Conducting-polymer-based electrical percolation networks are promising materials for use in high-sensitivity chemiresistive devices. An ongoing challenge is to create percolation networks that have consistent properties, so that devices based on these materials do not have to be individually calibrated. Here, an in situ conductance technique is used during the electrochemical growth of polypyrrole (PPy) percolation networks. The drain current (i d) across the interdigitated electrodes (IDEs) is a measure of the conductance of the PPy network during electrochemical polymerization. The i d curve is used to determine the percolation region. To improve the reproducibility of PPy percolation networks, an in situ conductance monitoring method based on the value of i d is used. A set of optimal ammonia gas percolation sensors was created using this method with an average sensitivity of ΔR/R 0 × 100% ppm-1 = 11.3 ± 1.2% ppm-1 and an average limit of detection of 15.0 ± 3.6 ppb.
Conducting-polymer-based electrical percolation networks are promising materials for use in high-sensitivity chemiresistive devices. An ongoing challenge is to create percolation networks that have consistent properties, so that devices based on these materials do not have to be individually calibrated. Here, an in situ conductance technique is used during the electrochemical growth of polypyrrole (PPy) percolation networks. The drain current (i d) across the interdigitated electrodes (IDEs) is a measure of the conductance of the PPy network during electrochemical polymerization. The i d curve is used to determine the percolation region. To improve the reproducibility of PPy percolation networks, an in situ conductance monitoring method based on the value of i d is used. A set of optimal ammonia gas percolation sensors was created using this method with an average sensitivity of ΔR/R 0 × 100% ppm-1 = 11.3 ± 1.2% ppm-1 and an average limit of detection of 15.0 ± 3.6 ppb.
Conducting polymers (CPs)
were first discovered in the 1970s,[1−3] and due to their unique
properties, they are now used in a wide
range of applications.[4−9] Polymer-based chemiresistors are regarded as one of the simplest
ways to achieve chemical sensing.[10] To
form CP-based chemiresistors, CPs are deposited as a sensing layer,
and interactions between the CPs and the analyte molecules cause changes
in the electrical properties of the CP layer that can be easily monitored.Sensitivity is one of the most significant parameters for the sensing
performance of chemiresistors. Increasing the surface-to-volume ratios
of sensing layers has to date been considered as the most effective
way to improve their sensitivity. To achieve this, CPs have been fabricated
through complex processes into different forms, including ultrathin
films, porous thin films, and finely designed nanostructures.[9,11] However, it is still challenging to achieve ultrahigh sensitivity
at low analyte concentrations using straightforward processing methods.Recently, it was shown that electrical percolation materials have
significantly increased sensitivity over their dense thin-film counterparts.[12−14] In our context, electrical percolation is identified by the sharp
increase in conductance between two electrodes when fabricating a
chemiresistor via electropolymerization (Figure ). Initially, CPs only grow on the surface
of the electrodes, resulting in no conductance between the electrodes.
This is known as the insulating region. As growth proceeds, a small
number of CPs start to expand across the substrate and eventually
form an electrical bridge between the electrodes. A sharp increase
in the conductance is observed, indicating that the percolation region
has been reached. Lastly, the dense thin-film region is reached as
more CPs are deposited. The conductance increases slowly in this region
as the film thickness becomes the major factor controlling the film
conductance. Compared to chemiresistive sensors in the thin-film region,
chemiresistive sensors in the percolation region are more sensitive
because a small number of interactions between the CPs and the analyte
gas will lead to a large resistance change. The conductivity of the
whole percolation pathway can be disrupted by the analyte on polymer
connections, while the analyte will only affect the local surface
conductivity of the dense thin film. Our previous work has shown that
electropolymerization can be used to fabricate chemiresistors based
on polypyrrole (PPy) and poly(3,4-ethylenedioxythio-phene) (PEDOT)
percolation networks and that the sensitivities and limits of detection
of the resulting percolation networks to ammonia, nitrogen dioxide,
and ammonium nitrate/fuel oil are significantly improved compared
to more traditional thin-film chemiresistive sensors.[15−19]
Figure 1
Electrical
conductance between two electrodes as a function of
the amount of conducting polymer deposited between the electrodes.
The three main regions are the insulating, percolation, and dense
thin-film regions (CP: conducting polymer; E: electrode).
Electrical
conductance between two electrodes as a function of
the amount of conducting polymer deposited between the electrodes.
