous binders.[35] The TGP-H carbon
papers (Toray) have similar porosity, ϵG,CFS, and
tortuosity, τG,CFS, for their CFS. Therefore, these
materials allowed us to isolate the effects of CFS thickness, δCFS (190–370 μm). In comparison, the SGL carbon
papers have a larger average pore radius, d̅pore, and a wider pore size distribution (PSD). This is
also reflected by their higher porosity and lower tortuosity. The
LT1400W (ELAT) is a flexible carbon cloth, which has been woven from
carbon fiber bundles. The woven structure results in a bimodal PSD,
which has large pores (85 μm) between the fiber bundles and
small pores (10 μm) between individual fibers. The H23C6 (Freudenberg)
has a nonwoven CFS structure and a crack-free MPL. The carbon fibers
of this GDL have been partially entangled with high pressure water
jets during the production process (hydroentanglement). This procedure
gives the material flexibility and a dense packing, which results
in a small average pore size with a narrow PSD (16 ± 16 μm).
In conclusion, the studied GDLs exhibit the following trend from wide
to narrow PSD: cloth > SGL paper > Toray paper > nonwoven
(Figure S1).[17,36]
Table 1
Commercial GDL Types with Different
CFS Structures Obtained from Fuel Cell Store (USA)g
Material
TGP-H-060
TGP-H-090
TGP-H-120
SGL 22BBa
SGL 39BCb
LT1400W
H23C6e
Manufacturer
Toray
Toray
Toray
SGL
SGL
ELAT
Freudenberg
ϵG,CFS + MPL[16]
-
-
-
37%
53%
63%c
46%
τG,CFS + MPL[16]
-
-
-
2.9
1.9
-
5.0
δCFS + MPL
250 μm
340 μm
430 μm
215 μm
325 μm
454 μmc
250 μm
Carbon fiber substrate (CFS) properties
Structure
Paper
Paper
Paper
Paper
Paper
Cloth
Nonwoven
δCFS
190 μm
280
μm
370 μm
190 μm
300 μm
406 μmc
210 μmf
d̅pore(17)
26 ± 20 μm
-
-
-
32 ± 30 μm
10, 85 μmd
16 ± 16 μm
ϵG,CFS[16]
63%
67%
62%
66%
71%
-
-
τG,CFS[16]
2.8
2.6
2.5
1.5
1.3
-
-
Microporous
layer (MPL) properties
δMPL
60 μm
60 μm
60 μm
25 μm
25 μm
48 μm
40 μm
22BB alternative
names: 25BC, 29BB;
CFS data for type without MPL: 25BA.
39BC alternative names: 35BC, 39BB;
CFS data for type without MPL: 35BA.
FuelCellsEtc GDL comparison table.
Bimodal pore size distribution with
about 10 and 85 μm peak diameters; based on Nuvant ELAT cloth.[36]
H23C6
alternative name: H2315 I2C6.
CFS thickness according to supplier
data sheet for type without MPL: H2315.
The CFS of the Toray papers TGP-H-XX0
had been wet-proofed with 8–9 wt % PTFE. They were supplied
to us with an MPL composed of 33–35 wt % PTFE. The CFS of the
SGL papers had been wet-proofed with 5 wt % PTFE; the MPL was wet-proofed
with 23 wt % PTFE. LT1400W and H23C6 had also been impregnated with
PTFE, but no data were available on the exact contents. The thickness
of the different layers, δi, was obtained from specification
sheets issued by the supplier and manufacturers. The mean pore diameter
of the CFS, d̅pore, was reported
by Parikh et al.[17] The gas phase porosity,
ϵG, i, and tortuosity, τG, i, were obtained from El-kharouf et al.[16] Unavailable data are denoted as hyphens.
22BB alternative
names: 25BC, 29BB;
CFS data for type without MPL: 25BA.39BC alternative names: 35BC, 39BB;
CFS data for type without MPL: 35BA.FuelCellsEtc GDL comparison table.Bimodal pore size distribution with
about 10 and 85 μm peak diameters; based on Nuvant ELAT cloth.[36]H23C6
alternative name: H2315 I2C6.CFS thickness according to supplier
data sheet for type without MPL: H2315.The CFS of the Toray papers TGP-H-XX0
had been wet-proofed with 8–9 wt % PTFE. They were supplied
to us with an MPL composed of 33–35 wt % PTFE. The CFS of the
SGL papers had been wet-proofed with 5 wt % PTFE; the MPL was wet-proofed
with 23 wt % PTFE. LT1400W and H23C6 had also been impregnated with
PTFE, but no data were available on the exact contents. The thickness
of the different layers, δi, was obtained from specification
sheets issued by the supplier and manufacturers. The mean pore diameter
of the CFS, d̅pore, was reported
by Parikh et al.[17] The gas phase porosity,
ϵG, i, and tortuosity, τG, i, were obtained from El-kharouf et al.[16] Unavailable data are denoted as hyphens.The GDEs were prepared by depositing the CL with a
custom-made
automated airbrush coating system (Figure S2). The target catalyst loading was 1 mg Ag cm–2. The solid composition was 80 wt % Ag and 20 wt % Nafion 521 ionomer.
