Hongqu Tang,
Shilin Wei,
Chuangchuang Yang,
Peiyao Bai,
Jiawei Qi,
Wendu Zhang,
Lejian Yu and
Lang Xu*
MOE Key Laboratory of Coal Processing and Efficient Utilization, School of Chemical Engineering and Technology, China University of Mining and Technology, 1 Daxue Road, Xuzhou, Jiangsu 221116, China. E-mail: lang.xu@cumt.edu.cn
First published on 6th December 2019
Exploiting the natural structures of plants to prepare high-performance carbon-based electrocatalysts is highly desirable. Herein, the inherently hierarchical microstructures of Euphorbia tirucalli (E. tirucalli) are employed to construct three-dimensional nanoporous nitrogen-doped carbons that act as efficient and durable electrocatalysts towards the oxygen reduction reaction (ORR). During the preparation process, agar is used in order to reduce the dissipation of nitrogen and to protect the fine structures of E. tirucalli. The as-prepared ORR catalyst, with a high density of pyridinic and graphitic nitrogens, presents a high catalytic activity (onset potential of 0.97 V vs. RHE, half-wave potential of 0.82 V vs. RHE, limiting current density of 5.64 mA cm−2 and Tafel slope of 59 mV dec−1), four-electron pathway, low peroxide yield, long-term stability (current retention of 95.3% after 50000 s) and strong methanol tolerance in 0.1 M KOH, all superior to the benchmark 20% Pt/C commercial catalyst. This work demonstrates an effective method for the utilization of inherently hierarchical microstructures of plant biomass to make efficient and durable carbon-based metal-free ORR electrocatalysts.
Plant biomass is a sustainable and renewable carbon source for the production of carbonaceous catalysts towards the ORR by virtue of its superiority in low price and plentiful supply.15–22 Plants possess plenty of naturally micro/nanoscale structures, as exemplified by vascular bundles, epidermis and ground tissues. It is thus feasible to utilize the inherently hierarchical microstructures of plants to prepare three-dimensional nanostructured materials that can hardly be constructed by conventional ways. However, despite this, there have been very few reports on the utilization of fine structures of plant biomass to make hierarchical micro/nanostructured carbon-based electrocatalysts. Further, Euphorbia tirucalli (E. tirucalli), known as pencil tree, is a hydrocarbon plant that is the potential bioenergy and medicinal crop.23–25 As a drought tolerant plant, E. tirucalli has abundant vascular bundles and special epidermis structures that can be exploited to prepare high-performance carbon-based materials. To the best of our knowledge, an effective route to ORR electrocatalysts by the use of E. tirucalli has not been demonstrated.
In this paper, E. tirucalli is harnessed as a bio-mould to prepare efficient and durable carbon-based metal-free ORR electrocatalysts. Agar is employed during the preparation process, for at least two reasons: (i) the agar hydrogel is capable of anchoring the nitrogen dopant on the surface of E. tirucalli and of reducing the dissipation of nitrogen; (ii) the agar hydrogel is able to preserve the naturally fine structures of E. tirucalli. The as-made nanoporous nitrogen-doped carbonaceous catalyst, consisting of high specific surface area, optimized pore width distribution and high-concentration nitrogen doping, manifests superior ORR performance to the commercial 20% Pt/C catalyst. The results have important implications for the utilization of inherently hierarchical microstructures of plant biomass for the good of oxygen reduction electrocatalysts.
(1) |
B = 0.2nFC0D02/3ν−1/6 | (2) |
(3) |
(4) |
Fig. 1 SEM images of the external surface (a–c) and the internal part (d–f) of the E. tirucalli biochar. |
The XRD patterns of NEA, NA and NE (Fig. 3a) each present two weak and broad diffraction peaks: one is centred at 25.5° and the other at 43.7° is negligible and hardly observable, corresponding to the (002) and (100) diffraction planes of graphitic carbon, respectively,18 whereas the XRD pattern of EA shows almost no diffraction peaks, proving the overwhelmingly amorphous feature and poor crystallinity of the four materials; furthermore, the high-intensity curves in the low-angle regions (10–15°) for NEA, NA, NE and EA suggest the existence of many micropores,27 as discussed below. Moreover, the Raman analysis can be used to evaluate the defective degree of carbonaceous materials. Fig. 3b shows the Raman spectra of NEA, NA, NE and EA. The D band at 1340 cm−1 and the G band at 1590 cm−1 are associated with the defective and graphitization degrees, respectively.13 The intensity ratio of the D band to the G band (ID/IG) can thus reflect the defective degree.13 The ID/IG values of NEA, NA, NE and EA were calculated to be 1.16, 1.10, 1.07 and 1.01, respectively. The decreasing ID/IG values can be ascribed to nitrogen doping,31 indicating that the order of nitrogen doping degrees (concentrations) should be NEA > NA > NE > EA, as confirmed below.
