Conjugated polymers are an emerging class of photocatalysts for hydrogen production where the large breadth of potential synthetic diversity presents both an opportunity and a challenge. Here, we integrate robotic experimentation with high-throughput computation to navigate the available structure-property space. A total of 6354 co-polymers was considered computationally, followed by the synthesis and photocatalytic characterization of a sub-library of more than 170 co-polymers. This led to the discovery of new polymers with sacrificial hydrogen evolution rates (HERs) of more than 6 mmol g-1 h-1. The variation in HER across the library does not correlate strongly with any single physical property, but a machine-learning model involving four separate properties can successfully describe up to 68% of the variation in the HER data between the different polymers. The four variables used in the model were the predicted electron affinity, the predicted ionization potential, the optical gap, and the dispersibility of the polymer particles in solution, as measured by optical transmittance.
Conjugated polymers are an emerging class of photocatalysts for hydrogen production where the large breadth of potential synthetic diversity presents both an opportunity and a challenge. Here, we integrate robotic experimentation with high-throughput computation to navigate the available structure-property space. A total of 6354 co-polymers was considered computationally, followed by the synthesis and photocatalytic characterization of a sub-library of more than 170 co-polymers. This led to the discovery of new polymers with sacrificial hydrogen evolution rates (HERs) of more than 6 mmol g-1 h-1. The variation in HER across the library does not correlate strongly with any single physical property, but a machine-learning model involving four separate properties can successfully describe up to 68% of the variation in the HER data between the different polymers. The four variables used in the model were the predicted electron affinity, the predicted ionization potential, the optical gap, and the dispersibility of the polymer particles in solution, as measured by optical transmittance.
Hydrogen is an energy
carrier that could be a sustainable alternative
to fossil fuels in the future.[1] One approach
for renewably generating hydrogen is direct photocatalytic water splitting,
where a photocatalyst absorbs light to generate free charge carriers.
These charges, often assisted by a co-catalyst, can then reduce protons
to hydrogen and either oxidize water itself (overall water splitting)
or an electron donor (sacrificial water splitting). Most photocatalysts
are inorganic,[1,2] but in the 1990s, certain organic
materials, such as oligo-/poly(p-phenylene)[3−5] and oligo-/poly(pyridine),[6−8] were shown to act as hydrogen
evolution photocatalysts. The subsequent demonstration of photocatalytic
water splitting by carbon nitride[9] in 2009
inspired a large number of studies, resulting in materials with high
activities for sacrificial half-reactions, as well as reports of overall
water splitting.[10−12] Various sub-classes of organic photocatalysts have
been studied for water splitting, including conjugated microporous
polymers (CMPs),[13−20] covalent triazine-based frameworks (CTFs),[21−27] covalent organic frameworks (COFs),[28−31] and linear conjugated polymers.[14,32−37]Despite the oft-quoted advantages of synthetic tunability
in organic
materials, most studies involve the synthesis and characterization
of a small number of chemically related polymers with limited structural
diversity. Hence, only a tiny fraction of the possible chemical space
for polymer photocatalysts has been explored.[17,38] An alternative approach would be the high-throughput screening of
many diverse co-polymers. To this end, we developed a set of high-throughput
techniques that integrate both experiment and computation, thus allowing
the investigation of a large number of potential co-polymer photocatalysts.
The development of this workflow required significant methodological
development in computation, robotics, and automation to allow the
testing of more than 170 materials under photocatalytic conditions.In this first example of this approach, our experimental high-throughput
workflow uses Suzuki–Miyaura polycondensation to couple a library
of commercially available dibromo arene building blocks (A) with diboronic
arene acids/acid esters (B) to prepare AB alternating co-polymers.
