Jerzy Chomaa,
Łukasz Osuchowskib,
Michal Marszewskic and
Mietek Jaroniec*c
aInstitute of Chemistry, Military University of Technology, 00-098 Warsaw, Poland
bMilitary Institute of Chemistry and Radiometry, 00-910 Warsaw, Poland
cDepartment of Chemistry and Biochemistry, Kent State University, Kent, Ohio 44242, United States. E-mail: jaroniec@kent.edu; Fax: +1 (330) 672-3816; Tel: +1 (330) 672-2032
First published on 13th March 2014
A series of microporous carbons has been obtained through carbonization and KOH activation of a commercially available styrene divinylbenzene resin with sulfonate functional groups, Amberjet 1200 H. The resulting carbons featured very high specific surface areas: from 725 m2 g−1 to 3870 m2 g−1, large total pore volumes: from 0.44 cm3 g−1 to 2.07 cm3 g−1, and exceptionally developed microporosity: from 0.2 cm3 g−1 to 1.16 cm3 g−1. The controlled activation process afforded high amounts of ultramicropores (micropores < 0.75 nm) reaching 0.32 cm3 g−1. Physisorption measurements showed very high uptakes of CO2 and H2 reaching 356 mg g−1 of CO2 (0 °C, 800 mmHg), 209 mg g−1 of CO2 (25 °C, 850 mmHg), and 39 mg g−1 of H2 (−196 °C, 850 mmHg).
Numerous nanoporous materials such as carbons,6–8 ordered mesoporous silicas and amine-functionalized organosilicas,9–11 metal organic frameworks,12,13 porous polymers,14 and metal oxides15,16 were successfully employed as CO2 adsorbents. Recently, however, novel advanced materials such as microporous carbons,6,17–19 carbon–metal composites,20 biomass-derived carbons,17,21 carbon nanotubes,22 ordered mesoporous carbons,23 and N-doped carbons24 gained a significant interest. These carbon-based materials are favourably employed in CO2 adsorption, unsurprisingly, considering their availability and low cost as well as their good thermal, mechanical, and chemical stability. It appears that these carbon materials can be utilized not only in environmental remediation but in energy sector as well. One of such applications is H2 adsorption and storage. Hydrogen is considered a zero-emission fuel with the highest energy density per unit mass. Hydrogen storage can be achieved by adsorption, liquefaction, compression, or chemical bonding as metal hydrides.25 Adsorption of hydrogen on nanoporous carbon materials has significant advantages such as complete reversibility and fast kinetics of the process; carbon materials are also lightweight and, hence, the impact on the energy density is small. Importantly, carbon materials used in hydrogen storage have to provide extremely high surface area,26,27 which is often achieved by the presence of micropores with very small sizes that effectively increase material's H2 storage capability.28–30 Based on experimental data, Ströbel et al.31 predicted, using an extrapolation, that the specific surface area exceeding 4000 m2 g−1 is required to achieve 6 wt% of adsorbed hydrogen. Achievement of such high surface area is extremely challenging. Typically, the amount of adsorbed gas is associated with the specific surface area: the larger surface area is the larger adsorption is. However, recent studies showed that H2 adsorption can also be enhanced by the presence of ultramicropores (micropores < 0.75 nm).32
Among various polymeric-type carbon precursors, styrene divinylbenzene ion-exchange resins with sulfonate functional groups are promising polymers for preparation of microporous carbons.33–35 Carbonization of these resins at temperatures between 500 and 900 °C in nitrogen atmosphere resulted in the decomposition of sulfonate groups and creation of microporosity. In particular, carbonization at 500 °C gave carbons with narrow pore size distribution in the micropore range with the average pore size between 0.38 nm and 0.45 nm.35
In this work, a series of microporous carbons was prepared by carbonization and activation of a commercially available styrene divinylbenzene resin with sulfonate functional groups, Amberjet 1200 H. The activation process conducted at 700 °C by using different amounts of KOH (1
:
1 to 6
:
1 KOH to carbon ratio) resulted in highly microporous and high surface area carbons. The resulting carbons exhibited high CO2 uptake at 0 °C and 25 °C, and H2 adsorption at −196 °C. The results presented in this work prove the dominant role of ultramicropores (pores below 0.75 nm) in CO2 adsorption, and the requirement of the extremely high specific surface area (∼4000 m2 g−1) for effective H2 adsorption.