The three main regions are the insulating, percolation, and dense
thin-film regions (CP: conducting polymer; E: electrode).Challenges remain when creating percolation sensors on a
routine
basis. Percolation networks of CPs are prepared by electropolymerization,
and the percolation region can be determined after plotting the electrical
conductance obtained after different numbers of deposition cycles
or times. This method does not allow for continuous monitoring of
the conductance of the evolving CP network, and because of the inherent
randomness of network connections it is challenging to achieve reproducible
results, even for CP layers produced with identical procedures. In
the percolation region, small variations in the network have a large
effect on the conductance because of the random nature of the polymer
growth,[20,21] thus variations in conductance between samples
can be up to an order of magnitude. As the sensitivity and limit of
detection are related to the initial conductance of the chemiresistor,[15] the variations in conductance observed in the
percolation region cause variations in sensing performance, leading
to unsatisfactory device-to-device reproducibility. Few studies have
discussed this reproducibility issue for percolation sensors, revealing
a significant gap in the understanding of how to circumvent this problem.In situ conductance measurement is an ideal way to gain real-time
insight into the electrical properties of CP films during electrochemical
growth,[22] enabling control of the electropolymerization
process in the percolation region. Using a three-electrode setup,
a potentiostat is introduced between the IDEs (Figure ). The electrochemical workstation provides
the faradaic current (if) and controls
the deposition process. The drain current (id) induced by the applied potential (ΔV) is recorded by the potentiostat, reflecting the resistance across
the IDEs in real time. A similar technique has been reported for the
fabrication of chemiresistors based on a CP film[23] but has to date not been applied to percolation networks.
Figure 2
Schematic
diagram of the electric circuit for in situ conductance
monitoring. C: counter electrode; R: reference electrode; S: source;
D: drain; CP: conducting polymer deposition region; if: faradaic current; id: drain
current that flows across the interdigitated electrodes due to ΔV.
Schematic
diagram of the electric circuit for in situ conductance
monitoring. C: counter electrode; R: reference electrode; S: source;
D: drain; CP: conducting polymer deposition region; if: faradaic current; id: drain
current that flows across the interdigitated electrodes due to ΔV.Herein, in situ conductance monitoring
is used to investigate PPy-based
percolation networks, the reproducibility of their initial resistances,
and the device-to-device reproducibility of percolation sensors. The id curves of PPy recorded during chronoamperometric
electropolymerization are analyzed, and their reliability to effectively
estimate the percolation region is discussed. Next, an in situ conductance
monitoring method, based on the measurement of id, is introduced to control the deposition process. Using this
method, improved reproducibility of the initial resistances of PPy
networks is demonstrated, and the device-to-device reproducibility
for percolation sensors is investigated.
Experimental Section
Electrochemical
Experiments
All the
chemicals for electrochemical deposition were purchased from Sigma-Aldrich
(UK). Pt interdigitated electrodes (IDEs) were purchased from Micrux
(Spain). Each IDE consists of 180 pairs of 5 μm wide Pt electrodes
separated by a gap of 5 μm on an insulating glass substrate.
Prior to the electrochemical experiments, the IDEs were cleaned with
concentrated nitric acid (HNO3, 90%) and sonicated in methanol
(CH3OH, 99.9%), ethanol (C2H5OH,
99.8%), and acetone (C3H6O, 99.8%) for 10 min
each.Electrochemical experiments were performed using a PGSTAT204
Autolab electrochemical workstation (Eco Chemie, Netherlands) interfaced
to a PC with NOVA version 1.11 software. The three-electrode cell
used a Pt coil (BASi, USA) as the counter electrode, an Ag/AgCl (CH
Instruments, USA) as the reference electrode, and a Pt IDE as the
working electrode. A B2900A potentiostat (Keysight, UK) was used to
achieve the setup for in situ conductance monitoring. PPy was synthesized
by chronoamperometry at 1.0 V from a supporting electrolyte of 50
mM pyrrole (Py, 98%) and 0.1 M lithium perchlorate (LiClO4, 95%) in acetonitrile (CH3CN, 99%). During deposition,
the id current was recorded as a function
of time via a PC equipped with Benchvue software interfaced to the
potentiostat. Samples were prepared with applied potentials (ΔV) from 20 to 80 mV. Samples with various conductance values
were prepared by halting electropolymerization at different deposition
times or values of id. After deposition,
samples were washed with CH3CN and dried in air for 10
min. This washing and drying process was repeated after each sample
was p-doped at 1.0 V for 60 s in an electrolyte solution of 0.1 M
LiClO4 in CH3CN.
