Rebecca L.
Greenaway
a,
Daniel
Holden
a,
Edward G. B.
Eden
a,
Andrew
Stephenson
a,
Chin W.
Yong
bc,
Michael J.
Bennison
a,
Tom
Hasell
a,
Michael E.
Briggs
a,
Stuart L.
James
d and
Andrew I.
Cooper
*a
aDepartment of Chemistry and Materials Innovation Factory, University of Liverpool, Crown Street, Liverpool, L69 7ZD, UK. E-mail: aicooper@liverpool.ac.uk
bScientific Computing Department, Science and Technologies Facilities Council, Daresbury Laboratory, Sci-Tech Daresbury, Warrington, WA4 4AD, UK
cManchester Pharmacy School, Faculty of Medical and Human Sciences, Manchester Academic Health Science Centre, University of Manchester, Manchester, M13 9NT, UK
dSchool of Chemistry and Chemical Engineering, Queen's University Belfast, David Keir Building, Stranmillis Road, Belfast, BT9 5AG, UK
First published on 31st January 2017
Porous liquids are a new class of material that could have applications in areas such as gas separation and homogeneous catalysis. Here we use a combination of measurement techniques, molecular simulations, and control experiments to advance the quantitative understanding of these liquids. In particular, we show that the cage cavities remain unoccupied in the absence of a suitable guest, and that the liquids can adsorb large quantities of gas, with gas occupancy in the cages as high as 72% and 74% for Xe and SF6, respectively. Gases can be reversibly loaded and released by using non-chemical triggers such as sonication, suggesting potential for gas separation schemes. Diffusion NMR experiments show that gases are in dynamic equilibrium between a bound and unbound state in the cage cavities, in agreement with recent simulations for related porous liquids. Comparison with gas adsorption in porous organic cage solids suggests that porous liquids have similar gas binding affinities, and that the physical properties of the cage molecule are translated into the liquid state. By contrast, some physical properties are different: for example, solid homochiral porous cages show enantioselectivity for chiral aromatic alcohols, whereas the equivalent homochiral porous liquids do not. This can be attributed to a loss of supramolecular organisation in the isotropic porous liquid.
There are few examples so far of porous liquids.2–5 Recently, we reported a Type 2 molecular porous liquid derived from a modified porous organic cage decorated with solubilising crown ether groups on the vertices. The cage was shown to be highly soluble in 15-crown-5, which was size excluded from the cage cavities.5 This porous liquid showed an 8-fold increase in methane solubility compared to the pure 15-crown-5 solvent. We also presented an alternative approach that uses dynamic covalent scrambling.5,6 When these scrambled cages are dissolved in a bulky solvent that is too large to enter the cage cavity, a free-flowing porous liquid is formed. These scrambled liquids had substantially lower viscosity than their crown-ether analogues and they also show enhanced gas uptakes and guest selectivity.5
Now that the basic concepts of porous liquids have been demonstrated, we need to understand these systems more fully to allow the design of the next generation of materials.7,8 For example, Qiao et al. recently studied the thermodynamics and kinetics of gas storage in crown-ether cage porous liquids by using molecular simulations.9 Here, we report the development of vertex disordered porous liquids, starting with the initial design strategy and extending to an in-depth study of the physical properties of the most porous liquid.
Our scrambling approach5 was based on our previous observation that vertex-disordered cage mixtures are more soluble than cages derived from a single diamine.6 We attributed this to a reduction in lattice energy since these scrambled cage mixtures show a greatly reduced tendency to crystallise. Also, our most soluble, shape-persistent ‘unscrambled’ [4 + 6] cage to date is CC13,13 which has a solubility in chloroform of around 10 wt%. Our strategy, therefore, was to combine both effects and to generate cages with increased solubility by scrambling CC13 with various vicinal diamines. A library containing 25 scrambled cage mixtures was synthesised by direct imine condensation of 1,3,5-triformylbenzene with varying ratios of 1,2-diamino-2-methylpropane (CC13 component) and a second vicinal diamine (Fig. 1a).
The solubility of the scrambled cage mixtures was first determined in chloroform; this solvent is small enough to enter the cage cavities, and it would not therefore be expected to form a Type 2 molecular porous liquid. In almost all cases, the scrambled cage mixtures were found to be more soluble in chloroform than pure CC13 (see ESI Fig. 1†). However, with the bulky solvents, most combinations showed a low solubility of <30 mg mL−1 (Fig. 1b). A few materials reached solubilities of ∼200 mg mL−1, but one combination in particular proved to be exceptionally soluble: 1:1 (R,R)-1,2-cyclohexanediamine/1,2-diamino-2-methylpropane (Fig. 2a–d) using hexachloropropene (PCP) as the solvent. This mixture (Fig. 2a) gave reproducible solubilities of 234–242 mg of scrambled cage in 1 mL of PCP, equating to an approximate 1:31 molar ratio of cage to solvent. On comparing the solubility of the parent cages, CC3-R and CC13, it is clear that scrambling has increased the solubility substantially, both in chloroform and in PCP (Fig. 2e).