The dibromo monomers underwent a limited degree of preselection to
remove monomers that contained particularly reactive functional groups
(e.g., acid chlorides) or monomers that might lead to cross-linked
networks (e.g., iodo-bearing compounds). Apart from this, no other
selection criteria or “intuitive” selection rules were
applied. The resulting dibromo compound library of 706 candidate dibromo
monomers and 9 diboronic acid/acid esters (6354 candidate co-polymers
in total) was screened computationally, and we chose to take forward
a diverse sub-library of 127 dibromides for polymer synthesis. These
were first coupled only with dibenzo[b,d]thiophene sulfone[18,30,32,36,39,40] as a diboronic acid ester, giving 99 co-polymers
that could be isolated. Subsequently, other diboronic acid esters
were investigated using a smaller set of dibromide compounds selected
from the first screen, giving 76 co-polymers.By using this
tiered computational–experimental strategy,
the number of materials that we explored in this study significantly
exceeds the total number of conjugated polymer photocatalysts described
in the literature so far. Our high-throughput, data-driven approach
allowed us to develop and test general hypotheses that relate co-polymer
optoelectronic/material properties with catalytic activity, and to
identify polymers that are among the best-performing polymer photocatalysts
reported to date. We also used the large quantity of experimental
data combined with machine-learning techniques to test the predictability
of HER based on a set of simple, measurable, and/or calculable properties.
Results
and Discussion
To synthesize the polymer library, we used
microwave-assisted Suzuki–Miyaura
polycondensation.[41−43] A robotic formulation platform was used for weighing
and loading of the microwave reactors with reagents and monomers.
We first optimized the reaction conditions for poly(p-phenylene)[3,32] (P1, see Supporting Information (SI)). Instead of using the common
catalyst [Pd(PPh3)4],[13,32,43,44] we used air-stable
[(dppf)PdCl2] with tetrabutylammonium acetate acting as
the base. Toluene was used instead of N,N-dimethylformamide (DMF) as the solvent because DMF heated too fast
under microwave irradiation and this led to an excessive pressure
increase.[45] All materials in the library
were prepared using the same conditions and without further optimization
of the reaction conditions to suit a specific monomer combination.Computational screening involved calculation of the potentials
associated with the free charge carriers in the AB co-polymer and
its optical properties by using the semi-empirical density functional
tight-binding xTB family of methods.[46,47] We showed
previously that this method gives, after calibration, results that
are comparable with those from Density Functional Theory (DFT) at
a fraction of the computational cost.[48] DFT itself was found to yield accurate potentials for polymeric
solids when compared to experimental ultraviolet photoelectron spectroscopy
data.[49] Structures for the xTB calculations
were generated using the stk Python library[50−52] from the curated monomer database.All polymers were characterized
by high-throughput powder X-ray
diffraction (PXRD), Fourier-transform infrared spectroscopy (FT-IR),
fluorescence spectroscopy (PL), and time-resolved single photon counting
(TRSPC). The ability of the materials to absorb gas was also studied
using a high-throughput approach, whereby the samples were exposed
to CO2 under reduced pressure and the temperature change
was studied using an infrared camera. These measurements showed that,
as expected, these linear polymers are essentially non-porous. We
measured the photocatalytic activity for the library by using a high-throughput
photoreactor system that allows the simultaneous illumination of up
to 48 samples at once, with constant sample mixing. This reactor was
illuminated by a solar simulator (AM1.5G, Class AAA, IEC/JIS/ASTM,
1440 W xenon, 12 × 12 in., model 94123A), and the gaseous products
from each polymer were measured using gas chromatography (see Supporting Information).Initially, we
focused on dibenzo[b,d]thiophenesulfoneco-polymers, since these materials have been shown
to have high photocatalytic activities.[18,32,36] We selected 127 dibenzo[b,d]thiophene sulfoneco-polymers, based on the dibromo arenes
shown in Figure c,
for synthesis from the 705 that were screened computationally and
isolated 99 co-polymers, so that the range of properties predicted
by computation was properly sampled. Only a small fraction (4%) of
these polymer photocatalysts have been reported previously (coupling
products of monomers 2,[40]3,[32]25,[36]89,[36,40] and 93(39) with dibenzo[b,d]thiophene sulfone); these were included as a
benchmark for the new polymers.
Figure 1
(a) Workflow for high-throughput synthesis
and property screening
of the conjugated polymer library. (b) Diboronic acids/acid esters
and (c) dibromo monomers used to synthesize the co-polymers in the
photocatalyst library. Note that 28 materials were not isolated or
were isolated in low yields and were therefore not included in the
study.