:
1, 2
:
1, 3
:
1, 4
:
1, 5
:
1, and 6
:
1. The crucibles were placed in a furnace in nitrogen atmosphere and heated from room temperature up to 700 °C using 20 °C min−1 heating ramp and dwelled for 1 hour. The cooled product was immersed in 30 mL of 35 wt% of HCl and sonicated for 1 hour. Subsequently, the activated carbons were filtered and washed until natural pH, and dried at 100 °C for 24 hours. The resulting activated carbons were labelled according to the KOH/carbon ratios as: C-1, C-2, C-3, C-4, C-5, and C-6. The starting carbon material, obtained by carbonization of the resin, was denoted as C.
All physisorption isotherms: N2 at −196 °C, CO2 at 0 °C and 25 °C, and H2 at −196 °C, were measured on an ASAP 2020 volumetric surface and porosity analyzer manufactured by Micromeritics (Norcross, GA, USA). Prior to measurements, each sample was outgassed at 200 °C for 2 hours.
Specific surface area, SBET, was calculated using Brunauer–Emmett–Teller (BET) method based on low-temperature nitrogen adsorption isotherm in a relative pressure range of 0.05–0.2, assuming a cross-section area of nitrogen molecule equal to 0.162 nm2.36 Total pore volume, Vt, was calculated by converting the volume of nitrogen adsorbed at relative pressure p/po = 0.99 to the volume of liquid nitrogen.37 Pore size distribution function (PSD) was calculated from low-temperature nitrogen adsorption isotherm using DFT method implemented in the ASAP 2020 instrument software. Ultramicropore volume, VDFTmi1, was calculated from the corresponding PSD in a pore size range 0–0.75 nm. Micropore volume, VDFTmi2, was obtained for pores below 2 nm. Total pore volume, VDFTt, and specific surface area, SDFTt, were calculated using DFT algorithm for pores within range 0.4–50 nm. Ultramicropore volume, Vmi1αs, and micropore volume, Vmi2αs, were calculated using comparative αs-plot method,37 for αs values in range 0.25–0.5 and 0.9–1.3, respectively (were αs is a reduced adsorption defined as the ratio of adsorption at particular relative pressure to the adsorption at p/po = 0.4). The reference material used in the comparative studies was Cabot BP280 carbon black reference material.38 External surface, Sextαs, was calculated in αs range of 3–8. Mesopore volume, Vmeαs, was calculated by subtraction of Vmi2αs from Vt. Additionally, PSD was calculated using Kruk–Jaroniec–Sayari (KJS) method,39 which is based on Barrett–Joyner–Halenda (BJH) algorithm,40 and uses the corrected Kelvin equation and the experimentally obtained statistical film thickness for nitrogen on the Cabot BP280 material. Micropore width, wKJSmi2, and mesopore width, wKJSme, were calculated as maxima of the PSD curve in the corresponding pore size ranges. Microporosity was calculated as the ratio of Vmi2αs to Vt and expressed in %.
![]() | ||
| Fig. 1 Scanning electron micrographs of the styrene divinylbenzene resin (A), the carbon material (B) and (C), and the activated carbon C-4 (D). | ||
The carbon material, obtained through carbonization of the resin, retained the spherical morphology; however, the spheres are noticeably cracked with diameters ca. 450 μm. It is possible that the cracking is related to the volume change, which occurred when the swollen resin impregnated with orthophosphoric acid underwent the thermal treatment at 350 °C. Finally, the subsequent activation process, conducted at 700 °C with KOH, destroyed the spherical morphology and the resulting activated carbon was in the form of irregularly shaped grains of different sizes. Activation conditions were used as in our previous work, which shows that 700 °C is sufficient temperature for effective KOH activation.41
| Carbon | SBET (m2 g−1) | Vt (cm3 g−1) | VDFTmi1 (cm3 g−1) | VDFTmi2 (cm3 g−1) | VDFTt (cm3 g−1) | SDFTt (m2 g−1) | Microporosity (%) |
|---|---|---|---|---|---|---|---|
| a C – carbon, C–X – X denotes the KOH/carbon weight ratio; SBET – BET specific surface area; Vt – total (single-point) pore volume obtained from the amount adsorbed at p/po ≈ 0.99; VDFTmi1 – volume of ultramicropores (pores < 0.75 nm) obtained on the basis of DFT PSD; VDFTmi2 – volume of micropores (pores < 2 nm) obtained on the basis of DFT PSD; VDFTt – total pore volume estimated by the DFT method; SDFTt – total specific surface area obtained by the DFT method; microporosity – percentage of volume of micropores (Vαsmi2) in the total pore volume (Vt). | |||||||
| C | 218 | 0.12 | 0.01 | 0.07 | 0.10 | 101 | 67 |
| C-1 | 725 | 0.44 | 0.08 | 0.20 | 0.34 | 489 | 68 |
| C-2 | 1510 | 0.83 | 0.20 | 0.55 | 0.66 | 1480 | 77 |
| C-3 | 3180 | 1.70 | 0.27 | 0.97 | 1.25 | 2120 | 75 |
| C-4 | 3870 | 2.07 | 0.32 | 1.16 | 1.60 | 2600 | 77 |
| C-5 | 3630 | 1.95 | 0.25 | 0.99 | 1.53 | 2240 | 75 |
| C-6 | 2900 | 1.54 | 0.18 | 0.75 | 1.25 | 1760 | 77 |
The activated carbons studied exhibited extremely high values of the specific surface area SBET (up to 3870 m2 g−1), total pore volume Vt up to 2.07 cm3 g−1, micropore volume VDFTmi2 up to 1.16 cm3 g−1, and ultramicropore volume VDFTmi1 up to 0.32 cm3 g−1. Notably, all these parameters change as a function of the KOH/carbon ratio: initially, the values increase from C-1 to C-4 and decrease thereafter for C-5 and C-6 samples.
