Inayat Ali Khana,
Amin Badshaha,
Ataf Ali Altafa,
Nawaz Tahirb,
Naghma Haiderc and
Muhammad Arif Nadeem*a
aCatalysis and Nanomaterials Lab 27, Department of Chemistry Quaid-i-Azam University, Islamabad 45320, Pakistan. E-mail: arifchemist@hotmail.com; Tel: +92-51-90642062
bDepartment of Physics University of Sargodha, Sargodha 40100, Pakistan
cGeoscience Advanced Research Laboratories, Geological Survey of Pakistan, Chakshahzad Town, Islamabad, Pakistan
First published on 12th December 2014
A simple and facile method is adopted for the synthesis of pure and catalyst free carbon material for supercapacitor applications. In a co-crystal synthesis, the precursors (isophthalic acid and a base, 4,4′-bipyridine) are arranged in regular pattern, followed by carbonization at 600 °C under an inert atmosphere to produce pure carbon material, CIN-600. The obtained sample is characterized by many techniques, such as powder X-ray diffraction (PXRD), transmission electron microscopy (TEM), scanning electron microscopy (SEM), energy dispersive X-ray spectroscopy (EDS), and gas adsorption analysis. The gas adsorption and microscopic analysis demonstrated the high porosity of the carbon sample and its irregular geometry. Owing to the excellent porosity and electrical conducting properties, CIN-600 showed enhanced capacitive performance when used as an electrode material in electric double layer capacitors. The specific capacitance of the sample was ca.181.3 F g−1 at 2 mV s−1 and maintained 91.3% of its initial capacitance in a long-term cycling test.
In the present study, for the first time, we present the application of a co-crystal in the synthesis of pure, catalyst-free, cost-effective and porous carbon material. The co-crystal (In-3) was synthesized from two co-crystal constructors: isophthalic acid (1,3-benzenedicarboxylic acid) and 4,4′-bipyridine. The In-3 was structurally characterized by X-ray single crystal analysis, and it was found that in In-3, the constructors are arranged in polymeric chains via hydrogen bonding.
Supercapacitors, or electric double-layer capacitors (EDLCs), are modern electronic devices that work on the principle of double-layer capacitance at the electrode/electrolyte interface, where electric charges are accumulated on the electrode surfaces and oppositely charged ions are arranged at the electrolyte side. EDLCs are superior over modern secondary batteries because of their potential applications in high power output and high energy density appliances. Supercapacitors are used in electronic equipment where a demanding power supply, high current drain is required and for work under extreme environmental conditions.3 The electrodes of supercapacitors consist of different carbon materials, such as carbon nanotubes (CNTs),4 graphene,5 activated carbon,6 carbon onion,7 carbon fibers,8 and mesoporous carbon.9 These carbon materials should be predominantly porous in nature to ensure a proper accommodation of the electrolyte ions. The surface area and porosity depends on the synthesis process and the nature of the carbon precursor. Different sources, such as metal carbides,10–12 polymers,13 natural gas,14 natural silk,15 sucrose,16 furfuryl alcohol,17 and metal–organic frameworks (MOFs)18–20 etc. have been used for the synthesis of carbon materials.
Among the different methods, carbonization or template carbonization21–28 is one of the synthetic routes used in which the carbon material could be obtained by heating the carbon source precursor at elevated temperatures. However, this method suffers due to the complex polymerization process at elevated temperature; the need for careful selection of the proper template, which sometimes leads to the contamination of the final product; the need for an acid wash of the product to remove the metal/metal oxide derived from the template or catalyst; and its low experimental yield. To address these limits, there is a need for a suitable carbon source and a facile synthetic route.
In the present study, we report a simple and facile method for the synthesis of carbon material via carbonization of a solid-state co-crystal at 600 °C. To the best of our knowledge, no report has yet been published where the carbon material is derived from co-crystals. The co-crystals were synthesized under solvothermal conditions and characterized. The synthesized carbon material was tested as an electrode material in a supercapacitor.
The crystal structure reveals that In-3 was formed by the coupling of IPA and Bipy in a 2:
1 ratio (see Fig. 1(b)). In In-3, two IPA molecules were coupled by OH⋯O type hydrogen bonding and formed a six-member planar ring, and this pair then form an OH⋯N type hydrogen bond with Bipy, which leads to a zigzag tape structure. CH⋯O type hydrogen bonding assembles these zigzag tapes into a sheet structure (see Fig. 1(c)). A similar type of co-crystal structure has been reported by Shan et al.33,34 The layer-by-layer packing of 2D sheets in the crystal packing motivated us to carbonize the co-crystal in order to obtain an ordered carbon material.
The PXRD pattern of CIN-600 revealed the formation of pure carbon material. The heteroatoms, such as N and O, in the In-3 were converted into NOx, O2, and COx and then vaporized in an Ar flow environment. Broad peaks at 2θ = 25° and 2θ = 45° in the XRD pattern of CIN-600 (see Fig. 2) correspond to the (002) and (100) crystallographic planes of carbon material. To evaluate the degree of graphitization, the empirical parameter (R) was used, which can be defined as the ratio of the height of the (002) Bragg peak to the background.25,26 The R factor for the CIN-600 sample is 0.62, which shows that some graphitic sheets are also present along with other types of carbon matrix.
