In this work, we report the fabrication and performance of supercapacitors made from carbonized peanut shells, which are renewable materials with a huge annual yield and are usually discarded directly by people. With proper treatment, peanut shells could be used for many applications. Herein, we demonstrate that the peanut shells treated with carbonization and activation processes not only possess an extremely high surface area but also provide a hierarchical structure for energy storage. The performance of the electrode can be further improved by nitrogen doping and adding graphene oxide to the electrode. The electrode shows a specific capacitance of 289.4 F/g, which can be maintained at an acceptable level even at a high scanning rate. In addition, a good capacitance retention of 92.8% after 5000 test cycles demonstrates that the electrode possesses an excellent electrochemical property.
In this work, we report the fabrication and performance of supercapacitors made from carbonized peanut shells, which are renewable materials with a huge annual yield and are usually discarded directly by people. With proper treatment, peanut shells could be used for many applications. Herein, we demonstrate that the peanut shells treated with carbonization and activation processes not only possess an extremely high surface area but also provide a hierarchical structure for energy storage. The performance of the electrode can be further improved by nitrogen doping and adding graphene oxide to the electrode. The electrode shows a specific capacitance of 289.4 F/g, which can be maintained at an acceptable level even at a high scanning rate. In addition, a good capacitance retention of 92.8% after 5000 test cycles demonstrates that the electrode possesses an excellent electrochemical property.
With
the rapid development of technology, there is a demand for
devices with high efficiency for energy storage. Supercapacitors,
a promising candidate for high-performance energy storage devices,
have drawn intensive attention because they possess many advantages,
such as high power density (PD), long cycle life, short charging time,
low maintenance cost, and wide thermal operating range. However, supercapacitors
have their drawbacks: for example, a low energy density (ED) of about
3–30% for a battery.[1−3] Because of their different energy
storage mechanisms, supercapacitors can be divided into two types:
electrical double-layer capacitors (EDLCs) and pseudocapacitors (PCs).[4,5]According to the Helmholtz model, the Gouy–Chapman
model,
and the Stern model, an electric field is generated at the interface
between the electrode and the electrolyte to store energy for the
EDLCs. With more surface area of the electrode materials, the electrodes
can attract more ions and thus possess higher capacitance.[6,7] On the other hand, PCs utilize the reversible multielectron faradic
redox reactions with charge transfer to store energy and generally
exhibit a higher energy density and better capacitance than EDLCs.
Nevertheless, the poor electrical conductivity of the electrode restricts
the faradic redox reactions, thus lowering the power density and resulting
in poor stability.[8]In contrast,
EDLCs have a better power density because of the good
conductivity of the electrode materials. Some common materials for
EDLCs include activated carbons (ACs), carbide-derived carbons (CDCs),
graphene oxide (GO), and carbon nanotubes (CNTs). Among them, AC is
the most widely adopted material owing to its high specific surface
area, low cost, excellent chemical stability, and abundance in raw
materials.[9−11] However, ACs have a microporous structure with a
narrow distribution in the range of 0.5–1.5 nm, which lacks
larger pores and limits the electrolyte impregnation into the interior
of the electrode materials. The hierarchical structure is a crucial
factor for energy storage, especially at a high scan rate or current
density. Improper pore size distribution and microstructure will lead
to poor power density.[12,13] To overcome this problem, it
is imperative to design electrode materials with a proper microstructure
for better properties. By introducing larger pores like mesopores
or by improving the conductivity of the electrode materials, the routes
for ion transport are increased and the electrical resistance of the
electrode is reduced, thereby enhancing the power density. In this
regard, the porosity of the structure must be preserved and a significant
fraction of micropores need to be maintained to increase the high
specific surface area for achieving high energy density.[13,14]Besides pore structure design, nitrogen doping also enhances
the
electrochemical performance of the supercapacitors by way of introducing
surface functional groups. The nitrogen atoms are mainly from four
types of functional groups in the graphite lattice: pyrrolic-N (N5),
pyridinic-N (N6), pyridinic-N+–O– (NX), and quaternary-N (NQ). These four functional groups can improve
the conductivity of the electrode materials and also participate in
the Faraday reaction, thereby contributing to the pseudocapacitance.[13,15−18]Peanut is a nutritive food with plenty of sources throughout
the
world. Its annual global production exceeds 40 million metric tons.