To prepare the sample, we cut the GDL to size, covered it with a 3
cm × 3 cm mask, and fixed it to the heating plate (130 °C)
of the system. To prepare the catalyst ink, we added 33 mg of Ag nanopowder
(20–40 nm, 99.9%, Alfa Aesar), 2.1 mL of water, 2.1 mL of isopropyl
alcohol, and 180 μL of Nafion D-521 dispersion (5 wt %, Alfa
Aesar) into a glass vial. We homogenized the ink for 30 min in a sonication
bath. Then, we used the 2D-motorized stage to spray the ink evenly
onto the MPL side of the GDL with an airbrush.
Physical GDE Characterization
The microstructure of
each GDL was visualized with scanning electron microscopy (SEM) at
three different locations of the CFS and MPL.The wettability
of the different GDE layers was quantified by measuring the static
contact angle. For each sample, we deposited a 10 μL water droplet
at five different locations of the surface. After recording an image,
we extracted the contact angle with the image processing software
ImageJ.The flooding resistance of GDL and GDE was determined
by observing
the gas–liquid flow regime through a transparent flow cell
as a function of differential pressure, Δp.
We placed the sample in a flow cell (Figure S10). Then, we pumped liquid into the liquid compartment. Water was
used for the GDL samples; 1 M KHCO3 was used for the GDE
samples. While gradually increasing the liquid backpressure and keeping
the gas pressure constant, we observed the gas–liquid flow
regime at the sample interface at both sides. We recorded the Δp between the gas and liquid compartments when a transition
of the flow regime occurred (gas breakthrough, no breakthrough, or
liquid breakthrough). For more details on the exact procedure for
the GDL and GDE samples, see Section 6 of the SI.The CO2 permeability was determined by
measuring the
pressure drop over the GDL as a function of the CO2 flow
rate. We installed the GDL in a flow cell (Figure S10) and forced the gas to flow through the sample by closing
the gas outlet (Figure S11). We plotted
the CO2 flow rate against the recorded pressure drop according
to Darcy’s law[37] to determine the
permeability constant, PCO, from the slope of the resulting linear curve.
CO2 Electrolysis Procedure
The CO2 reduction performance
was measured with an automated electrolysis
setup (Figure ). We
recirculated 1 M KHCO3 through the anolyte and catholyte
compartments with a peristaltic pump. The humidified CO2 gas feed flowed through the gas compartment, whose backpressure
was set by the cracking pressure of a check valve at the outlet. The
liquid backpressure was controlled by electronic valves to obtain
a flow-by regime (no breakthrough) when we applied a current density
of −200 mA cm–2 to the cathode GDE. The product
gases in the catholyte, anolyte, and gas stream were collected in
the headspace of the electrolyte reservoir. We recorded the flow rate
(FR) of the product gas mixture with a mass flow meter (MFM). A gas
chromatography system (GC) quantified the product gas concentration
from three injections. We calculated the Faradaic efficiencies for
the major products CO and H2. The procedure is described
in more detail in Section 8 of the SI.
Preliminary experiments with an SGL 39BC GDE showed that the CO2 reduction performance remained stable for at least 2 h, which
is significantly longer than the short sampling period of 10 min required
to carry out three GC injections (Section 10 of the SI).
Figure 1
Process flow diagram for the CO2 electrolysis
setup
with differential pressure control. The anolyte and catholyte compartments
were separated with a cation exchange membrane (CEM). The backpressure
of both electrolyte streams was controlled (PC) before the two liquid
streams were combined and recirculated. The Δp across the GDE was measured between the catholyte and gas compartment
(ΔPR). The Faradaic efficiency was determined by recording the
flow rate (FR) with a mass flow meter (MFM) and analyzing the gas
composition by gas chromatography (GC).
Process flow diagram for the CO2 electrolysis
setup
with differential pressure control. The anolyte and catholyte compartments
were separated with a cation exchange membrane (CEM). The backpressure
of both electrolyte streams was controlled (PC) before the two liquid
streams were combined and recirculated. The Δp across the GDE was measured between the catholyte and gas compartment
(ΔPR). The Faradaic efficiency was determined by recording the
flow rate (FR) with a mass flow meter (MFM) and analyzing the gas
composition by gas chromatography (GC).
Overall O2 Mass Transfer Coefficient
The
limiting overall O2 mass transfer coefficient was measured
as a proxy for the CO2 mass transfer coefficient. We studied
the O2 flux induced by the oxygen reduction reaction (ORR)
because it simplifies the analysis by avoiding the competing HER reaction
(further discussion below). We installed the GDE in the flow cell
(Figure S10) and supplied pressurized air
as the gas feed (Figure S21). We carried
out linear sweep voltammetry between 0 and −2 V vs SHE at a
scan rate of 20 mV s–1. We extracted the limiting
current density for the ORR from these scans and used it to calculate
the corresponding limiting overall mass transfer coefficient.