Interestingly, in all cases the values of the total pore volume VDFTt, calculated using DFT method, were considerably smaller as compared with the total pore volumes Vt, calculated using volume of nitrogen adsorbed at p/po ≈ 0.99. The same is apparent when comparing the values of the specific surface area SDFTt, calculated using DFT method, with SBET, obtained by the BET method. This behaviour is known because the BET method overestimates the specific surface area of microporous carbons.43
The aforementioned quantities, specific surface area and total pore volume, reach their maximum values for the C-4 material; the same apply to the other structural parameters listed in Table 1. Unsurprisingly, the values of the structural parameters obtained for the carbon material C are considerably lower as compared to those evaluated for the activated carbons. Fig. 3 shows pore size distribution functions (PSDs), calculated using DFT method, for all carbon materials. All activated carbons show trimodal PSDs with three maxima appearing in the following ranges: 0–1 nm, 1–2 nm, and 2–3 nm. The carbon material C, on the other hand, does not have any porosity in the range of smallest pores: 0–1 nm. Based on this observation, one can conclude that KOH activation was shown to be a successful way for introducing ultramicroporosity (pores below 0.75 nm) in carbons, which was found to be the key factor controlling CO2 uptake at ambient conditions.19,44
![]() | ||
| Fig. 3 Incremental pore size distribution functions for all carbon materials (calculated by the DFT method). | ||
In addition, the KOH activation increased the amount of larger micropores (1–2 nm) in addition to those already present in non-activated carbon. Interestingly, the fraction of microporosity in the total porosity is ca. 75% on average for all of the activated carbons. The amount of introduced ultramicroporosity, and larger micropores (supermicropores), follows the same trend as all other structural parameters and reach their maxima for the C-4 material.
In addition, the structural parameters have been calculated using the αs-plot method.37 Fig. 4 shows αs plots for the selected activated carbons: C-1, C-3, and C-4. The solid straight lines, calculated in the αs range 0.25–0.5, were used to estimate volumes of ultramicropores Vmi1αs; whereas, the dotted straight lines, calculated in the αs range 0.9–1.3, were used to estimate volumes of micropores Vmi2αs. Table S1 (ESI†) lists all structural parameters calculated using the αs-plot method. Based on the obtained values, one can conclude that KOH activation resulted in the development of both, ultramicropores and large micropores (supermicropores). Similarly, the highest values of the structural parameters were recorded for the activated carbon C-4: ultramicropore volume Vmi1αs = 0.31 cm3 g−1, micropore volume Vmi2αs = 1.59 cm3 g−1, and mesopore volume Vmeαs = 0.54 cm3 g−1.
Low-temperature nitrogen adsorption isotherms were used to calculate PSD functions using Kruk–Jaroniec–Sayari (KJS) method.39 Fig. S1 (ESI†) shows the calculated PSDs for all activated carbons studied. The PSD curves show two distinct maxima: one present in the micropore range wKJSmi2 ca. 0.8 nm and the other at the border range of micropores and mesopores. The values of these maxima for each material are listed in Table S1 (ESI†). Notably, the PSD peaks in the micropore range are narrower than the peaks present in the mesopore range. The obtained PSD curves illustrate the effect of the KOH activation on the evolution of microporosity in the activated carbons studied.
Initially, CO2 uptake increases in order from the C-1 material to C-4 material, which correlates with the amount of the KOH used during activation. The maximum uptake is observed for the C-4 material and thereafter adsorption declines for the materials C-5 and C-6. Conspicuously, the highest CO2 adsorption was observed for the material that has the highest values of the structural parameters: SBET, Vt, VDFTmi1, VDFTmi2, VDFTt, SDFTt among all the activated carbons studied. The recorded values were: 356 mg of CO2 (0 °C, 800 mmHg) and 209 mg of CO2 (25 °C, 850 mmHg). Table 2 shows a comparison of CO2 and H2 adsorption data for various materials.