To evaluate the surface area and the pore size distribution, a N2 adsorption/desorption analysis was performed and the isotherm is shown in Fig. 3. A type-IV isotherm was found for the CIN-600 sample, suggesting the existence of different pore sizes ranging from micropores to mesopores. At a high relative pressure, hysteresis between the adsorption and desorption branches demonstrates the presence of mesopores in the surface texture. The BET surface area of the CIN-600 sample is 1230 m2 g−1, with a pore diameter of 2.13 nm.
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Fig. 3 N2 adsorption/desorption isotherm and pore size distribution (inset) of the CIN-600 carbon sample. |
To characterize the surface morphology of the sample, TEM and SEM analyses were conducted and the obtained images are presented in Fig. 4. The TEM images (see Fig. 4(a and b)) show the microporous nature of amorphous carbon. It is obvious that the surface texture of the samples is porous with a monolithic irregular shape. The SEM images of the CIN-600 sample (see Fig. 4(c and d)) show that clear and well-defined pores were created at the surface during fabrication of the CIN-600 carbon sample. These pores and the ruptured surface are developed by the exclusion of gases like COx and NOx during carbonization under the Ar atmosphere. The porosity of the carbon material has a very important role to play in the capacitance of a capacitor. Carbon material with a proper pore size and distribution is required for good capacitive performance. The pores of the carbon material can facilitate the inside diffusion of ions during charge–discharge operating conditions. In the present study, the CIN-600 sample exhibited good capacitive performance due to the porous nature, as was evident from the gas adsorption and microscopic analyses. An EDX analysis was carried out to confirm the per cent composition and purity of the CIN-600 sample. FT-IR analysis also supports the purity of the carbon material (see Fig. S1†). The EDX spectrum has (see Fig. 4(e)) a single point at 0.25 keV for carbon, which suggests a high purity of the obtained sample.
The voltammograms of the CIN-600 sample are presented in Fig. 5(a) with different voltage scan rates from 2 mV s−1 to 150 mV s−1 in the potential range of −0.1 V to +0.5 V. The sample has excellent capacitive behavior, as is obvious from the fairly rectangular shape of the voltammograms in the given range of the potential scan rates. The box-like rectangular shape of the voltammograms with the increasing voltage sweep rate suggests that the electrode material is quite suitable for quick charge–discharge operation conditions. Generally, a better capacitive behavior of a sample at high voltage sweep rate is attributed to a better accessibility of the ions to the electrochemically active surface area. It is believed that the capacitive performance of the carbon materials depends on the pore size, which favors the penetration of solvated ions. The excellent capacitive performance of the CIN-600 sample can also be attributed to its large porosity, as presented in the gas adsorption and microscopic studies. The specific capacitance (F g−1) from the CV curves were calculated using the following equation; Csp = (ΔQ)/(ΔV × m); where ΔQ is the charge (C) integrated from the whole voltage range, ΔV is the whole voltage (V) difference, and m is the mass (g) of carbon on the electrode. The calculated values of the specific capacitance are given in Table S2 (ESI†) for the CIN-600 sample. As can be seen in the data, the CIN-600 sample has the highest capacitance of 181.3 F g−1 at a sweep rate of 2 mV s−1 and the lowest capacitance value of 122.3 F g−1 at a voltage sweep rate of 150 mV s−1. At low sweep rates, the ions have sufficient time to diffuse into the pores of the sample, while at high voltage scan rates, the ions can only penetrate into some external large pores by a rapid movement.
The relationship between the ratio of the retained capacitance and the voltage scan rate is plotted and presented in Fig. 5(c). There is a decrease in the ratio of the retained capacitance with increase in the voltage scan rate, showing the limited use of the electrochemically active surface area at high scan rates in comparison to at low scan rates. However, the sample retains about 66% of its initial capacitance, even at a high scan rate of 150 mV s−1.
Galvanostatic charge/discharge tests were also carried out in the potential window of −0.1 V to +0.5 V at different current densities from 0.250 A g−1 to 1.5 A g−1 in order to evaluate the capacitive performance of the carbon material, and the results are shown in Fig. 5(b). The specific capacitance was calculated by the equation; Csp = (I × Δt)/(ΔV × m), where I is the constant discharge current, Δt is the discharge time, ΔV is the voltage difference, and m is the mass of the carbon material. The specific capacitance from the charge/discharge measurements at different current densities are given in Table S2.† It is clear that the charging curve is almost symmetrical with their corresponding discharge counterpart, and furthermore, the linear voltage–time relationship having no obvious voltage drop indicates the good capacitive behavior of the CIN-600 carbon sample. The galvanostatic charge/discharge results are consistent with the voltammetric measurements, illustrating an ideal capacitor behavior. The cycling charge/discharge measurements were conducted at 0.500 A g−1 to test the long-term cycling stability of the carbon electrode material (see Fig. 5(d)). The CIN-600 sample maintains almost 91.3% of its initial capacitance after 3000 cycles, presenting its good long-term cyclic stability. Fig. 6 shows that the voltammetric currents are almost proportional to the scan rate of the CV. The slop of the i–υ lines is dependent on the measured potential. The linear dependency of the current on the scan rates of the CV illustrates the high-power characteristics of the CIN-600 sample.