Specific surface areas and pore width distributions, a measure of the interface roughness of materials, have considerable influence over electrocatalytic activity. N2 adsorption/desorption isotherms of NEA, NA, NE and EA are displayed in Fig. 3c. All the isotherms exhibit the steep uptakes of N2 at the relative pressures (P/P0) smaller than 0.01 and pronounced hysteresis loops in the P/P0 range of 0.45–0.95, which are characteristic of the Type I isotherm and of the Type H4 hysteresis loop, respectively.28 According to the IUPAC technical report,28 it follows that NEA, NA, NE and EA each have a good number of micropores and mesopores. The BET specific surface areas of NEA, NA, NE and EA are 1028, 881, 1427 and 2100 m2 g−1, respectively, showing that KHCO3 is a highly effective porogen and that the addition of melamine lowers specific surface areas. Fig. 3d shows pore width distribution curves of NEA, NA, NE and EA based upon the DFT model. The DFT specific surface areas of the four materials are consistent with their counterparts based on the BET method, albeit not exactly the same. It can be substantiated that hierarchical micro/mesopores indeed exist in the four materials. Do all micropores play a role in electrochemical performance? this depends on the hydrated diameters of electrolyte ions relative to the width of micropores. Micropores with width smaller than 0.7 nm, known as narrow micropores or ultramicropores,28 are not easily accessible to K+ and OH− as the hydrated diameters of these common electrolyte ions are between 0.6 and 0.7 nm,29,30 thereby it becoming hard to form triple-phase boundaries that electrode is in contact with electrolyte and gas, where the ORR takes place.31 Further, wide micropores of width >0.7 nm, termed as effective micropores,13,20,27 permit the electrolyte ions to permeate through/into pores and to come into contact with the inner walls of pores, where reaction sites emerge. Specific surface areas and pore volumes of narrow micropores (width: <0.7 nm), effective micropores (width: 0.7–2 nm) and mesopores (width: 2–50 nm) of NEA, NA, NE and EA based on the DFT model are summarized in Table 1. EA has the largest surface area (909 m2 g−1) and pore volume (0.423 cm3 g−1) of the effective micropores, whereas NE owns the largest surface area (398 m2 g−1) and pore volume (0.490 cm3 g−1) of mesopores. It can be deduced that E. tirucalli is conducive to the mesopore development due to its inherently hierarchical microstructures whereas melamine is inclined to reduce micropores and agar tends to curtail mesopores. In spite of the fact that melamine and agar reduce surface areas and pore volumes of the hierarchical micro/mesopores, they combine to play a crucial role in the catalytic activity towards the ORR, thanks to their abilities to markedly increase nitrogen doping concentrations.
Material | SDFT (m2 g−1) | S<0.7 (m2 g−1) | S0.7–2 (m2 g−1) | S2–50 (m2 g−1) | VDFT (cm3 g−1) | V<0.7 (cm3 g−1) | V0.7–2 (cm3 g−1) | V2–50 (cm3 g−1) |
---|---|---|---|---|---|---|---|---|
a SDFT: DFT specific surface area; S<0.7: specific surface area of narrow micropores (width: <0.7 nm); S0.7–2: specific surface area of effective micropores (width: 0.7–2 nm); S2–50: specific surface area of mesopores (width: 2–50 nm); VDFT: DFT total pore volume; V<0.7: pore volume of narrow micropores (width: <0.7 nm); V0.7–2: pore volume of effective micropores (width: 0.7–2 nm); V2–50: pore volume of mesopores (width: 2–50 nm). | ||||||||
NEA | 1119 | 621 | 338 | 160 | 0.593 | 0.157 | 0.182 | 0.254 |
NA | 877 | 394 | 295 | 188 | 0.471 | 0.099 | 0.174 | 0.198 |
NE | 1337 | 460 | 479 | 398 | 0.881 | 0.115 | 0.276 | 0.490 |
EA | 2080 | 866 | 909 | 305 | 0.913 | 0.230 | 0.423 | 0.260 |