Fig. 7 shows the CO2 uptake at 0 °C and 25 °C as a function of specific surface area SDFTt for all carbon materials. The solid lines represent a simple linear regression over the values at two temperatures with the correlation coefficients: R2 = 0.918 for 0 °C, and R2 = 0.879 for 25 °C. Although, the CO2 uptake clearly increases with the specific surface area, the correlation is not strong enough to claim that the surface area is the parameter determining CO2 adsorption.
![]() | ||
| Fig. 7 CO2 uptake at 0 °C and 800 mmHg, and at 25 °C and 850 mmHg as a function of the specific surface area SDFTt for all carbon materials. | ||
| Materials | CO2 at 1 bar and 0 °C (mg g−1) | CO2 at 1 bar and 25 °C (mg g−1) | H2 at 1 bar and −196 °C (mg g−1) |
|---|---|---|---|
| This publication | 73–343 | 42–189 | 5.3–37.5 |
| Activated carbons | 123–37846 | 66–21146 | 3–2648 |
| 222–38047 | 131–20747 | ||
| Carbide-derived carbons | — | 110–16849 | Up to 2748 |
| Zeolite-templated carbons | 213–30450 | 140–19350 | 15.6–22.751 |
| Various metal oxides | — | 21–5252 | — |
| Zeolites | — | 33–20546 | — |
| 120–23152 | |||
| MOFs | 0.16–26453 | 0.57–37353 | 11.7–25.454 |
Fig. 8 shows the CO2 uptake at 0 °C and 800 mmHg, and at 25 °C and 850 mmHg as a function of the ultramicropore volume VDFTmi1 for all carbon materials. Similarly, the solid lines are linear regressions over two sets of points; however, the correlation coefficients are noticeably better in this case: R2 = 0.986 at 0 °C and R2 = 0.970 at 25 °C. These results suggest that the volume of ultramicropores has a pronounced effect on the CO2 uptake at pressures up to 850 mmHg; the latter is almost linearly correlated with the volume of ultramicropores. Similar results were recently reported by Sevilla et al. in their work on microporous and N-doped carbon microspheres.45
![]() | ||
| Fig. 8 CO2 uptake at 0 °C and 800 mmHg, and at 25 °C and 850 mmHg as a function of ultramicropore volume VDFTmi1 for all carbon materials. | ||
The above conclusion is additionally supported by Fig. S4–S6 included in ESI.† Fig. S4† shows the CO2 uptake at 0 °C and 800 mmHg, and at 25 °C and 850 mmHg as a function of the specific surface area SBET for all carbon materials; Fig. S5† shows the same variable as a function of the ultramicropore volume Vmi1αs and Fig. S6† as a function of the micropore volume Vmi2αs. In those cases, the specific surface area SBET was calculated using BET method and the latter two values, Vmi1αs and Vmi2αs, were calculated using comparative αs-plot method.
![]() | ||
| Fig. 10 H2 uptake at −196 °C and 850 mmHg as a function of the specific surface area SDFTt for all carbon materials. | ||
The strong correlation between H2 uptake and specific surface area proves that H2 adsorption on activated carbons is mainly governed by their specific surface area. The conclusion is further supported by Fig. 11, which shows the same variable but plotted as a function of the ultramicropore volume, VDFTmi1. The solid line represents a simple linear regression with the correlation coefficient: R2 = 0.979, which is high but noticeably lower than that for the linear dependence of H2 uptake on the specific surface area (Fig. 10). Based on these observations, hydrogen is possibly adsorbed through film formation rather than by micropore filling mechanism. The strong correlation between H2 uptake and ultramicropore or micropore volumes can be explained as indirect relation to high surface area of these pores (which is the main contribution to the overall surface area of the materials).
![]() | ||
| Fig. 11 H2 uptake at −196 °C and 850 mmHg as a function of the ultramicropore volume VDFTmi1 for all carbon materials. | ||
Additional plots showing the H2 uptake as a function of the structural parameters calculated by using BET and αs-plot methods are included in ESI.† Fig. S7† shows H2 uptake at −196 °C and 850 mmHg as a function of the specific surface area SBET for all carbon materials. Fig. S8 and S9† show the same variable but plotted as a function of the ultramicropore volume, Vmi1αs, and micropore volume, Vmi2αs, respectively. The correlation coefficients for these regressions are: 0.943, 0.936, and 0.950, respectively.
Footnote |
| † Electronic supplementary information (ESI) available: Additional table and nine plots included. See DOI: 10.1039/c3ra47278g |
| This journal is © The Royal Society of Chemistry 2014 |