Results
and Discussion
Our study revealed a number of relationships
between physical properties
of the GDE materials and the resulting flooding resistance and electrochemical
performance.
Microstructure and Wettability Determine Flooding Resistance
The SEM images illustrate the differences in microstructure between
the materials (Figure ). We arranged the materials according to the GDL thickness and the
pore size distribution (PSD) of their CFS. The SGL carbon papers have
a coarser structure than the Toray papers, which is in good agreement
with the narrower PSD expected for Toray papers (Figure S1). The ELAT carbon cloth exhibits large pores between
the fiber bundles. The nonwoven H23C6 has densely packed CFS with
entangled fibers. Except for the H23C6, all GDLs show large cracks
in the MPL with a size of tens of μm. Additional SEM images
(Figure S4) let us estimate a CL thickness
of 3.5 ± 0.2 μm. The primary Ag particles (79 ± 17
nm) formed larger agglomerates (200–1200 nm) embedded in a
Nafion ionomer matrix (Figure S5).
Figure 2
Microstructure
and wettability results: SEM images of CFS and MPL
at 100× magnification. Static contact angles, θi, of the carbon fiber substrate (CFS), microporous layer (MPL), and
catalyst layer (CL). The presented contact angles are an average of
five measurements at random locations ± the standard error.
Microstructure
and wettability results: SEM images of CFS and MPL
at 100× magnification. Static contact angles, θi, of the carbon fiber substrate (CFS), microporous layer (MPL), and
catalyst layer (CL). The presented contact angles are an average of
five measurements at random locations ± the standard error.The GDLs show little difference in their initial
static contact
angles (Figure ).
The CFS of all materials was highly hydrophobic (θCFS= 142–151°), which is in good agreement with literature.[18] The MPLs are even more hydrophobic (θMPL= 150–155°) because their PTFE content is higher
than that of the CFS. The higher PTFE content in the MPL of the Toray
papers (33–35 wt %) than of the SGL papers (23 wt %) does not
seem to increase the contact angle significantly. This is consistent
with studies in the literature reporting that the effect of PTFE content
on the wettability levels off after a loading of 10–20 wt %
is exceeded.[38,39] Nominally, the deposited CLs
consist of 80 wt % Ag and 20 wt % Nafion. Because these components
are more hydrophilic than carbon or PTFE,[40] the surface of this layer shows a lower contact angle (θCL= 115–138°). Note that the quantitative measurements
of contact angles on rough surfaces are challenging (see Section 5
of the SI for a detailed discussion). For
example, rough surfaces can lead to an increase of the effective contact
angle according to the Cassie–Baxter model.[41,42] This could explain why the LT1400W exhibits a higher θCL than the other materials.We observed three different
regimes of the two-phase flow at the
GDE. These three flow regimes depend on the differential pressure
between the liquid and the gas compartment, Δp = pL – pG: (i) Gas breakthrough occurs when Δp is below the threshold for gas breakthrough, ΔpG* (flow-through).
(ii) No breakthrough occurs when Δp is increased
and the fluid phases are separated (flow-by).[25] (iii) Liquid breakthrough occurs when Δp exceeds
the liquid breakthrough pressure, ΔpL*, which is also
called the percolation threshold.[43] Based
on these flow regimes, we define the flow-by pressure window, Δp* = ΔpL* – ΔpG*, as a metric for
flooding resistance.The flow-by pressure window, Δp*, of most
commercial GDL materials falls within a range of 40–80 mbar
(Figure ). This relatively
low value implies that the scale-up of a flow-by electrolyzer would
be limited to a height of about 41–81 cm. In practice, the
height would have to be even smaller to make the process robust against
variations in the material properties (σΔ= ± 14 mbar) and the limited accuracy of pressure
control at the process level.
Figure 3
Flooding resistance results: determination of
flow-by pressure
window, Δp* = ΔpL* – ΔpG*, for uncoated GDL (MPL + CFS) and coated GDE (CL + MPL + CFS). Upper
limit of bar chart: liquid breakthrough pressure, ΔpL*. Lower limit:
gas breakthrough pressure, ΔpG*. The gas breakthrough pressure
limit of the uncoated GDL samples was not measured; we assume that
it was 0 mbar. The arrows next to the bar charts indicate the corresponding
flow-by pressure window, Δp*. The listed values
are based on measurements of a single sample. For the breakthrough
pressures, we estimated errors of σ= 10 ±
mbar and σ= 10 ± mbar of all GDEs based
on the work of Mortazavi et al. (except H23C6).[19] For H23C6, we estimated errors of σ= 100 ± mbar and σ=100
± mbar based on the work of Leonard et al.[44] The error of the flow-by pressure window, Δp*, was estimated with the Gaussian error propagation .