Nitrogen doping concentrations and nitrogen species distributions of materials can be examined by the XPS measurements. Fig. 4a shows the XPS survey spectra of NEA, NA, NE and EA. All the four materials contain the strong C 1s peaks and the relatively weak O 1s peaks, whereas NEA, NA and NE have the noticeable N 1s peaks except EA. As listed in Table 2, the nitrogen doping concentrations of NEA, NA, NE are 16.41, 12.93 and 10.01 at%, respectively, all beyond the 10% level, showing the high-level nitrogen doping; on the other hand, EA has no detectable amount of nitrogen, indicating that the nitrogen content of NEA, NA and NE originates from melamine rather than agar or E. tirucalli itself. It is worth noting that the nitrogen amount of NEA is larger than that of either NA or NE, which can be ascribed to the following factors: (i) agar, acting like glue, allows melamine to adhere and bind tightly to E. tirucalli, thereby effectively inhibiting the dissipation of nitrogen; (ii) the complex three-dimensional hierarchical microstructures of E. tirucalli put obstacles in the way of melamine becoming detached and lost. Therefore, agar and E. tirucalli have combined to create the highest nitrogen doping concentration (16.41 at%), while any single factor can hardly reach such a high level (sticking by agar glue seems more effective in ‘fixing’ melamine than steric hinderance caused by the intrinsic structures of E. tirucalli as NA has the higher nitrogen amount than NE). As displayed in Fig. 4b–d, the high-resolution XPS N 1s spectra of NEA, NA and NE can be deconvoluted into four peaks corresponding to pyridinic N (centred at 398.4 eV), pyrrolic N (centred at 400.1 eV), graphitic N (centred at 401.0 eV) and oxidized N (centred at 403.6 eV).18,32 It has been reported that pyridinic and graphitic nitrogens play a vital role in the ORR catalytic activity.33–37 According to Table 2, the combined amounts of pyridinic N and graphitic N account for 76.36, 62.73 and 56.28% of the total amounts of nitrogen of NEA, NA and NE, respectively. Consequently, NEA possesses both the highest level of total nitrogen and the largest amounts of pyridinic N and graphitic N among the four materials, suggesting its ability to operate as a high-performance ORR catalyst.
Fig. 4 (a) XPS survey spectra of NEA, NA, NE and EA; high-resolution XPS N 1s spectra of NEA (b), NA (c) and NE (d). |
We estimated the integrated concentrations of pyridinic and graphitic nitrogens per unit surface area based upon the specific surface areas of the effective micropores and mesopores as given in Table 1. For NEA, a calculation based on the nitrogen doping concentration of 16.41 at%, the proportion of pyridinic N and graphitic N of 76.36% and the specific surface area of the effective micropores and mesopores of 498 m2 g−1 gave an integrated concentration of pyridinic and graphitic nitrogens of 0.252 at‰ per square metre per gram; likewise, for NA, a calculation based on the nitrogen doping concentration of 12.93 at%, the proportion of pyridinic N and graphitic N of 62.73% and the specific surface area of the effective micropores and mesopores of 483 m2 g−1 gave an integrated concentration of pyridinic and graphitic nitrogens of 0.168 at‰ per square metre per gram; and for NE, a calculation based on the nitrogen doping concentration of 10.01 at%, the proportion of pyridinic N and graphitic N of 56.28% and the specific surface area of the effective micropores and mesopores of 877 m2 g−1 gave an integrated concentration of pyridinic and graphitic nitrogens of 0.064 at‰ per square metre per gram. These values are comparable based on the reasonable approximation that NEA, NA and NE have the roughly equal molar mass because carbon occupies the majority of elements in the three materials and has the relative atomic mass close to nitrogen and oxygen. Therefore, NEA possesses the highest integrated concentration of pyridinic and graphitic nitrogens per unit surface area, NA comes second and NE takes third place; in other words, NEA has the highest density of pyridinic N and graphitic N amongst the three nitrogen-containing materials, indicating its highest catalytic activity towards the ORR, as mentioned below.