Sensing
Experiments
Sensing experiments
were carried out in a custom-made sensing chamber at atmospheric pressure
(Figure ). Ammonia
gas (10 ppm, nitrogen fill) and nitrogen gas (for further dilution
of the ammonia) for sensing tests were purchased from BOC Gases UK.
The flow rate from each gas cylinder was controlled by a mass flow
controller (Alicat). Gases were mixed at a T-joint before entering
the gas inlet of the chamber, and a constant total flow rate was maintained
at 500 standard cubic centimeters per minute (sccm) throughout the
experiments. The concentration of ammonia gas was determined by the
relative flow rates of the two mass flow controllers. Each sensor
was placed on a sample stage equipped with a heating element, and
a thermocouple was fixed near its sensing layer. The temperature around
the sensor was maintained at 27 °C via a thermostat. The sensor
in the chamber was connected to a B2900A source/measure unit (Keysight,
UK). The chamber was first purged with nitrogen gas for 30 min to
remove impurities from the chamber and the sensing layer. Then a dc
potential of 1.0 V was applied across the two interdigitated electrodes
of the sensor, and the current was monitored on a PC equipped with
Benchvue software interfaced to the source/measure unit. Once a stable
baseline of current was reached, the sensor was exposed to concentrations
of ammonia gas from 1 to 4
parts per million (ppm) for 1 min each. After each exposure, the sensor
was purged with nitrogen until the current returned to the baseline
before the next exposure.
Figure 3
Schematic layout of the experimental setup for
ammonia sensing
measurements.
Schematic layout of the experimental setup for
ammonia sensing
measurements.
Results
and Discussion
Drain Current Curves
PPy networks
were prepared via chronoamperometry with ΔV of 20, 40, 60, and 80 mV. The id current
during deposition was measured to study the trend of conductance between
the IDEs in the electrolyte. All the id curves exhibit similar trends from baselines to plateaus (Figure ). Initially, PPy
nucleates and grows on the Pt IDE fingers; this is the baseline for
each id curve. The initial id is not zero as a part of if flows through the potentiostat. Once the fingers are fully covered,
PPy starts to grow into the insulating gaps between IDE fingers. As
deposition proceeds, id increases sharply
owing to the formation of PPy bridges between IDE fingers. A higher
ΔV results in a shorter time to reach the onset
of the sharp increase in gradient because the ΔV is added onto the deposition potential for one side of electrodes
and thus speeds up the deposition on that side.[22] The id current keeps increasing
until a plateau is reached, indicating the fingers are fully connected
and a PPy dense thin film has formed. The height of the plateau depends
on ΔV owing to Ohm’s law. These id curves are consistent with reported trends
describing the conductance changes from the insulating region to the
thin-film region.[15,16,19] This suggests that our in situ method enables continuous monitoring
of the growth of PPy between the IDEs.
Figure 4
Measured id current curves during chronoamperometric
polymer growth with ΔV of 20, 40, 60, and 80
mV. The curves show an earlier onset of the current increase and a
higher final id for higher ΔVs.
Measured id current curves during chronoamperometric
polymer growth with ΔV of 20, 40, 60, and 80
mV. The curves show an earlier onset of the current increase and a
higher final id for higher ΔVs.A suitable single value of ΔV needs to be
decided upon before further studies are carried out on the reliability
of the id curve and the reproducibility
of the percolation networks. Although a very low id induced by a very low ΔV can
avoid the overoxidation of the CP on one side of the electrode, it
will result in relatively higher noise. For real-time monitoring,
the change of the display range for id should also be taken into consideration. For instance, 80 mV is
not suitable since the corresponding id increases over 1000 μA after 80 s, and the display unit of id has to change from μA to mA. Considering
these factors, both 60 mV and 40 mV are suitable; however, we chose
60 mV to obtain a better signal-to-noise ratio. Using a ΔV of 60 mV, the id current starts
to increase sharply after 70 s, and the id plateau is reached after 120 s (Figure ).
In Situ Time-Controlled
Method
A
time-controlled preparation method was used to study the reliability
of the id curve. PPy was grown by chronoamperometry
at 1.0 V using ΔV = 60 mV. Four samples were
obtained at each deposition time ranging between 20 and 140 s. Their
resistances were recorded after the post-treatment processes including
doping, washing, and drying (Figure ). The semilogarithmic plot in blue is used to determine
the boundary between the percolation and the thin-film regions. The
conductance increases sharply at first, showing the percolation behavior.