At the same time, millions of tons of peanut shells are discarded
every year.[19,20] If these peanut shells can be
reused, it would not only be good for the environment but also be
beneficial to develop new applications for modern devices, such as
energy storage devices. Many biomasses were adopted as starting materials
of carbon sources,[21−29] such as kelp,[24] tong cao pith, molasses,[25] bamboo leaf,[26−28] and bodhi leaf.[29] Among them, kelp, tong cao pith, and molasses
provided functional groups for increasing the capacitance, while bamboo
leaf and bodhi leaf provided a hierarchical structure to the electrode.Herein, peanut shells are selected as the primitive material for
fabricating supercapacitor electrodes. Through the chemical activation
process under optimal conditions, the specific surface area of the
material is considerably increased and thus the enhancement of capacitance
is achieved.[30,31] Graphite papers are used as current
collectors by utilizing their high conductivity, stability, and flexibility
can be utilized to improve the applicability of the electrode. To
further enhance the performance of the supercapacitor, the electrode
materials were doped with nitrogen supplied from soy protein; as a
result, both the pseudocapacitance and conductivity of the electrode
were improved.[32,33] In addition, graphene oxide (GO)
was added to the materials; as expected, the specific surface area
and the electrochemical performance of the electrode were improved
further by an accompanying synergistic effect,[34] and the reduction in capacitance at a high scan rate was
alleviated.
Results and Discussion
Material
Characterization and Electrochemical
Evaluation of the AP Materials
Scanning electron microscopy
(SEM) was performed to examine the morphology of the samples synthesized
with different activation conditions. Figure a–e shows the SEM results of CP, AP-700-imp,
AP-800-imp, AP-900-imp, and AP-800-phy samples, respectively. As show
in Figure a, the surface
of CP is smooth because it was simply subjected to carbonization without
further treatment. The flat surface has a low specific surface area,
which is detrimental to the energy storage of the capacitor. In Figure b–e, we can
observe that the samples have porous surfaces because they were subjected
to the carbonization and activation processes. A high roughness of
the surface morphology increases the specific surface area of the
material and thus contributes to the capacitance. Additionally, the
morphologies of AP-700-imp, AP-800-imp, and AP-900-imp samples are
totally different from each other, while AP-800-phy is somewhat similar
to AP-800-imp. This shows that the different activation temperatures
are the key factor causing the difference in surface morphology. During
the KOH activation process, the following chemical reactions occurred[35,36]These chemical reaction equations describe
how KOH reacts with carbon, which led to the porous structure and
generated products such as potassium carbonate (K2CO3), potassium oxide (K2O), carbon dioxide (CO2), etc. Afterward, these three products kept reacting with
carbon to generate more pores. The reaction described in eq can spontaneously occur when the
temperature is over 570 °C. However, the reaction described in eqs , 4, and 5 can only proceed when the temperature
is over 700 °C.[35,36] Because AP-700-imp samples did
not go through the whole activation process, therefore, they kept
a relatively smooth surface. Nevertheless, the morphology of the AP-900-imp
sample cannot be explained simply based on the participating reactions.
To find better explanations, we analyzed the Raman spectra and X-ray
diffraction (XRD) patterns of the samples synthesized under different
activation temperatures.
Figure 1
SEM images of (a) CP, (b) AP-700-imp, (c) AP-800-imp,
(d) AP-900-imp,
and (e) AP-800-phy.
SEM images of (a) CP, (b) AP-700-imp, (c) AP-800-imp,
(d) AP-900-imp,
and (e) AP-800-phy.Figure a shows
the Raman spectra of AP-700-imp, AP-800-imp, and AP-900-imp samples;
all of them exhibit a D band (disorder band) at ∼1350 cm–1 and a G band (graphite band) at ∼1582 cm–1, which are the common features of graphite-based
materials. The D band originates from the structural disorders, defects,
or edges in graphite, while the G band is related to the in-phase
vibrations of sp2 carbon atoms in the basal plane of graphite.
The level of graphitization can be examined from the intensity ratio
of the D to G band (ID/IG). A lower ID/IG value indicates a higher graphitization level, which
indicates lesser disorders or defects in the samples.[37−39] AP-900-imp with AP-700-imp, Figure a depicts the Raman spectrum of the AP-900-imp sample
and shows the lowest ID/IG value, implying that the graphitization degree of the
AP-900-imp sample is increased after being subjected to a relatively
high temperature of 900 °C.