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Fig. 6 Plot of current density versus potential scans rates (i–υ) from the CV results, where the current (anodic) was obtained at: 0.0 V, 0.2 V, and −0.4 V. |
The electrochemical performance of CIN-600 is comparable with most of the recently reported porous carbon materials synthesized by complicated and time-consuming processes. A few reports are described here for reference. Lu et al. obtained ordered mesoporous carbon (OMCs) from sucrose with controllable pore sizes in the range of 4–10 nm by a template procedure, using 2D hexagonal MSU-H and 3D cubic KIT-6 silica as hard templates and boric acid as the pore expending agent. The prepared OMCs exhibited specific capacitance values from 143 F g−1 to 205 F g−1 at 5 mV s−1.38 Li et al. synthesized nitrogen enriched microporous carbon spheres (MCS) by the polymerization-induced colloid aggregation method with a BET area of 1330 m2 g−1. As an electrode material for electric double-layer capacitors, the MCS have shown a specific capacitance value of 211 F g−1 at a discharge current density of 1 A g−1.39 Song and coworkers prepared phenolic-based carbon nanofiber webs (PCNFWs) by electrospinning a resole-type phenolic resin/PVA blend solution, followed by curing and carbonization.40 The specific surface area of the carbon was 416 m2 g−1 and specific capacitance values up to 171 F g−1 at 5 mV s−1 were obtained. Jin and coworkers41 have reported novel carbon-based microporous nanoplates containing numerous heteroatoms (H-CMNs) from regenerated silk fibroin. The BET surface area of the carbon product was 2557.3 m2 g−1, similar to pristine graphene sheets. The H-CMNs exhibited a specific capacitance up to 264 F g−1 at 0.1 A g−1 current density in 1 mol L−1 H2SO4. Guo et al.42 prepared microporous carbon materials by the carbonization of sulfuric acid-pretreated sucrose. The pore size and BET surface area were in the ranges of 0.7–1.2 nm and 178–603 m2 g−1, respectively. It was concluded that the sample carbonized at 800 °C displayed the highest surface area and highest specific capacitance of 232 F g−1 at 0.1 A g−1 current density. Xu and coworkers43 used a metal–organic framework (MOF) as a template and furfuryl alcohol as a precursor for the synthesis of nanoporous carbon (NPCs). The BET surface area of the NPCs fall in the range of 1140 m2 g−1 to 3040 m2 g−1 and the pore size distribution was centered at about 3.9 nm. They concluded that the NPC samples obtained at a temperature higher than 600 °C have constant specific capacitance up to 100 F g−1 at 5 mV s−1, while the NPC sample obtained at 530 °C gives rise to a specific surface area of 3040 m2 g−1, but a lower specific capacitance of 12 F g−1 at 5 mV s−1.
The electrochemical behavior of the carbon sample CIN-600 was further evaluated by impedance spectroscopy. Generally, the Nyquist spectrum is divided into a high frequency semicircle region attributed to the charge transfer resistance occurring at the electrode/electrolyte interface and a low frequency curve with a 45° slope, representing the Warburg diffusion resistance.35 The impedance study of the CIN-600 carbon electrode in 6 mol L−1 KOH solution in the frequency range of 1 Hz to 100000 Hz (at 10 mV as the potential amplitude) is shown in Fig. 7. The Nyquist plot (see Fig. 7(a)) consists of two parts, the horizontal line (with real axis) in a high frequency region and the 45° slope in the low frequency region. The absence of the semicircle in the spectrum suggests a very good ionic conductivity at the electrode/electrolyte interface.36,37 Between the horizontal line and the 45° slope, there is a transition zone (at a resistance of 2.3 Ω), which is believed to be due to the ionic mobility in the pores of carbon, which also affects the capacitive performance of the electrode at a high current drain.25 The 45° slope in the low frequency region indicates an ideal capacitive behavior of the carbon material. This further demonstrates that the carbon material can store a significant amount of electrical energy at low frequencies in the electric double layer.
The frequency response (FR) of the electrode material was depicted from the impedance measurement, and the plot is presented in Fig. 7(b). The FR reflects the number of solvated ions reaching the porous surface at a specific frequency of alternating current. It is clear from Fig. 7(b) that the imaginary part of the impedance (the capacitive part) decreases with increases in the frequency, presenting a drop in the capacitance, which is quite significant at values higher than 10 Hz. The overall map from the FR study demonstrates the better capacitive performance of the electrode materials, which may be due to the proper combination of micropores and mesopores, in which the former will favor a better efficiency of ionic access to the electrochemically active surfaces at low frequencies, while the later will facilitate ionic diffusion at high frequencies.
Footnote |
† Electronic supplementary information (ESI) available. CCDC 1002755. For ESI and crystallographic data in CIF or other electronic format see DOI: 10.1039/c4ra13482f |
This journal is © The Royal Society of Chemistry 2015 |