Then, it starts to increase slowly at 100 s within the same order
of magnitude, indicating that percolation ends after around 100 s.
Some error bars in conductance for the percolation region are quite
large, covering an order of magnitude. This is in agreement with previous
work based on the time-controlled method.[15,19]
Figure 5
Plot
of conductance vs deposition time (in black) and its semilogarithmic
plot (in blue) for the deposition of PPy on Pt IDEs using an in situ
time-controlled method at 1.0 V and a ΔV of
60 mV for deposition times of 20–140 s. All the error bars
are obtained from the standard deviation of the conductance values
of four separate samples.
Plot
of conductance vs deposition time (in black) and its semilogarithmic
plot (in blue) for the deposition of PPy on Pt IDEs using an in situ
time-controlled method at 1.0 V and a ΔV of
60 mV for deposition times of 20–140 s. All the error bars
are obtained from the standard deviation of the conductance values
of four separate samples.The normal plot in black determined using this time-controlled
method (Figure ) is
similar to the percolation curve of the id current using ΔV = 60 mV (Figure ). A possible reason for any
difference could be that the sample for the id curve under 60 mV in Figure only represents one possibility, whereas the data
in Figure represents
the average of 4 independent samples. To demonstrate this, id curves were recorded for ΔV = 60 mV for 4 independent samples (Figure ). For these 4 measurements, the onset of
the significant current increase varies from 55 to 70 s, which is
similar to the results at 60 s obtained with the time-controlled method.
The variability in the onset of the current increase is attributed
to the random growth of PPy. Although the difference in conductance
and the variability of the id curve are
unavoidable, the id curve is reliable
enough to provide a reference range to estimate the percolation behavior
for an unknown system, improving the accuracy and efficiency for determining
the percolation region in practical experiments. The variability of
the id curves in Figure also shows the drawback of the time-controlled
method, requiring an alternative method to improve the reproducibility
of the initial conductance of the CP networks.
Figure 6
Drain current (id) curves for 4 independent
samples during chronoamperometric growth using in situ conductance
measurement with ΔV = 60 mV. The onset of the
significant current increase varies from around 55 to 70 s.
Drain current (id) curves for 4 independent
samples during chronoamperometric growth using in situ conductance
measurement with ΔV = 60 mV. The onset of the
significant current increase varies from around 55 to 70 s.
In Situ Current-Controlled
Method
To improve the reproducibility of our percolation
networks, a current-controlled
method was designed, using the difference of id between the baseline and the value during growth (Δid). PPy was grown via chronoamperometry at 1.0
V and ΔV = 60 mV. Instead of halting the deposition
after a predetermined time, as in the time-controlled method, samples
were prepared by stopping the growth when Δid reached a predetermined value between 10 and 600 μA.
Then, three more repeat samples were created for each value of Δid. Their resistances were recorded following
the post-treatment processes including doping, washing, and drying
(Figure ). Small measurable
Δid values indicate that the percolation
threshold has been reached where a small number of polymer bridges
have been created between the electrodes. However, for practical purposes,
sensors with very low conductance values are unsuitable because their
signal-to-noise ratios tend to be very high.
Figure 7
Plot of conductance vs
Δid (in
black) and its semilogarithmic plot (in blue) for the growth of PPy
on Pt IDEs. All the error bars are obtained from the standard deviation
of the conductance values of four separate samples.
Plot of conductance vs
Δid (in
black) and its semilogarithmic plot (in blue) for the growth of PPy
on Pt IDEs. All the error bars are obtained from the standard deviation
of the conductance values of four separate samples.Variations in conductance remain in the data in Figure because the conductance
is
affected by post-treatment, for example when the sample is washed
or doped. Compared to the time-controlled method (Figure ), the current-controlled method
shows smaller error bars, significantly improving the reproducibility
of the conductance of the CP networks, especially in the percolation
region. These differences are more discernible in the semilogarithmic
plots. These smaller variations in conductance from the current-controlled
method are attributed to a more direct way of monitoring the electrical
properties of PPy during growth instead of using the deposition time
to indirectly represent the amount of PPy obtained after growth.It should be noted that the reproducibility of the conductance
plays a significant role in studies of the sensing performance of
the CP networks. Previous work has shown that the initial conductance
affects the sensitivity.[15,16] Compared to dense thin-film
chemiresistive sensors with higher initial conductances, percolation
chemiresitive sensors with lower initial conductances exhibit higher
sensitivities. Furthermore, networks with similar values of initial
conductance will exhibit similar signal and noise levels during sensor
testing, resulting in similar limits of detection. Although percolation
is a promising approach to easily obtain improved sensor performances,
challenges for further studies and real-life applications remain if
there is no effective way to produce percolation sensors with reliable
and repeatable properties. The in situ current-controlled method makes
it possible to overcome this by improving the reproducibility of the
initial conductance of the CP network.