Figure 2
(a) Raman spectra and (b) XRD patterns
for the samples with different
activation temperatures.
(a) Raman spectra and (b) XRD patterns
for the samples with different
activation temperatures.Figure b shows
the XRD patterns of AP-700-imp, AP-800-imp, and AP-900-imp samples.
AP-700-imp and AP-800-imp samples do not exhibit obvious peaks indicating
amorphous structures, while the diffraction pattern of the AP-900-imp
sample depicts the characteristic peaks of graphite at ∼26°
(002) and ∼42° (100), demonstrating graphitization of
the AP-900-imp sample owing to higher processing temperature. In short,
both the Raman spectra and the XRD patterns show that AP-900-imp was
graphitized at an activation temperature of 900 °C, which would
restructure the porous surface and even cause the pore to collapse,
thereby forming the morphology as shown in Figure d.Figures and S1 show the
isotherm plots of the samples, demonstrating
that all of the samples belong to Type I of the International Union
of Pure and Applied Chemistry (IUPAC) with well-defined plateaus.
Type I represents the samples possessing a micropore structure.[40,41]
Figure 3
Isotherm
plots of the samples.
Isotherm
plots of the samples.Notably, the isotherm
of AP-900-imp shows an evident hysteresis
loop, indicating that AP-900-imp possesses a certain amount of mesopores
as well.[42,43] This result matches with the morphology
shown in Figure d. Table summarizes the pore
volume and the Brunauer–Emmett–Teller (BET) specific
surface area of all of the samples. SBET is 1276 m2/g for AP-900-imp, 1852 m2/g for
AP-800-imp, 452 m2/g for AP-700-imp, and 911 m2/g for AP-800-phy. The optimal condition for the KOH activation process
is found to be the impregnation method for obtaining a uniform mixture
followed by the activation process at 800 °C.
Table 1
Surface Area and Pore Structure of
AP-X-Ya
Vmicro (cm3/g)
Vmeso (cm3/g)
Vmeso/Vmicro
SBET (m2/g)
AP-900-imp
0.582
0.134
0.230
1276
AP-800-imp
0.735
0.063
0.090
1852
AP-700-imp
0.132
0.037
0.028
452
AP-800-phy
0.387
0.067
0.170
911
Vmicro: micropore volume, Vmeso: mesopore volume,
and SBET: specific surface area.
Vmicro: micropore volume, Vmeso: mesopore volume,
and SBET: specific surface area.Figure a shows
the comparison of cyclic voltammetry (CV) curves for the samples at
a scan rate of 10 mV/s. The results indicate that the AP-800-imp sample
has the highest Csp of 181.4 F/g. Figure S2 shows the CV curve of each sample at
different scan rates that varied from 10 to 100 mV/s. All curves exhibit
a nearly ideal rectangular shape, indicating excellent reversibility
during the charge/discharge processes as for all of the samples. Figure b compares the galvanostatic
charge/discharge (GCD) measurements of the samples at a current density
of 0.4 A/g. Again, the AP-800-imp sample shows the longest discharge
time with the highest Csp of 253.9 F/g. Figure S3 shows the results of GCD measurements
for each sample at different scan rates that varied from 0.4 to 3.2
A/g. Both curves present symmetric isosceles triangles, which indicate
excellent capacitive behavior.
Figure 4
Comparison of (a) CV curves and (b) GCD
curves. (c) Nyquist plot
of AP-800-imp. (d) Comparison of Csp for
the samples.