(a) Workflow for high-throughput synthesis
and property screening
of the conjugated polymer library. (b) Diboronic acids/acid esters
and (c) dibromo monomers used to synthesize the co-polymers in the
photocatalyst library. Note that 28 materials were not isolated or
were isolated in low yields and were therefore not included in the
study.Powder X-ray diffraction showed
that all polymers were either amorphous
or semi-crystalline.[32] UV/visible reflectance
spectra measured in the solid state showed a broad distribution of
optical absorption onsets, ranging from 400 to 650 nm; these experimental
onsets correlate well with those predicted computationally (see SI, Figures S-86, S-125, and S-159). Most of
the co-polymers were fluorescent, and the lifetime of the excited
state was estimated using time-correlated single photon counting.
The weighted averaged lifetimes ranged from 0.22 to 11.7 ns.The performance of the polymers as photocatalysts for hydrogen
production from water was tested using the new high-throughput photoreactor,
outlined above. In the absence of a scavenger, negligible hydrogen
and no oxygen production was observed for all of the polymers in the
library. In the presence of triethylamine (TEA) as a hole-scavenger,
significant amounts of hydrogen were produced for many but not all
of the polymers. Na2S also acted as hole-scavenger for
a significant number of the co-polymers in the library, but typically
with lower hydrogen evolution rates compared to experiments with TEA,
as observed previously.[32] The reproducibility
of this high-throughput approach was tested with a random selection
of polymers from the library, whereby seven polymers were prepared
again and their hydrogen evolution rates (HERs) were re-tested. The
HERs for these repeat measurements showed a batch-to-batch variation
for photocatalysis experiments in water/MeOH/TEA for the different
samples of less than 15% of the overall variance in HER between the
different samples in the polymer library (see SI, Table S-4) We also tested all polymers for photocatalytic
oxygen evolution using AgNO3 as an electron scavenger using
the same high-throughput photoreactor, but none of the polymers produced
significant amounts of oxygen under these conditions.Initially,
all experiments were performed without any additional
co-catalyst. When platinum was photo-deposited onto the materials,
we observed that the rates were often enhanced (65 materials), with
less active polymers (HER < 1000 μmol g–1 h–1) showing the largest rate enhancements of
up to 26.3 times the rate without platinum. Most other materials showed
an increase in HER of 10–100% in the presence of platinum.
Ten materials in the library showed no change after platinum deposition
(see SI, Figure S-70), in line with some
of our previous observations,[13] and 17
materials showed a reduced activity (by 10–60%). It is likely
that entrained palladium in the material stemming from the polymerization
reaction acts as a hydrogen evolution co-catalyst for the materials
in the absence of platinum deposition,[17,23,35] and we found between 0.07 and 1.1 wt% palladium via
ICP-OES in the studied samples. Literature shows that the threshold
concentration for palladium to act as a co-catalyst is low;[35,40] hence, all materials may have sufficient native metal content to
catalyze hydrogen production. Photocatalytic hydrogen evolution rates
(HERs) up to 9772 μmol g–1 h–1 were found for the best-performing co-polymers of dibenzo[b,d]thiophene sulfone linked to N-phenyl-9H-carbazole (P1–P32).
This HER is more than 4 times that which we observed for the dibenzo[b,d]thiophene sulfone co-phenylpolymer,
P7,[32,39] when prepared and tested under the same
microwave conditions (1947.9 μmol g–1 h–1). Similar trends were obtained in kinetic runs over
4 h using a solar simulator (see SI, Figure S-195) and for a selection of 12 materials that were made in scale-up
reactions using conventional heating instead of microwave polymerization.