Flooding resistance results: determination of
flow-by pressure
window, Δp* = ΔpL* – ΔpG*, for uncoated GDL (MPL + CFS) and coated GDE (CL + MPL + CFS). Upper
limit of bar chart: liquid breakthrough pressure, ΔpL*. Lower limit:
gas breakthrough pressure, ΔpG*. The gas breakthrough pressure
limit of the uncoated GDL samples was not measured; we assume that
it was 0 mbar. The arrows next to the bar charts indicate the corresponding
flow-by pressure window, Δp*. The listed values
are based on measurements of a single sample. For the breakthrough
pressures, we estimated errors of σ= 10 ±
mbar and σ= 10 ± mbar of all GDEs based
on the work of Mortazavi et al. (except H23C6).[19] For H23C6, we estimated errors of σ= 100 ± mbar and σ=100
± mbar based on the work of Leonard et al.[44] The error of the flow-by pressure window, Δp*, was estimated with the Gaussian error propagation .The application of the CL shifts the pressure window,
Δp*, to more negative values (Figure ) without affecting the width
significantly.
This negative shift can be seen in the lower ΔpL*, as the
comparison between the upper limit of the pressure window of the GDL
samples with the upper limit of the GDE samples shows. This phenomenon
can be explained by the decrease of θ on the liquid side (Figure ). According to the
Young–Laplace equation (Figure b), the higher hydrophilicity lowers the capillary
pressure, pC, which eases the flooding
of pores in the GDE.
Figure 4
(a) Typical pore size distribution of a SGL carbon paper
with MPL.
The y axis shows the share of the total pore volume
for a pore with radius r.[10] (b) Capillary pressure, pC, calculated
with the Young–Laplace equation pC = – 2γ cos θ r–1, in which r is the cylindrical pore with radius,
θ is the wall contact angle (110°, 130°, 150°),
and γ is the electrolyte surface tension (H2O at
20 °C: γ = 73 mN m–1). The pore floods
with liquid when the differential pressure acting on the pore exceeds
the capillary pressure: Δp = pL – pG ≥ pC.
(a) Typical pore size distribution of a SGL carbon paper
with MPL.
The y axis shows the share of the total pore volume
for a pore with radius r.[10] (b) Capillary pressure, pC, calculated
with the Young–Laplace equation pC = – 2γ cos θ r–1, in which r is the cylindrical pore with radius,
θ is the wall contact angle (110°, 130°, 150°),
and γ is the electrolyte surface tension (H2O at
20 °C: γ = 73 mN m–1). The pore floods
with liquid when the differential pressure acting on the pore exceeds
the capillary pressure: Δp = pL – pG ≥ pC.The flow-by pressure
window, Δp*, is an
order of magnitude smaller for materials with cracks in the MPL (Figure ). If no cracks are
present (H23C6), the intruding liquid has to pass through the pores
of the MPL. The pores of the MPL require a larger liquid pressure
to be flooded because they are a lot smaller than the pores of the
CFS (Figure ). However,
the largest pores determine the liquid breakthrough pressure, and
cracks count as extremely large pores in the MPL. If cracks are present
(all other GDEs), the MPL is bypassed and the liquid breakthrough
pressure is determined by the pores of the CFS.The two different
percolation flow paths, with and without cracks
in the MPL, are illustrated in Figure a,b using schematic pore network models.[19,45,46] Each network consists of pore
bodies (circles) and throats (rectangles). The throats restrict fluid
intrusion according to their capillary pressure, pC,i. The spatial connectivity of the pores determines
the percolation flow path and the liquid breakthrough pressure, ΔpL*. For the material with the crack-free MPL (Figure a), the narrow pores of the MPL prevent liquid
intrusion into the gas-filled network until the high capillary pressure
of pC,4 is exceeded. For the material
with cracks bypassing the MPL (Figure b), ΔpL* drops to pC,2, which is the highest capillary pressure in the flow path of the
percolating liquid.
Figure 5
Schematic pore network models[45−47] representing
different
GDL materials. The spatial connectivity of the pores determines the
percolation flow path and the liquid breakthrough pressure, ΔpL*. The relative order of capillary pressures is pC,1 < pC,2 < pC,3 < pC,4. (a)
Crack-free MPL: The network remains dry until the liquid exceeds the
high capillary pressure of the MPL: pC,4. (b) Carbon paper: The highest capillary pressure in the flow path, pC,2, determines ΔpL*. (c) Carbon paper
with increased thickness: Compared with (b), the longer percolation
pathway increases the probability of encountering pores with higher pC,3. (d) Carbon cloth: The wide pore size distribution
with anisotropic structure leads to a preferential breakthrough path
along pores with low capillary pressure pC,1. Adjacent pores with higher pC,2 remain
dry and allow gas diffusion.