Comparison of (a) CV curves and (b) GCD
curves. (c) Nyquist plot
of AP-800-imp. (d) Comparison of Csp for
the samples.Figure c shows
that the electrochemical impedance spectroscopy (EIS) plot of AP-800-imp
depicts a vertical line in the low-frequency region, indicating an
ideal capacitive behavior owing to rapid diffusion in the electrolyte
and adsorption at the electrode/electrolyte interface. In the high-frequency
region, a Z′ intercept, corresponding to the
equivalent series resistance (ESR) and also known as the total Ohmic
resistance or the internal resistance,[44,45] of 1.27 Ω
is obtained. ESR is defined as the sum of the contact resistance at
the interface of the electrode/current collector, the bulk electrolyte
resistance, and the electrode resistance.[46]There is no apparent semicircle in the high-frequency region,
implying
that the charge-transfer resistance (Rct) is substantially low. Rct is defined
as the sum of the electrolyte resistance in the porous structure of
the electrode, the electrode resistance, and the contact resistance
at the interface of the electrode/current collector.[46] Apparently, AP-800-imp exhibits the lowest ESR and Rct, matching the results of CV and GCD measurements.Despite the high Csp at a low scan
rate, the AP-800-imp sample exhibits poor Csp at a high scan rate. From Figure d, one can clearly observe that the Csp of the AP-800-imp is worse than that of the AP-900-imp
at 100 mV/s scan rate. It is probably due to the fact that the electron
did not have enough time to transport from the deep interior of the
sample to the collector to store energy at a high scan rate. In addition,
based on the data shown in Table , it depicts that AP-800-imp lacks larger pores to
enhance the transportation of the electrolyte into the sample. On
the contrary, the AP-900-imp has enough mesopores to provide effective
paths and it assists the transportation of the electrolyte into the
sample. Therefore, the strategy to improve the capacitance under a
high scan rate would be to tune the porous structure and improve the
electrical conductivity.
Further Enhancing the Electrochemical
Performance
of Porous Bioactive Carbon Materials
To improve the low performance
of the electrode at a high scan rate, soy protein was added to the
peanut shells before the carbonization process, while the activation
condition remained the same. Figures a and S4 show the results
of the CV tests, and Figures b and S5 show the results of the
GCD measurements. Both results show that AP-800-imp-5 exhibits the
best capacitance of 207.9 F/g at a scan rate of 10 mV/s and 284.1
F/g at a current density of 0.4 A/g. Table S1 shows a comparison between the capacitance of the samples tested
under different scan rates. From the data shown in Table S2 and Figure S6, it is found that the mesopore volume
of the samples slightly increases with the amount of the introduced
soy protein. Meanwhile, the micropore volume decreases, which causes
a reduction of the BET specific surface area. In spite of the lower
surface area, soy protein introduces nitrogen doping and, as a result,
enhances the capacitance.
Figure 5
Comparison of (a) CV curves and (b) GCD curves
for the samples
with different amounts of soy protein added.
Comparison of (a) CV curves and (b) GCD curves
for the samples
with different amounts of soy protein added.To investigate the generated functional group via nitrogen doping,
the X-ray photoelectron spectroscopy (XPS) test was performed on AP-800-imp-5-1.5
(Figure ). It is observed
that the surface is composed of carbon, nitrogen, and oxygen in the
ratio of 84.9:13.5:1.6. The three peaks in the N1s spectrum, as shown
in Figure a, correspond
to the three types of N-species in the graphite lattice, including
pyrrolic-N (N5) at 400.0 eV, pyridinic-N (N6) at 398.2 eV, and quaternary-N
(NQ) at 401.0 eV.[47−49] The presence of these three groups improves electron
transfer in the electrolyte to enhance pseudocapacitance and also
enhances the electron mobility.[50] The C
1s spectrum was deconvoluted into three peaks, including C–C
at 284.5 eV, C–N at 285.2 eV, and C–O at 286.0 eV. The
presence of C–N bonds indicates successful nitrogen doping
of the graphite lattice.[47−49]
Figure 6
(a) N 1s and (b) C 1s XPS spectra of AP-800-imp-5-1.5.
(a) N1s and (b) C 1s XPS spectra of AP-800-imp-5-1.5.To further improve the performance of the electrode,
GO was also
added to the peanut shells before carbonization and subsequently treated
by the same activation process as for the AP-800-imp-5 sample. Figure S7 shows the Raman spectrum, the XRD pattern,
and atomic force microscopy (AFM) image of the sample containing GO.
As can be seen, the Raman spectrum and the XRD pattern exhibit characteristic
features of GO, and the AFM image illustrates the thickness of the
single-layer GO flask to be 1.06 nm. Figures a and S8 show
the results of CV tests for the samples having different amounts of
GO, while Figures b and S9 depict the results of GCD measurements.