This shows that our high-throughput measurements are a reliable predictor
for photoactive materials, and that the results can be translated
to polymers that are synthesized and measured by more conventional,
“low-throughput” methods.The dependency of the
measured HERs on a range of different predicted
and measured co-polymer properties is shown in Figure a–d. The various trends can be analyzed
in terms of envelopes—shown as dashed lines in Figure —that enclose the data
points for the polymer library. The measured HER shows the strongest
relationship with the predicted electron affinity (EA, often approximated
in the literature by the energy of the LUMO) (Figure a), which governs the driving force for proton
reduction. For positive EA values on the standard hydrogen electrode
(SHE) scale, the hydrogen evolution rate is effectively zero (the
one case with observable HER and a positive EA is most likely an artifact
due to only limited polymerization, see SI, section
3.9), and there are no polymers with predicted EA values more
positive than −1.5 V that show high experimental HERs (HER
> 50% of that of the most active polymer). The envelope of experimental
points for HER reaches a maximum at approximately −2 V. It
should be noted that there are also many polymers with predicted EA
values in this range that evolve little or no H2 (Figure a), illustrating
that EA is not the only variable that governs the HER (see below).
In the case of the ionization potential (IP, often approximated in
the literature by the energy of the HOMO), which governs the driving
force for oxidation of water—or, in this case, TEA—there
is a broad envelope of experimental HERs, rising with increasing IP
to a peak at around 1.2 eV before dropping again for higher IP values
(Figure b).
Figure 2
Photocatalytic
hydrogen evolution rates (HERs) of the 99-member
co-polymer catalyst library in TEA/MeOH/H2O mixture under
AM 1.5G illumination plotted vs (a) predicted EA, (b) predicted IP,
(c) calculated optical gaps, and (d) experimentally measured light
transmission. Kernel density estimates of distributions of (e) calculated
IP, (f) calculated EA, (g) calculated optical gap, and (h) light transmission.
In each figure, materials with a HER greater than 50% of that of the
most active polymer in the library are denoted by green points; polymers
with HER less than 50% of that of the most active polymer are denoted
by red points. Panels (a)–(d) also show “envelopes”
that trace the maximum HER observed across each property rage. See SI, Figure S-218 for the same data when using
Na2S as electron scavenger.
Photocatalytic
hydrogen evolution rates (HERs) of the 99-member
co-polymer catalyst library in TEA/MeOH/H2O mixture under
AM 1.5G illumination plotted vs (a) predicted EA, (b) predicted IP,
(c) calculated optical gaps, and (d) experimentally measured light
transmission. Kernel density estimates of distributions of (e) calculated
IP, (f) calculated EA, (g) calculated optical gap, and (h) light transmission.
In each figure, materials with a HER greater than 50% of that of the
most active polymer in the library are denoted by green points; polymers
with HER less than 50% of that of the most active polymer are denoted
by red points. Panels (a)–(d) also show “envelopes”
that trace the maximum HER observed across each property rage. See SI, Figure S-218 for the same data when using
Na2S as electron scavenger.The stronger correlation between the experimental HER and
the predicted
EA values (Figure a) compared to the predicted IP values (Figure b) can be understood when considering the
solution reaction potentials. At the pH of the TEA solution (pH ∼11.5),
the proton reduction potential is computed to lie at −0.7 eV.
Polymers on the right-hand side of Figure a are therefore predicted to have negligible
or no driving force for proton reduction. By contrast, all polymers are predicted to have a driving for the overall oxidation
of TEA to diethylamine and acetaldehyde, the solution potential of
which is also predicted to be −0.7 V. For most polymers, even
the intermediate one-hole oxidation of TEA step (+0.7 V), which can
act as a thermodynamic barrier to overall oxidation, is predicted
to be exergonic.For the predicted optical gap, the shape of
the envelope of measured
HERs is more surprising (Figure c). The most active polymers have large optical gaps,
rather than small optical gaps, which one might expect to provide
more effective visible light absorption. Because of the good correlation
between predicted optical gap values and experimentally measured absorption
onsets (see above), the plot of measured HER vs absorption onset looks
similar (see SI, Figures S-78 and S-120). Plotting EA/IP vs predicted optical gap (SI, Figures S-79, S-80, S-123, and S-124) shows that there is a
strong correlation between EA and optical gap; that is, the polymers
with the most negative EA values also have the largest optical gaps.