Sensor
Performance
The in situ current-controlled
method was used to prepare PPy-based chemiresistors for sensing experiments.
Sensors called S400, S50, S35, S20, S10, and S5 were fabricated by stopping
growth at Δid values of 400, 50,
35, 20, 10, and 5 μA, respectively. Halting PPy growth with
a smaller value of Δid results in
sensors with lower conduction. The sensors were placed in the sensor
testing chamber under N2 flow, and 1.0 V was applied across
the IDEs. The initial resistance of each sensor is defined as the
resistance obtained after the baseline is reached. Sensors were then
exposed to 1–4 ppm ammonia gas, and the sensor response was
recorded (Figure ).
As expected, the resistances increase during the exposure to ammonia
gas because electron-donating ammonia molecules reduce the number
of hole charge carriers in p-doped PPy. The resistance changes were
reversible, returning to the baseline after exposure. Sensors with
higher initial resistances displayed higher levels of noise. Among
these sensors, S5 with the largest resistance was not used
for further experiments since it was difficult to distinguish signal
from noise.
Figure 8
Sensing responses to 4, 3, 2, and 1 ppm ammonia in N2 for PPy-based chemiresistors obtained by the in situ current-controlled
method at Δid values of (a) 400,
(b) 50, (c) 35, (d) 20, (e) 10, and (f) 5 μA. Fresh ammonia
exposures were only conducted once the sensor had recovered to the
baseline. The current value in the upper right corner of each figure
represents the Δid value used to
fabricate the sensor.
Sensing responses to 4, 3, 2, and 1 ppm ammonia in N2 for PPy-based chemiresistors obtained by the in situ current-controlled
method at Δid values of (a) 400,
(b) 50, (c) 35, (d) 20, (e) 10, and (f) 5 μA. Fresh ammonia
exposures were only conducted once the sensor had recovered to the
baseline. The current value in the upper right corner of each figure
represents the Δid value used to
fabricate the sensor.To achieve the optimal
sensor, the sensing responses of S400, S50,
S35, S20, and S10 were obtained by
calculating the percentage changes to the initial
resistances (ΔR/R0 × 100%). For each sensor, a linear relationship was observed
between the sensing response and the concentration of ammonia (Figure a). The sensitivity
is defined as the slope of the linear fit in Figure a, and the limit of detection (LOD) is defined
as three times the standard deviation of the baseline noise level
(σ) divided by the sensitivity. Figure b shows that S400, obtained in
the thin-film region, exhibits the lowest sensitivity. As the initial
resistance increases, the sensitivity also increases and becomes stable
above 10% ppm–1, where percolation networks determine
the sensitivity instead of dense thin films. In the percolation region,
interactions between the percolation network and an analyte molecule
have a larger effect on the resistance of the networks, resulting
in a significantly increased sensitivity compared to thin-film-based
sensors. Although S20 and S10 have high sensitivities,
they also have higher LODs because their noise levels are relatively
large compared to their sensitivity. As a result, as the starting
resistance of the sensor increases, the LOD first decreases and then
increases owing to the competitive relationship between sensitivity
and baseline noise. Therefore, S35 is regarded as the optimal
sensor with a sensitivity of 10.5% ppm–1 and an
LOD of 17 ppb. This is in agreement with previous work where the percolation
region was found at 1–10 kΩ for sensors created with
the time-controlled method.[15] This demonstrates
that the in situ current-controlled method, while increasing control
over sensor preparation by halting polymer growth at a predetermined
Δid instead of deposition time,
results in the same resistance range for optimal sensors.
Figure 9
(a) Sensing
responses, defined as ΔR/R0 × 100%, as a function of ammonia concentration
for sensors S400, S50, S35, S20, and S10. (b) Values of sensitivity (in black)
and limits of detection (in red) for the five PPy-based sensors investigated.