Both results show that AP-800-imp-5-1.5 shows the best capacitance
of 214.0 F/g at a scan rate of 10 mV/s and 289.4 F/g at a current
density of 0.4 A/g. Based on the data shown in Table and Figure S10, it is found that the mesopore volume dramatically increases with
GO. Among the samples, AP-800-imp-5-1.5 has a certain amount of mesopores
to assist transportation of the electrolyte into the electrode; meanwhile,
the micropore volume has not been reduced significantly. As a result,
the AP-800-imp-5-1.5 sample shows the best electrochemical performance.
Figure 7
Comparison
of (a) CV curves and (b) GCD curves for the samples
with different amounts of GO added.
Table 2
Surface Area and Pore Structure of
AP-800-imp-5-Ga
Vmicro (cm3/g)
Vmeso (cm3/g)
Vmeso/Vmicro
SBET (m2/g)
AP-800-imp-5-0
0.518
0.096
0.190
1263
AP-800-imp-5-1.5
0.501
0.296
0.590
1691
AP-800-imp-5-3
0.407
0.396
0.970
1503
Vmicro: micropore volume, Vmeso: mesopore volume,
and SBET: specific surface area.
Comparison
of (a) CV curves and (b) GCD curves for the samples
with different amounts of GO added.Vmicro: micropore volume, Vmeso: mesopore volume,
and SBET: specific surface area.Figure a and Table S3 compare the Csp of samples under different
scan rates. They show excellent capacitance
for AP-800-5-1.5, regardless of the scan rates. Figure b shows that, by adding the soy protein,
the resistance of AP-800-imp-5 is significantly reduced from 1.27
to 0.49 Ω due to the presence of more free electrons. Furthermore,
by adding a proper amount of GO, the resistance of AP-800-imp-5-1.5
is further slightly reduced from 0.49 to 0.43 Ω owing to better
conductivity of the rGO, which was reduced from GO during the carbonization
process under elevated temperature. Figure a,b proves that the problem of poor performance
under a high scan rate was overcome with these strategies. In addition,
we also tested the electroactive surface area (ESA), as shown in Figure S11.
Figure 8
Comparison of (a) Csp, (b) Nyquist
plot for the samples, and (c) the electrochemical mechanism.
Comparison of (a) Csp, (b) Nyquist
plot for the samples, and (c) the electrochemical mechanism.The best sample, AP-800-imp-5-1.5, has a high ESA
value, which
is 3 times higher than that of CP, indicating that it possesses a
hierarchical structure and utilizes the holes effectively. Figure a shows the AP-800-imp-5-1.5
electrode having a great cycling performance, which retains 92.8%
of its initial capacitance after the test for 5000 cycles. Figure b shows the Ragone
plot of the AP-800-imp-5-1.5 electrode and the comparison of our results
with others fabricated using different biomasses and processes made.[51−54] The result reveals that the energy density reaches as high as 25.72
Wh/kg with a power density of 160.0 W/kg at 0.4 A/g. In addition,
another measurement shows that an energy density of 20.55 Wh/kg with
a power density of 1280 W/kg can be attained when the test is performed
under a current density of 3.2 A/g.
Figure 9
(a) Cycling performance and (b) Ragone
plot of AP-800-imp-5-1.5.
(a) Cycling performance and (b) Ragone
plot of AP-800-imp-5-1.5.
Assembling and the Performance Tests of the
Flexible Supercapacitor
Using the AP-800-imp-5-1.5 material
as the electrode, PVA/H2SO4 as the electrolyte,
and a nonwoven fabric as the separator, we assembled a flexible supercapacitor
and tested its electrochemical performance, as shown in Figures S12 and 10. Since
the gel electrolyte has a poor conductivity (usually less than 10
mS/cm) and low ion mobility as compared with the liquid electrolyte,
making the charge and discharge processes slow, and increasing the
ESR, it is unable to instantly perform a complete capacitive energy
storage process.[55−57] Therefore, the capacitance is only 10.75 F/g at a
scan rate of 10 mV/s. Figure a shows the bending test of the flexible supercapacitor. It
can be seen that when bent from 0 to 90°, the structure of the
electrode is changed due to the applied bending stress over the material,
resulting in a slight change in the cyclic voltammetry curve. When
bent to 135 and 180°, reverse-bended to −90°, or
re-bended back to 0′°, the areas of the CV curves are
almost the same, which implies that the flexible supercapacitor can
be retained and is stable at different bending angles. Figure b shows the retention tests
and light-emitting diode (LED) illumination test (inset) powered by
three flexible supercapacitors arranged in series. The result shows
that after 2000 cycles, the flexible supercapacitor can retain about
82.9% of its initial capacitance. When the flexible supercapacitor
is charged for 10 s, the red LED can be illuminated for up to 165
s, indicating that the capacitor has good energy storage performance.