It would seem, therefore, that the HER values of the polymers under
these conditions is limited less by light absorption than by the thermodynamic
driving force for proton reduction. As a result, optimization of the
driving forces rather than minimization of the optical gap is probably
the best strategy for maximizing the HER of these polymers, at least
in the case of TEA as a sacrificial donor. This also suggests that
more complex multiphase systems, where the driving forces can be decoupled
from the optical gap, might be worth pursuing.In terms of experimentally
measured properties, the only property
that we found with significant correlation with HER, besides absorption
onset, was the light transmittance for a sample of the polymer dispersed
in the TEA/MeOH/water photocatalysis mixture (Figure d). The light transmittance, as measured
directly after dispersing the polymer using ultrasound, ranges from
100% (indicating rapid settling or “creaming” of material
to the surface) to 0% (indicating total scattering and/or absorption
of the light). As such, light transmittance is a measure of how well
the polymer disperses in the reaction medium. The dispersibility of
a given polymer in the reaction medium may be affected by its wettability,
its physical density, and its average particle size and particle size
distribution. Such properties (e.g., contact angles) are less easy
to measure directly in a high-throughput fashion. The measured HER
in Figure d tends
to increase with decreasing transmission, and all of the most active
polymers have a transmission of less than 60%. This is consistent
with a positive correlation between photocatalytic activity and good
catalyst dispersion in the reaction mixture.The analysis above
shows how highly active polymers are localized
in certain regions of property space. Clearly, there are also polymers
with near-“ideal” EA, IP, optical gap, and/or transmittance
values that evolve little or no hydrogen. This suggests that these
properties may be a necessary but insufficient condition for an active
polymer photocatalyst. We therefore attempted to construct a model
that could (perhaps non-linearly) relate these four properties to
HER. To this end, we exploited the popular gradient-boosting[53] machine-learning approach, as implemented in
xgboost.[54] We combined the four properties
and used leave-out cross validation to train the model to predict
the experimentally observed HERs for the 127 dibenzo[b,d]thiophene sulfoneco-polymers. Plotting each
of the validation examples, we see that a model that combines the
four properties is able to capture 68% of the variation in HER, as
well as ranking the polymers, at least qualitatively, in terms of
their HERs (Figure ). It is clear that a combination of these four properties shows
a much stronger correlation with hydrogen evolution rate than any
one property in isolation, in line with previous evidence that photocatalytic
activity is a composite property.[33] The
low or zero HERs for certain polymers with near-ideal EA, IP, optical
gap, or transmittance values can therefore be explained by the fact
that one or more of its other properties lie in a less ideal region.
In addition to the inherent variance (or error) in experimental HERs,
estimated to correspond to a maximum of 15% of the variation in the
HER (see above), the remaining variation that is not explained might
be ascribed to a number of processes that are not described by the
four properties considered by our model. These factors could include
variations in charge/exciton transport and chemical catalysis by residual
palladium left over from the [Pd(PPh3)4] catalyst
used to prepare the polymers, to name but a few. Considering the number
of potentially important factors not included in the model, it is
perhaps surprising that it captures 68% of the variation in HER.
Figure 3
(a) Properties
used to train the gradient-boosting model, where
IP, EA, and optical gap are calculated, and transmittance is measured
experimentally. (b) Experimentally observed HER vs HER predicted using
a gradient-boosted trees machine-learning model. The model is evaluated
by leave-one-out cross validation, meaning the data shown are for
co-polymers not considered during training.