(a) Sensing
responses, defined as ΔR/R0 × 100%, as a function of ammonia concentration
for sensors S400, S50, S35, S20, and S10. (b) Values of sensitivity (in black)
and limits of detection (in red) for the five PPy-based sensors investigated.Sensor S35 was reproduced 3 times to
study the device-to-device
reproducibility. Sensors S35-1, S35-2, and S35-3 were prepared and tested under the
same conditions as sensor S35. The sensor responses to
1–4 ppm ammonia obtained for S35-1, S35-2, and S35-3 were similar to those
of S35 (Figure ). In the literature, sensing responses at various concentrations
were used to evaluate the device-to-device reproducibility for CP-based
chemiresistors.[24−27] The coefficient of variation (CV), defined as the mean divided by
the standard deviation, for responses with desirable reproducibility
varies from 0.05 to 0.10. To evaluate the device-to-device reproducibility
of our percolation sensors, the CV value for the responses at each
concentration in Figure was calculated. The average of these CV values is 0.0870.
This indicates that our percolation sensors also exhibit a desirable
device-to-device reproducibility of sensing response, achieved with
the in situ current-controlled method.
Figure 10
Sensing responses as
a function of ammonia concentration for S35, S35-1, S35-2, and S35-3.
Sensing responses as
a function of ammonia concentration for S35, S35-1, S35-2, and S35-3.Sensitivities and LODs were calculated for all S35- sensors. As shown in Table , S35 and its reproduced sensors
exhibit similar initial resistances, within the same order of magnitude.
The variation in their initial resistances is attributed to the random
effects from postgrowth doping as well as the stabilization before
the baseline is reached. The CV for their resistances is smaller than
the value of 0.2058 for samples obtained at 20 μA in Figure . This indicates
that the variation in resistance at 35 μA is further reduced.
Furthermore, all four sensors have similar sensitivities. This is
likely because their similarity in initial resistance results in a
similar number of conducting pathways in their percolation networks,
resulting in similar sensing behavior. The average sensitivity for
this series of optimal sensors is 11.3 ± 1.2% ppm–1. The CV value for the standard deviation in the baseline of the
sensing response (σ) is similar to that for initial resistance
because σ is related to the initial resistance. The difference
between the CV for σ and the CV for resistance may be attributed
to other factors that could affect the σ, such as the testing
setup or environment. As for the LOD, it depends on a comprehensive
contribution from sensitivity and σ, leading to a relatively
larger CV value of 0.2372 for all four percolation sensors. Their
average LOD is 15.0 ± 3.6 ppb. This demonstrates that good reproducibility
of CP percolation network sensors can be achieved with the in situ
current-controlled method.
Table 1
Summary of PPy-Based
Percolation Sensors
Prepared at a Δid of 35 μA
sensor
initial resistance (Ω)
sensitivity (% ppm–1)
σa (%)
LOD (ppb)
S35
5949
10.5
0.0589
17
S35-1
4480
11.7
0.0684
18
S35-2
4882
10.1
0.0508
15
S35-3
3895
12.8
0.0425
10
CVb
0.1803
0.1085
0.2009
0.2372
The standard deviation of the baseline
in sensing response.
Coefficient
of variation (CV) =
mean/standard deviation.
The standard deviation of the baseline
in sensing response.Coefficient
of variation (CV) =
mean/standard deviation.
Conclusion
An in situ conductance technique was used
to study PPy-based percolation
networks, the reproducibility of their initial resistances, and the
device-to-device reproducibility of chemiresistive gas sensors based
on such percolation networks. During deposition the id curve reflects the conductance of the PPy networks in
real time, spanning from the insulating region to the thin-film region.
Compared to the conductance plot obtained by the time-controlled method,
it is demonstrated that the id curve can
be used to reliably estimate the percolation region and improve the
reproducibility of the initial conductance of the percolation networks.
Using the current-controlled method, a series of optimal percolation
sensors (S35) with a sensitivity of 11.3 ± 1.2% ppm–1 and an LOD of 15.0 ± 3.6 ppb to ammonia gas
were created. Our conductance-controlled method enables opportunities
for larger scale sensor fabrication with relevance to commercialization
of percolation network sensors.
Authors: Merel J Lefferts; Lisa H Humphreys; Nathalie Mai; Krishnan Murugappan; Ben I Armitage; Jean-François Pons; Martin R Castell Journal: Analyst Date: 2021-02-15 Impact factor: 4.616