Figure 10
(a)
Bending test, (b) cycling performance, and (inset) LED illumination
test of the flexible supercapacitor.
(a)
Bending test, (b) cycling performance, and (inset) LED illumination
test of the flexible supercapacitor.
Conclusions
In summary, we have synthesized
the high-performance electrodes
using the biomass converted from peanut shells as the primitive material.
With the optimal activation process and the synergistic effect of
soy protein and GO, AP-800-imp-5-1.5 exhibits a high Csp of 289.4 F/g at a current density of 0.4 A/g and 214.0
F/g at a scan rate of 10 mV/s. Even at a scan rate as high as 100
mV/s, a Csp of 131.1 F/g can be attained.
It means that the problem of poor performance under a high scanning
rate has been overcome. In addition, the flexible supercapacitor retains
its performance even under bending, and a flexible supercapacitor
set containing three supercapacitors arranged in series can illuminate
the LED for up to 165 s after being charged for 10 s.
Experimental Section
Materials
The
materials and chemicals
used in this work are of experimental grade and were used as purchased.
The peanuts were purchased from a local supermarket.
Sample Preparation
In this work,
the peanut shells were used as the carbon source of the electrode
material. They were washed several times with deionized (DI) water
to remove unnecessary impurities and then placed in an oven at 90
°C for 24 h before the subsequent carbonization process.[58] Afterward, they were ground to a fine powder
in a pulverizer at 30 000 rpm.
Preparation
of the Carbonized Peanut Shell
Powder
A quartz boat filled with the peanut shell powder
was placed in a tube furnace for carbonization. Argon gas with a flow
rate of 500 sccm was channeled into the furnace and vacuumed below
10–2 mbar. The purging processes were repeated three
times to eliminate the residual oxygen in the furnace as much as possible.
The peanut shell powder was carbonized at 800 °C for 3 h under
an argon atmosphere at a flow rate of 500 sccm. The product was further
ground into a fine powder by a ball mill machine at 250 rpm and the
product was designated as CP.
Preparation
of the Activated Peanut Shell
Powder
A mixture of CP and KOH with a CP/KOH weight ratio
of 1:4 was prepared via the physical method and the impregnation method.
For the physical method, the mixture was physically stirred for 30
min. As for the impregnation method, KOH was first dissolved in an
alcohol solution, and then the CP powder was added to the solution.
Subsequently, the mixture was heated at 65 °C for 24 h until
the alcohol solution was completely evaporated. The magnetic stirring
was applied throughout the process for uniform mixing of KOH and CP.The dried mixture was placed in a ceramic boat and activated at
three different temperatures of 700, 800, and 900 °C for 3 h
under an argon flowing atmosphere at a flow rate of 1000 sccm. Subsequently,
the final product was ball-milled into a uniform powder and washed
with 10 wt % HCl. For ensuring safety, the product was washed with
DI water several times until a pH value of 7.0 was reached and was
named as activated powder (AP). The final samples were designated
as AP-X-Y, according to the activation temperature
and mixing method. X stands for the activation temperatures
(700, 800, and 900 °C) and Y represents the mixing methods (phy:
physical method, imp: impregnation method).
Preparation
of Graphene Oxide
GO
was prepared by the modified Hummers method, which can be found elsewhere.[59] In short, 1 g of 325 mesh graphite flakes was
slowly added to 100 mL of concentrated sulfuric acid (H2SO4). The solution was kept in an ice bath, stirred with
a magnet for 1 h, and then 4 g of potassium permanganate (KMnO4) was gradually added followed by stirring at 40 °C for
6 h. The solution was diluted with 50 mL of DI water under stirring
for 1 h. Subsequently, 100 mL of DI water and 40 mL of hydrogen peroxide
(H2O2) were slowly added; the processes were
performed under stirring. Once the color of the solution changed from
dark purple to brilliant yellow-brown, the solution was placed at
room temperature for 12 h for GO precipitation. Finally, the solution
was centrifuged and diluted with DI water several times until it became
neutral. The precipitated GO was dried in a vacuum pumping system
at room temperature.