(a) Properties
used to train the gradient-boosting model, where
IP, EA, and optical gap are calculated, and transmittance is measured
experimentally. (b) Experimentally observed HER vs HER predicted using
a gradient-boosted trees machine-learning model. The model is evaluated
by leave-one-out cross validation, meaning the data shown are for
co-polymers not considered during training.Subsequently, we considered a number of additional descriptors,
such as the gas uptake (a proxy for surface area), degree of crystallinity,
and palladium content. However, adding these additional descriptors
to the model did not increase how much of the variation in the hydrogen
evolution data is captured by the model (see SI, Figure S217). Improved photocatalytic activity has been observed
for porous photocatalysts, in particular those with wettable pores[40] or mesoporous photocatalysts.[55,56] The materials reported are non-porous, and the difference in surface
areas is small. The fact that crystallinity does not seem to play
an important role is at first surprising, since this can be an important
factor in exciton separation and charge-carrier mobility.[57] Crystallinity has been invoked as an important
factor in the photocatalytic performance of COFs[30] and highly crystalline carbon nitrides,[58−60] in particular
those with shorter stacking distances between layers.[61] However, this may be material dependent, and there are
reports of materials where other factors, such as improved light absorption[62] or surface area,[63] outweigh the lack of crystallinity in the material.Building
on the above, we used computation to consider nine aryl
building blocks as diboronic acid ester monomers (eight others, plus
dibenzo[b,d]thiophene sulfone, Figure d), coupled to all
706 dibromo compounds from the curated database. From this large-scale
computational data set (6354 polymer structures in total), we see
global trade-offs between optical gap, IP, and EA values, where the
choice of diboronic acid ester dictates the region of property space
that is accessible through co-polymerization (Figure a). For example, 3,7-benzo[b,d]dithiopheneco-polymers (green points) and 3,3′-bithiopheneco-polymers (orange points) are predicted to have consistently smaller
optical gaps and somewhat less positive IP values than their dibenzo[b,d]thiophene sulfone counterparts (cyan
points). By contrast, 1,4-difluorophenyleneco-polymers (gray points)
are predicted to have, on average, larger optical gaps, more negative
EA values, and more positive IP values. Benzothiadiazoleco-polymers
(red points) were predicted to have the least negative EA values of
all of the sub-families of co-polymers considered.
Figure 4
(a) Predicted optoelectronic
properties (IP, EA, optical gap) of
the entire co-polymer library (6354 co-polymers) formed by the exhaustive
combination of the diboronic acids/acid esters and dibromide compounds
outlined in Figure b,c. (b) Equivalent plot where marker size is proportional to the
experimentally observed HER, measured for a synthesizable subset of
43 co-polymers obtained by combining 6 dibromide compounds (c) and
9 diboronic acids/acid esters (d). Dibromo monomers used for synthesizing
the co-polymers in the photocatalyst library. (e) HER for triphenylene
co-polymers. (f) HER for dibenzo[b,d]thiophene co-polymers.
(a) Predicted optoelectronic
properties (IP, EA, optical gap) of
the entire co-polymer library (6354 co-polymers) formed by the exhaustive
combination of the diboronic acids/acid esters and dibromide compounds
outlined in Figure b,c. (b) Equivalent plot where marker size is proportional to the
experimentally observed HER, measured for a synthesizable subset of
43 co-polymers obtained by combining 6 dibromide compounds (c) and
9 diboronic acids/acid esters (d). Dibromo monomers used for synthesizing
the co-polymers in the photocatalyst library. (e) HER for triphenyleneco-polymers. (f) HER for dibenzo[b,d]thiopheneco-polymers.To experimentally probe the influence of the aryl building
block
co-monomers on their photocatalytic performance, we measured the catalytic
activities of polymers formed from a subset of six dibromo monomers
and these nine diboronic acid ester monomers (Figure c,d). All materials were found to be active
as photocatalysts, but they had HERs that ranged from 36.8 to 9828
μmol g–1 h–1. The variation
in HER is depicted in Figure b, where the size of the circles is proportional to the measured
HER values. Overall, we see trends for this library similar to those
we observed for the dibenzo[b,d]thiophenesulfoneco-polymers discussed above. Active catalysts with higher
HERs tend to have more negative EAs, more positive IPs, and larger
optical gaps. For example, the benzothiadiazoleco-polymers were all
found to be among the materials with low activity (36.8–1045.0
μmol g–1 h–1), which is
consistent with the predicted low driving forces for proton reduction
in Figure a. The bithiophene
and benzodithiophene co-polymers are also found to be somewhat less
active (194.6–1049.9 μmol g–1 h–1) compared to the best co-polymers, which is probably
the result of the reduced thermodynamic driving force for oxidation
of TEA (Figure b).[33] Furthermore, the analysis shown in Figure holds when polymers
from this subset are included (see SI, Figures S-154, S-156, and S-157). It is likely that dispersibility
also plays a role: All of the best-perfoming materials display transmittance
values below 20% in TEA/MeOH/water mixtures (see SI, Figure S-117).To study these polymers in more detail
and to explore the influence
of the synthesis method, we selected 12 polymers for synthesis on
a larger scale using conventional heating[32] (see SI). This includes the four best-performing
polymers, four polymers without any activity, and four materials which
lie in the middle of the activity range. Photocatalysts P64 and P62
(see Figure a) were
found to be the most active of these 12 polymers, with HERs of 6038.5
and 5202.6 μmol g–1 h–1,
respectively, when scaled up and illuminated using solar simulator
irradiation (AM1.5G, classification ABA, ASTME927-10). These rates
are significantly higher than those for previously reported P7 and
P10 under the same conditions (1171.9 and 2958.4 μmol g–1 h–1) and much higher than those
for commercial platinized carbon nitride and platinized TiO2 from 10 vol% TEOA solutions (118.5 and 112.8 μmol g–1 h–1).