Schematic pore network models[45−47] representing
different
GDL materials. The spatial connectivity of the pores determines the
percolation flow path and the liquid breakthrough pressure, ΔpL*. The relative order of capillary pressures is pC,1 < pC,2 < pC,3 < pC,4. (a)
Crack-free MPL: The network remains dry until the liquid exceeds the
high capillary pressure of the MPL: pC,4. (b) Carbon paper: The highest capillary pressure in the flow path, pC,2, determines ΔpL*. (c) Carbon paper
with increased thickness: Compared with (b), the longer percolation
pathway increases the probability of encountering pores with higher pC,3. (d) Carbon cloth: The wide pore size distribution
with anisotropic structure leads to a preferential breakthrough path
along pores with low capillary pressure pC,1. Adjacent pores with higher pC,2 remain
dry and allow gas diffusion.The flow-by pressure window, Δp*, of the
GDE is also increased by a thicker CFS. This is illustrated by the
data of the SGL and Toray papers (Figure ). For example, the Δp* improves from 58 mbar for the thinnest Toray paper (TGP-H-060)
to 78 mbar for the thickest (TGP-H-120). This trend is in good agreement
with the liquid breakthrough pressures recorded by Mortazavi and Tajiri,
who explain that a thicker GDL has a higher probability to have small,
hydrophobic pores in the percolation flow path.[19] We illustrate this phenomenon with the pore network model
in Figure b,c: The
additional layer in the pore network of the thicker paper (Figure c) increases the
probability that the liquid is stopped by a pore with pC,3, which increases the liquid breakthrough pressure,
ΔpL*, without affecting the gas breakthrough pressure,
ΔpG*.GDLs with broader pore size distributions
exhibit a lower flooding
resistance (Figure ). This effect is most apparent for the LT1400W carbon cloth, which
has a similar thickness to the TGP-H-120 carbon paper but has a much
smaller Δp*: 41 mbar vs 78 mbar. The effect
of larger CFS pores is enhanced by the anisotropic PSD of the cloth:
The large pores are located in between the fiber bundles and go all
the way through the cloth, while the small pores are located inside
of the fiber bundles. The large pores, therefore, offer a preferential
percolation flow path, which bypasses smaller pores with higher capillary
pressure (Figure d).
The effect of wider pore size distributions becomes clear—although
to a lesser extent—by comparing the carbon papers SGL 22BB
and TGP-H-060. Here, the SGL 22BB has a wider pore size distribution,
which results in a lower Δp* of 49 mbar than
58 mbar. We note that the Toray papers had a thicker MPL than the
other GDL materials, which could convolute the effects of a narrower
PSD and of a thicker MPL on the flooding resistance. We argue, however,
that the properties of the CFS are more significant because the MPL
offers little flooding resistance due to its large cracks. In summary,
broader PSDs lead to a lower flooding resistance; however, they can
also be advantageous because a large fraction of pores remains accessible
for gas diffusion even if liquid breakthrough is occurring.[38]
Microstructure Determines Mass Transfer and
CO2 Reduction
Performance
As a mass transfer metric, the limiting current
density for the CO2 reduction is a valuable metric. However,
the H23C6 was not stable during CO2 electrolysis at a current
density of −200 mA cm–2 (discussion further
below). To isolate the mass transfer of the gaseous species from other
factors (such as GDE stability), we measured the limiting overall
O2 mass transfer coefficient, kO, in flow-by mode as a proxy for the CO2 mass
transfer. The CO2R and the oxygen reduction reaction (ORR)
are both subject to mass transfer limitations at sufficiently high
current densities. The derived mass transfer metrics, however, can
only be compared qualitatively between GDL substrates because the
solubility and diffusivity of the two gases differ.We determined kO from the limiting current density
of the oxygen reduction reaction (ORR) extracted from an LSV scan
(Figure ). This reaction
is commonly performed with Ag-based GDEs for chlor-alkali electrolysis
with oxygen-depolarized cathodes.[48] The
onset potential of the ORR is much higher (less negative) than for
the competing HER, as the comparison of the LSV scan for an air feed
(21 vol % O2) with a N2 feed illustrates. This
leads to a distinct current density plateau at which the oxygen transfer
to the CL determines the reaction rate. We used this limiting current
density, therefore, to calculate the corresponding overall mass transfer
coefficient, kO. This metric
describes the limiting transport of O2 from the gas bulk,
through the different GDE layers, to the surface of the catalyst (details
of the data processing are explained in Section 9 of the SI). The resulting values for kO are presented together with the other mass
transfer and electrolysis metrics in Figure .
Figure 6
Limiting O2 mass transfer as proxy
for CO2 mass transfer: Example LSV scan for SGL 39BC loaded
with 1 mg Ag
cm–2. HER, hydrogen evolution reaction; ORR, oxygen
reduction reaction; O2 + 2 H2O + 4 e– → 4 OH–. The cathode potentials were corrected
for the iR-drop between the reference electrode and
the cathode. To reach sufficiently high currents with our potentiostat,
we used a 6 M KOH electrolyte due its high conductivity.