Fig. 5a shows the CV curves of NEA, NA, NE and EA in the N2 and O2-saturated 0.1 M KOH solutions without rotation. Cathodic peaks that can be ascribed to oxygen reduction exist in the CVs of NEA, NA, NE and EA in the O2-saturated KOH solution whereas they disappear in the N2-saturated solution, showing that all the four materials do have the ORR catalytic activity in 0.1 M KOH. Further, NEA owns the oxygen reduction peak centred at 0.85 V vs. RHE, more positive than the cathodic peaks of the other three materials, showing that it has the highest ORR activity. Fig. 5b displays the LSV curves of NEA, NA, NE, EA and 20% Pt/C in the O2-saturated 0.1 M KOH at a rotating rate of 1600 rpm. At least three major indices of the ORR kinetics can be read from the LSV curves: onset potentials (Eonset), half-wave potentials (E1/2) and limiting current density (jL). The Eonset values of NEA, NA, NE, EA and 20% Pt/C are 0.97, 0.94, 0.91, 0.84 and 0.97 V vs. RHE, the E1/2 values of NEA, NA, NE, EA and 20% Pt/C are 0.82, 0.80, 0.78, 0.72 and 0.81 V vs. RHE, and the jL values of NEA, NA, NE, EA and 20% Pt/C are 5.64, 5.18, 4.58, 3.40 and 5.40 mA cm−2, respectively. It can be thus deduced that NEA has the best ORR performance, even surpassing the commercial Pt/C catalyst. Apart from Pt/C, the descending order of catalytic activities towards the ORR among the four carbonaceous materials is NEA > NA > NE > EA, which is consistent with the order of their densities of pyridinic N and graphitic N. The ORR kinetics are further investigated by the rotating (ring) disk electrode method. Fig. 5c shows the LSV curves of NEA at rotating rates that range from 400 to 2025 rpm in the O2-saturated 0.1 M KOH solution. Fitted straight lines, known as the Koutecky–Levich plots, can be derived from a set of LSV curves with different rotating rates based on the Koutecky–Levich equation. From the linear Koutecky–Levich plots of NEA (Fig. 5d), the electron-transfer numbers per O2 molecule of the NEA-catalyzed ORR were calculated to be 3.80–4.03, revealing that the ORR under the catalysis of NEA overwhelmingly undergoes the four-electron process. The electron-transfer numbers per dioxygen molecule can also be obtained from the RRDE measurements. The ring and disk currents of NEA and Pt/C are displayed in Fig. S4.† According to eqn (3), the electron-transfer numbers of the ORR catalyzed by NEA and Pt/C are 3.92–3.98 and 3.80–3.97 over a potential range of 0–0.6 V vs. RHE, respectively, as presented in the top panel of Fig. 5e, further confirming the four-electron pathway. Obviously, the four-electron ORR pathway is superior to the two-electron counterpart in energy conversion efficiency of fuel cells.38,39 Additionally, the product of the two-electron reduction of O2 is peroxide that can undermine material activity and stability whereas the four-electron pathway ensures the complete reduction of a dioxygen molecule to harmless water (or hydroxide in alkaline media).31 Put simply, the lower peroxide yield is, the more favourable it is for fuel cell durability. The amount of peroxide can be monitored by the RRDE analysis. The bottom panel of Fig. 5e shows that the peroxide yield of the NEA-catalyzed ORR is 1.13–4.10% based on eqn (4), smaller than that catalyzed by Pt/C (1.23–10.6%) across a range of 0–0.6 V vs. RHE. Hence NEA possesses the superior ORR performance to the commercial 20% Pt/C catalyst in terms of both electron-transfer number and peroxide yield. Furthermore, it is well recognized that the smaller the Tafel slope the faster is the ORR kinetics.40 The Tafel plots of NEA and Pt/C in 0.1 M KOH are exhibited in Fig. 5f. The Tafel slope of NEA is 59 mV dec−1, smaller than that of Pt/C (72 mV dec−1), showing that the improvement in the ORR electrocatalytic performance of the former.
The catalyst durability and susceptibility to environmental poisons (methanol crossover in this case) have been evaluated by chronoamperometric measurements. Fig. 6a shows the dependence of stability of currents provided by NEA and Pt/C with time at an applied constant potential of 0.67 V vs. RHE in the O2-saturated 0.1 M KOH solution: 95.3% of the current for NEA is retained over a continuous period of 50000 s compared with 79.3% of the current for Pt/C, revealing excellent stability and durability of NEA. Fig. 6b exhibits the result of chronoamperometric experiments in 0.1 M KOH, with the potential being held at 0.67 V vs. RHE, in order to compare the currents of NEA and Pt/C upon the addition of methanol. As for Pt/C, adding methanol (2.5 mL) leads to an immediate drop in current, whereas, concerning NEA, the current stays stable in the presence of methanol; evidently, NEA exhibits high resistance to methanol poisoning.
Footnote |
† Electronic supplementary information (ESI) available. See DOI: 10.1039/c9ra08751f |
This journal is © The Royal Society of Chemistry 2019 |