Addition of Soy Protein
and Graphene Oxide
In this work, the soy protein and GO were
used for further improving
the electrochemical performance of the electrode that was prepared
from APs. Before the carbonization process, the peanut shell powder
was mixed with different amounts of soy protein (0, 5, and 10 wt %)
and GO (0, 1.5, and 3 wt %) were mixed via stirring for 30 min. Then,
the mixture was activated with the same conditions as for AP-800-imp.
The samples were named as AP-800-imp-S-G, where S and G indicate the weight
percentages of soy protein (0, 5, and 10 wt %) and GO (0, 1.5, and
3 wt %) in the mixture, respectively.
Characterizations
The morphologies,
microstructures, and compositions were characterized by X-ray diffractometer
(XRD, Shimadzu XRD 6000), field emission scanning electron microscopy
(FESEM, Hitachi-SU8010), energy-dispersive spectroscopy (EDS, Hitachi-SU8010),
and X-ray photoelectron spectroscopy (XPS, ULVAC-PHI PHI 5000 Versaprobe
II). The microstructures of the samples were examined by a Raman spectroscope
(Raman, Horiba Jobin Yvon HR 800 UV) equipped with a laser wavelength
of 632.8 nm. The nitrogen adsorption/desorption isotherms were measured
using a porosimetry analyzer (Micromeritics Tristar II 3020). The
specific surface areas of the samples were determined by using the
Brunauer–Emmett–Teller (BET) method at 77 K. The micropore
and mesopore volumes were analyzed using the Barrett–Joyner–Helenda
(BJH) method based on the nitrogen isotherm data.
Electrochemical Evaluation
The electrochemical
properties of the electrodes were evaluated with a three-electrode
system in a 1 M H2SO4 aqueous electrolyte at
room temperature. Pt wire and Ag/AgCl were used as counter and reference
electrodes, respectively. The working electrode was prepared using
the synthesized active material, poly(vinylidene difluoride) (PVDF),
and conductive carbon black in a mass ratio of 7:1:2 as the primary
materials. Subsequently, an appropriate amount of N-methyl-2-pyrrolidone (NMP) was adopted as the binder to prepare
a slurry, which was coated on a graphite paper by the dipping method
for electrode preparation.Cyclic voltammetry (CV), galvanostatic
charge/discharge (GCD), and electrochemical impedance spectroscopy
(EIS) were performed by the Potentiostat/Galvanostat Electrochemical
Instrument (Autolab PGSTAT30 & FRA2). The specific capacitance
(Csp, F/g) of the electrodes can be calculated
from the CV curve by using eq 6(60,61)where Vc – Va represents the
applied voltage range (V), m is the mass of the active
material (g), ν is the
scan rate (V/s), and I is the response current (A).
Additionally, the Csp can also be calculated
via the GCD measurement by using eq (62)where ΔV = Vc – Va corresponding
to the applied voltage range (V), I′ is the
constant discharge current (A), Δt is the discharging
time (s), and m is the mass of the active material
(g).The energy density (ED, Wh/kg) and power density (PD, W/kg)
can
be calculated based on eqs and 9, respectivelywhere V is the voltage change
during the discharge process (V) and Δt is
the discharge time (s).The electroactive surface area (ESA)
can be calculated from the
CV test using the electrolyte containing 20 mM of K3Fe(CN)6 and 0.2 M of KCl at different scanning rates. According to
the Randle–Sevcik equation, ESA can be calculated using eq (59,63)where IP represents
the peak current (A), A is the ESA (cm2), D corresponds to the diffusion coefficient of
[Fe(CN)6]3–/4– in the KCl solution
(6.70 × 10–6 cm2/s), n is the number of electrons transferred in the redox event (usually
1), s is the scan rate (V/s), and C is the solvent concentration (mol/cm3).
Authors: Hyung Mo Jeong; Jung Woo Lee; Weon Ho Shin; Yoon Jeong Choi; Hyun Joon Shin; Jeung Ku Kang; Jang Wook Choi Journal: Nano Lett Date: 2011-05-19 Impact factor: 11.189