Figure 7
Mass transfer characterization results. Uncoated GDL samples (CFS
+ MPL): The CO2 permeability constant, PCO, of the Toray papers and SGL 22BB were
out of range of our experimental setup (300 mL min–1 mbar–1). GDE samples (flow-by mode): FECO at 200 mA cm–2, kO is the limiting overall O2 mass transfer coefficient
(proxy for CO2 mass transfer). Note that Freudenberg H23C6
is unstable at 200 mA cm–2. The FECO=
75 ± 2% is a hypothetical value based on the data for SGL 39BC
because the kO of the two
materials is equivalent.
Limiting O2 mass transfer as proxy
for CO2 mass transfer: Example LSV scan for SGL 39BC loaded
with 1 mg Ag
cm–2. HER, hydrogen evolution reaction; ORR, oxygen
reduction reaction; O2 + 2 H2O + 4 e– → 4 OH–. The cathode potentials were corrected
for the iR-drop between the reference electrode and
the cathode. To reach sufficiently high currents with our potentiostat,
we used a 6 M KOH electrolyte due its high conductivity.Mass transfer characterization results. Uncoated GDL samples (CFS
+ MPL): The CO2 permeability constant, PCO, of the Toray papers and SGL 22BB were
out of range of our experimental setup (300 mL min–1 mbar–1). GDE samples (flow-by mode): FECO at 200 mA cm–2, kO is the limiting overall O2 mass transfer coefficient
(proxy for CO2 mass transfer). Note that Freudenberg H23C6
is unstable at 200 mA cm–2. The FECO=
75 ± 2% is a hypothetical value based on the data for SGL 39BC
because the kO of the two
materials is equivalent.Our mass transfer and
electrolysis results suggest that convective
mass transfer (permeation) might be of secondary importance for our
electrolysis conditions (Figure ). The CO2 permeability constant, PCO, showed a poor correlation with
FECO or the limiting overall O2 mass transfer
coefficient, kO. For example,
we measured a lower PCO for
SGL 39BC in comparison with TGP-H-120, but the SGL 39BC exhibits a
higher FECO and kO. While a more quantitative analysis is precluded by the limited
range of our PCO data, it
seems plausible, however, that the mass transfer occurs primarily
by gas diffusion through the CFS and by a combination of gas and Knudsen
diffusion through the MPL, as is the case in hydrogen fuel cells.[49]An increase in GDL thickness limits the
mass transfer significantly.
This can be clearly seen by the trends of FECO (recorded
at 200 mA cm–2) for the SGL and Toray carbon papers
(Figure ). When comparing
the thin TGP-H-060 with the thicker TGP-H-120, for example, the FECO drops from 81 to 46%. Kenis et al. reported a similar trend
in their study on the GDE structure.[11] We
observe this decrease in FECO because the supply of CO2 to the CL is restricted by the thicker CFS. The CO2 diffusion rate, therefore, is unable to keep up with the electrical
current, which leads to excess electrons being consumed by the competing
HER.In contrast, CFS structures with a broader PSD allow higher
mass
transfer rates. This is well illustrated by the data for LT1400W and
TGP-H-120 (Figure ). Both had a similar thickness, but the carbon cloth allowed a much
better FECO. Another example that shows the effect of a
broader PSD is the comparison of SGL 39BC vs TGP-H-090. Again, the
samples have a similar thickness, but the SGL 39BC showed a better
FECO of 75% in comparison with 71% recorded for the TGP-H-090.
The materials with broader PSD tend to have a higher porosity, ϵG, CFS, and lower tortuosity, τG, CFS (Table ). These
properties improve the mass transfer coefficient through the CFS, kCO, by increasing the
effective diffusivity, Deff, CO, according to eq .[50,51]Our results also indicate that
a large resistance to mass transfer
must lie in the CL. We come to this conclusion from decomposing the
overall O2 mass transfer coefficient, kO. This empirical metric is an overall mass
transfer coefficient that incorporates the serial resistance over
the different domains of the GDE (CFS, MPL, and CL). Figure already reveals that kO is not inversely proportional
to the CFS thickness. If the mass transfer through the CFS were limiting,
we would expect a relative mass transfer coefficient of about +100%
for TGP-H-060 compared to TGP-H-120 as its porosity and tortuosity
are similar (Table ). The empirically determined kO, however, shows only an increase of +16% (0.102 cm s–1 vs 0.088 cm s–1). This means that an additional
resistance to mass transfer must be responsible for the smaller difference.
We decomposed kO for SGL 22BB
in Table S7 by using characterization data
from fuel cell research. Based on the data of Reshetenko and Ben,[52] we estimated the mass transfer coefficients
of kO= 2.60 cm s–1, kO= 5.97 cm s–1, and kO= 0.108 cm s–1. We note that kO has a higher value than kO because the MPL is an
order of magnitude thinner than the CFS. The much lower value for kO corresponds to the CL
being responsible for 94% of the mass transfer resistance of this
material (Table S9). The resistance of
the CL is probably so high because it is flooded with the electrolyte.