Figure 5
(a) Structures of previously reported polymer
photocatalysts (P7
and P10; left)[39] and the best-performing
polymer photocatalysts in this study (P64 and P62; right), as measured
under identical conditions. (b) UV/visible spectra of P7, P10, P62,
and P64. (c) H2 evolution rates of P7, P10, P62, and P64.
Each measurement was performed with 25 mg of catalyst in water/MeOH/triethylamine
mixture under solar simulator irradiation, except those with platinized
TiO2 and platinized carbon nitride were performed with
25 mg in water/triethanolamine (10 vol%) mixture under solar simulator
irradiation. (d) Plot showing sacrificial photocatalytic hydrogen
evolution versus time for P64 under solar simulator irradiation. Vertical
lines indicate degassing.
(a) Structures of previously reported polymer
photocatalysts (P7
and P10; left)[39] and the best-performing
polymer photocatalysts in this study (P64 and P62; right), as measured
under identical conditions. (b) UV/visible spectra of P7, P10, P62,
and P64. (c) H2 evolution rates of P7, P10, P62, and P64.
Each measurement was performed with 25 mg of catalyst in water/MeOH/triethylamine
mixture under solar simulator irradiation, except those with platinized
TiO2 and platinized carbon nitride were performed with
25 mg in water/triethanolamine (10 vol%) mixture under solar simulator
irradiation. (d) Plot showing sacrificial photocatalytic hydrogen
evolution versus time for P64 under solar simulator irradiation. Vertical
lines indicate degassing.The other 10 materials showed activities ranging from 4621.4
to
0 μmol g–1 h–1 under these
conditions. Overall, we see similar performance for the materials
made via either method (SI, Figure S-173). The UV/visible absorption spectra were measured for these materials
in the solid state (see SI), and they were
found to be comparable to those of the materials made on a smaller
scale using microwave heating.To evaluate the stability of
these new photocatalysts, we studied
the dibenzo[b,d]thiophene sulfone-dibenzo[b,d]thiopheneco-polymer (P64) with repeat
runs under solar simulator irradiation over a total of 35 h, with
intermittent degassing and replacement of the water/MeOH/TEA mixture
after 20 h. The HER was reduced by about 10% after 10 h, but the material
was still active when irradiation was continued for a total of 35
h (Figure d). The
material did not show any changes in its UV/vis, photoluminescence,
or FT-IR spectrum after 35 h of irradiation (see SI, section S-6.12). External quantum efficiency (EQE) values
of 20.7% and 15.1% were measured for P64 and P62 at 420 nm, which
are significantly higher than previously reported EQE values for poly(p-phenylene) (P1, EQE420 nm = 0.4%), dibenzo[b,d]thiophene sulfone phenyleneco-polymer
(P7, EQE420 nm = 7.2%), dibenzo[b,d]thiophene sulfone homopolymer (P10, EQE420 nm = 11.6%),[39] and porous dibenzo[b,d]thiophene sulfone-co-9,9′-spirobi[9H-fluorene] S-CMP3 (EQE420 nm = 13.2%)[40] under the
same conditions in water/methanol/TEA mixtures, but also compared
to reports of a phenyl-benzothiadiazoleco-polymer (EQE420 nm = 4.0%)[14] and 4,8-di(thiophen-2-yl)benzo[1,2-b:4,5-b′]dithiophene co-bipyridine
polymer PCP4e (EQE350 nm = 1.8%).[17]
Conclusions
In summary, we have established an integrated
computational and
experimental high-throughput approach for the screening of linear
polymers as hydrogen evolution photocatalysts. We used this approach
to rapidly sample chemical space and to identify high-activity photocatalysts
for hydrogen evolution. This generated sufficient data to explore
structure–property relationships for families of closely related
structures. We prepared and tested experimentally more than 170 co-polymers,
most which have not been previously reported as polymer photocatalysts.