The improvement of the CL resistance would, therefore, be an important
topic for future research. We note that the mass transfer through
the CL is probably lower for the ORR experiments than for the CO2R experiments. Due to the higher viscosity of 6 M KOH, the
diffusivity of O2 in this electrolyte (0.7 × 10–5 cm2 s–1)[53] is 56% lower than that of CO2 in
1 M KHCO3 (1.6 × 10–5 cm2 s–1)[54] at 25 °C.
In addition, the solubility of O2 in 6 M KOH (0.01 M)[53] is three times lower than that of CO2 in 1 M KHCO3 (0.034 M).[54] Quantitative
predictions, however, are difficult to make because the material values
in the porous Nafion matrix of the CL are likely to differ from the
corresponding values for bulk electrolytes.The nonwoven H23C6
was unstable during CO2 electrolysis
at 200 mA cm–2. At these conditions, the GDE lost
its hydrophobicity and the gas compartment started to flood so that
we were unable to measure a representative FECO (Figure ). Similar behavior
for this GDL material has been also reported in the literature.[44,55] Leonard et al. and Yang et al., for example, reported a degradation
of carbon when the cathode potential was more negative than −0.65
V vs RHE.[44,55] We confirmed the hypothesis that the CFS
degraded experimentally. After applying a current density of −100
mA cm–2 at −1.2 V vs RHE for 111 min, the
θCFS dropped to 131 ± 2° from its initial
value of 147 ± 1°. We hypothesize that the poor stability
of the Freudenberg H23C6 might be attributed to a larger number of
oxygen groups at the surface of its carbon fibers relative to the
other substrates (Freudenberg: 10 at % vs SGL: <1 at %).[56,57] These oxygen functionalities might facilitate the degradation of
the surface by serving as active sites for the carbon surface oxidation.[58] The higher oxygen content probably originates
from a lower degree of carbonization,[59,60] which probably
also gives this material its high flexibility. A systematic study
of the degradation mechanism of H23C6 would be an important contribution
for future research.The transport through MPL cracks seems
to play a secondary role
for the mass transport and Faradaic efficiency during electrolysis
(Figure ). If we compare
the data for H23C6 and SGL 39BC, we find that the O2 mass
transfer coefficient of both samples was equivalent (kO= 0.99 cm s–1), although
the PCO was two orders of
magnitude lower for the H23C6 due to the lack of cracks in the MPL.
This result shows that the cracks in the MPL do not have a significant
impact on the mass transfer during electrolysis. It is likely that
the cracks are filled with the electrolyte during electrolysis and
the transport of CO2 to the CL occurs through the gas-filled
pore network of the MPL. Based on the equivalent values of kO for these samples, we can also
hypothesize that H23C6 would allow a FECO= 75% at 200 mA
cm–2 if it were stable.
Trade-off between Flooding
Resistance and Mass Transfer Limits
Scalability
There seems to be an inevitable trade-off between
the flooding resistance of the CFS at open circuit potential (OCP)
and the mass transfer capabilities (Figure a). GDEs with a broad PSD and/or with a thin
CFS achieve the highest FECO at 200 mA cm–2. This presents a dilemma for building larger scale reactors because
these same materials exhibited the lowest pressure window (Δp*< 50 mbar). For illustration, 50 mbar of hydrostatic
pressure difference corresponds to 51 cm cell height with an aqueous
electrolyte in vertical orientation. Commercial alkaline electrolysis
for H2 production operates at a similar current density
(200–400 mA cm–2) but commonly uses plate
diameters of 100–200 cm, which implies a 4–32×
larger production rate per cell compared to a 51 cm tall CO2 electrolyzer operating at 200 mA cm–2.[61] The smaller cell height of the CO2 electrolyzer would, therefore, imply higher capital expenditures.
Using a GDE with a thicker CFS and a narrower PSD would sacrifice
in terms of mass transport rate. TGH-H-120, for example, exhibits
a small gain in pressure stability (Δp*= 78
mbar), but in exchange, its FECO falls below 50%.
Figure 8
Trade-off between
flooding resistance and CO2 mass transfer:
FECO at −200 mA cm–2 (flow-by
mode) against the flow-by pressure window, Δp*, recorded at open circuit potential (OCP). The shape and color
of the markers indicate the CFS structure of each GDE. (a) Detailed
view of materials with MPL cracks. (b) Comparison of materials with
and without MPL cracks (H23C6). The H23C6 marker represents a hypothetical
value for FECO because this GDE type experienced a complete
flooding of the gas channel at −200 mA cm–2.