Comparison of the measured HERs with predicted and measured polymer
properties shows that the activity of co-polymers can be rationalized
in terms of the predicted electronic properties of the polymer and
an experimental measurement of how well the polymer disperses in the
reaction mixture. These relationships were codified in a machine-learning
model which explains up to 68% of the variation in the HER between
the different polymers. The correlation of HER with individual properties
is much weaker, supporting the notion that photocatalytic activity
is a true composite property that depends on a large number of independent
factors.
Authors: Yaroslav S Kochergin; Dana Schwarz; Amitava Acharjya; Arun Ichangi; Ranjit Kulkarni; Pavla Eliášová; Jaroslav Vacek; Johannes Schmidt; Arne Thomas; Michael J Bojdys Journal: Angew Chem Int Ed Engl Date: 2018-09-27 Impact factor: 15.336
Authors: Reiner Sebastian Sprick; Baltasar Bonillo; Rob Clowes; Pierre Guiglion; Nick J Brownbill; Benjamin J Slater; Frédéric Blanc; Martijn A Zwijnenburg; Dave J Adams; Andrew I Cooper Journal: Angew Chem Int Ed Engl Date: 2015-12-22 Impact factor: 15.336
Authors: Michael Sachs; Reiner Sebastian Sprick; Drew Pearce; Sam A J Hillman; Adriano Monti; Anne A Y Guilbert; Nick J Brownbill; Stoichko Dimitrov; Xingyuan Shi; Frédéric Blanc; Martijn A Zwijnenburg; Jenny Nelson; James R Durrant; Andrew I Cooper Journal: Nat Commun Date: 2018-11-23 Impact factor: 14.919
Authors: Vijay S Vyas; Frederik Haase; Linus Stegbauer; Gökcen Savasci; Filip Podjaski; Christian Ochsenfeld; Bettina V Lotsch Journal: Nat Commun Date: 2015-09-30 Impact factor: 14.919
Authors: Wei Zhao; Peiyao Yan; Boyu Li; Mounib Bahri; Lunjie Liu; Xiang Zhou; Rob Clowes; Nigel D Browning; Yue Wu; John W Ward; Andrew I Cooper Journal: J Am Chem Soc Date: 2022-05-30 Impact factor: 16.383
Authors: B P MacLeod; F G L Parlane; T D Morrissey; F Häse; L M Roch; K E Dettelbach; R Moreira; L P E Yunker; M B Rooney; J R Deeth; V Lai; G J Ng; H Situ; R H Zhang; M S Elliott; T H Haley; D J Dvorak; A Aspuru-Guzik; J E Hein; C P Berlinguette Journal: Sci Adv Date: 2020-05-13 Impact factor: 14.136
Authors: Michael Sachs; Hyojung Cha; Jan Kosco; Catherine M Aitchison; Laia Francàs; Sacha Corby; Chao-Lung Chiang; Anna A Wilson; Robert Godin; Alexander Fahey-Williams; Andrew I Cooper; Reiner Sebastian Sprick; Iain McCulloch; James R Durrant Journal: J Am Chem Soc Date: 2020-08-18 Impact factor: 15.419
Authors: Christian B Meier; Rob Clowes; Enrico Berardo; Kim E Jelfs; Martijn A Zwijnenburg; Reiner Sebastian Sprick; Andrew I Cooper Journal: Chem Mater Date: 2019-09-27 Impact factor: 9.811
Authors: Reiner Sebastian Sprick; Zheng Chen; Alexander J Cowan; Yang Bai; Catherine M Aitchison; Yuanxing Fang; Martijn A Zwijnenburg; Andrew I Cooper; Xinchen Wang Journal: Angew Chem Int Ed Engl Date: 2020-08-19 Impact factor: 16.823