Trade-off between
flooding resistance and CO2 mass transfer:
FECO at −200 mA cm–2 (flow-by
mode) against the flow-by pressure window, Δp*, recorded at open circuit potential (OCP). The shape and color
of the markers indicate the CFS structure of each GDE. (a) Detailed
view of materials with MPL cracks. (b) Comparison of materials with
and without MPL cracks (H23C6). The H23C6 marker represents a hypothetical
value for FECO because this GDE type experienced a complete
flooding of the gas channel at −200 mA cm–2.It might be possible to avoid
this trade-off between flooding resistance
and mass transfer capabilities if the MPL is crack-free (Figure b). As already established
in the previous section, the physical structure of the crack-free
H23C6 allows mass transfer rates that should be able to provide a
FECO of 75% at 200 mA cm–2 if it were
electrochemically stable. This is remarkable because at the same time
this material can also withstand gas–liquid differential pressures
at OCP that would allow electrolysis cells with a height of more than
1 m. We hypothesize that the pressure window of the other GDEs could
be greatly improved by curing the MPL cracks with a targeted application
of a carbon black and PTFE mixture. Note that although the crack-free
H23C6 shows that large Δp* are possible at
OCP, the hydrophobicity (and thus, Δp*) decreases
when a potential is applied during operation conditions due to electrowetting.[26] The effect of electrowetting on the flooding
resistance and mass transfer is a topic for future work and could
shine light on the potential for other crack-free MPLs.
Conclusions
We have studied seven commercial GDLs with a range of structural
parameters (CFS structure, CFS thickness, and cracks in the MPL).
The flooding behavior and mass transfer characteristics gave insight
into the selection of suitable GDEs for CO2 electrolyzers.The carbon cloth (ELAT LT1400W) showed the highest mass transfer
for gas–liquid CO2 electrolysis operation because
the woven fiber bundles lead to an anisotropic PSD that has a broad
(bimodal) distribution in the plane of the cloth, which allows high
diffusivity. Carbon papers with thinner CFS (SGL 22BB, TGP-H-060)
offer slightly lower mass transfer rates due to their narrower, more
isotropic pore structure. Cloths and thin papers minimize the diffusional
pathway at the cost of low resistance against flooding through liquid–gas
overpressure (<50 mbar).If the CO2 electrolyzer
with a flowing catholyte should
be operated in flow-by mode, this low resistance against flooding
in commercial GDLs poses serious limits on the scalability. All materials
with acceptable Faradaic efficiencies for CO2R (>50%)
at
200 mA cm–2 suffer from a poor flooding resistance
due to cracks in the MPL. Because of hydrostatic pressure differences
between the gas and liquid compartments, this poor flooding resistance
would limit the maximum cell height to less than 51 cm if the electrolyzer
should be operated in flow-by mode.The only material with a
crack-free MPL (H23C6) showed a very promising
initial flooding resistance (>200 cm) but degraded during CO2 electrolysis. This degradation requires more comprehensive
investigation
because it remains unclear why the carbon-based GDEs differed in electrochemical
stability. By using O2 mass transfer as a proxy for CO2 mass transfer, we were able to show that cracks in the MPL
are not essential for high diffusion rates. The most significant resistance
to mass transfer, however, was posed by the CL, which was probably
flooded. Future research could optimize the performance by investigating
the resistance in the CL in more detail.The trade-off between
flooding resistance and mass transfer capability
has to be overcome before CO2 electrolyzers can be constructed
at an industrial scale. Our study implies that the layers of the ideal
GDE have to be optimized for different objectives: The CFS should
be thin and feature a broad PSD to minimize the diffusional pathway.
The MPL should be crack-free to protect the GDE from electrolyte flooding.
Such a CO2 electrolysis-geared GDE design might enable
a GDE height larger than 100 cm for gas-fed electrolyzers with flowing
catholytes. An alternative pathway to industrial CO2 electrolysis
is offered by MEA-based systems, which should be less complex to scale-up
because their membrane constitutes a physical barrier against electrolyte
flooding.
Authors: Md Golam Kibria; Jonathan P Edwards; Christine M Gabardo; Cao-Thang Dinh; Ali Seifitokaldani; David Sinton; Edward H Sargent Journal: Adv Mater Date: 2019-05-16 Impact factor: 30.849
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Authors: Phil De Luna; Christopher Hahn; Drew Higgins; Shaffiq A Jaffer; Thomas F Jaramillo; Edward H Sargent Journal: Science Date: 2019-04-26 Impact factor: 47.728
Authors: McLain Leonard; Lauren E Clarke; Antoni Forner-Cuenca; Steven M Brown; Fikile Brushett Journal: ChemSusChem Date: 2019-11-17 Impact factor: 8.928
Authors: B Endrődi; E Kecsenovity; A Samu; F Darvas; R V Jones; V Török; A Danyi; C Janáky Journal: ACS Energy Lett Date: 2019-06-27 Impact factor: 23.101
Authors: Angelika A Samu; Attila Kormányos; Egon Kecsenovity; Norbert Szilágyi; Balázs Endrődi; Csaba Janáky Journal: ACS Energy Lett Date: 2022-05-04 Impact factor: 23.101