The trend in solubility (scrambled 33:133-R > CC13 > CC3-R) can be rationalised by the increasing disorder that has been introduced into the cages vertices (Fig. 2a). CC3-R is a highly crystalline single molecular species with no vertex disorder. Like CC3-R, CC13 is also synthesised from a single diamine, but the asymmetric dimethyl vertices lead to a number of positional isomers, which increases the cage solubility. The scrambled 33:133-R mixture contains both positional isomerism from the dimethyl vertices and from the two different diamines that are incorporated. Another factor that is likely to increase the solubility is the introduction of chirality in the 33:133-R mixture. We showed previously that favourable interactions between racemic cages lead to a marked decrease in solubility.14 The CC13 diamine is achiral, and the resulting cages are therefore racemic. However, introduction of the second diamine, (R,R)-cyclohexanediamine, strongly biases the chirality of the cage mixture, further increasing solubility by reducing favourable interactions between racemic cage pairs.
The powder X-ray diffraction pattern of this scrambled 33:133-R cage mixture shows a degree of crystallinity, probably arising from selective crystallisation of some components in the cage mixture. However, the bulk of the material appears more amorphous in character in scanning electron micrographs (Fig. 2c and d), and the material does not show the usual crystal habit displayed by the parent cages, CC3-R and CC13 (see ESI Fig. 7†).13,14 It is therefore likely that increased disorder reduces the ability of the cages to pack efficiently, which in turn reduces lattice energy and therefore increases solubility.
Having found a scrambled cage that is highly soluble in a bulky solvent, the cage concentration was set at 20% wcage/vPCP; that is, slightly below the saturation point to ensure reproducibility during testing. This equates to 10 wt% and a 1:35.7 molar ratio of cage to PCP solvent. We note here that the bulky solvent was thoroughly purified before use to avoid any smaller-sized impurities acting as a competitive guest in the cage cavities (ESI Fig. 12†). (Safety note: PCP is highly toxic and should be handled with adequate precautions.)
Further FTIR investigations into the optimal CO2 loading conditions found that bubbling the gas through the porous liquid was sufficient to saturate the solution, with no increased uptake being observed when the solid cage was pre-exposed to CO2 prior to dissolution in PCP. Degassing the PCP prior to making the porous liquid, or sonication of the porous liquid itself before gas loading, had no effect on the CO2 uptake. Changing the flow rate of the gas, cooling the porous liquid, or adding one molar equivalent of water relative to cage had little effect on the quantity of the gas absorbed. The latter observation may be related to the poor solubility of water in PCP due to its hydrophobicity. Indeed, a reduction in CO2 uptake was only observed if the cage was ‘pre-wetted’ with water prior to dissolution in PCP: in this case, it seems that the water could act as a competitive guest in the cage cavity.16
Overall, the porous liquid's ability to absorb CO2 was robust and reproducible over multiple batches of scrambled cage and a variety of gas loading conditions (ESI Fig. 19–24†). Based on these data, it was decided that degassed PCP with a gas addition flow rate of 50–60 mL min−1 would be used for further studies. Five minutes of gas delivery per 1 mL of solvent was sufficient to saturate both the porous liquid and the neat PCP (ESI Fig. 25 and 26†).
We next focused on methane gas, which is, generally, more challenging to dissolve in liquid solvents than CO2. We previously showed that the CH4 uptake in the porous liquid could be monitored using 1H NMR analysis.5 To prevent deuterated solvent acting as a competitive guest, a sealed capillary containing d2-DCM and TMS was used to lock and reference the spectrum, respectively. This allowed 1H NMR analysis to be conducted on both the neat solvent and the porous liquid before and after CH4 addition. A shift in the methane signal was observed, from −0.24 ppm in pure PCP, to −2.80 ppm in the porous liquid.5 This strong shielding effect (Δδ = −2.56 ppm) supports the presence of methane in the cage cavity on the NMR time scale.17,18 The presence of methane in the cage cavity is also apparent from a shift in all the cage signals (Δδ = −0.06 ppm). A similar shielding effect was also observed for the gases xenon (Xe) and sulfur hexafluoride (SF6) within the cage cavities in this porous liquid, with respect to the neat PCP solvent, as analysed using 129Xe and 19F NMR (Fig. 4c and d). For Xe, a large shift and broadening of the signal was observed, from −5159 ppm in pure PCP to −5270 ppm in the porous liquid (Δδ = −111 ppm). The same was true for SF6, with a peak shift (Δδ = −4.86 ppm) from 58.94 ppm in pure PCP to 54.08 ppm in the porous liquid. This again supports the presence of these gases within the cage cavities in the porous liquid, with the degree of these shifts also being comparable to those reported for alternative host–guest systems studied for either Xe or SF6 encapsulation within a cryptophane in chlorinated solvents,19 or a metal–organic cage in water,20 respectively.
Calibration of the capillary with the porous liquid over a range of concentrations (25–200 mgcage per mLPCP) made it possible to calculate a CH4 uptake of 51 μmol per gPL, as compared to just 6.7 μmol per gPCP in neat PCP; that is, a 7.6-fold increase in gas solubility at 1 bar. This increase is comparable to the 8-fold relative increase observed in the crown ether porous liquid.5 The saturation CH4 solubilities are also similar for the two porous liquids (51 vs. 52 μmol per gPL). However, while the CH4 uptakes per gram of porous liquid are comparable, the amount of cage in a gram of liquid differs for the two systems. Indeed, the crown-ether porous liquid has more than double the molar cage concentration compared to the scrambled porous liquid (0.21 mmol per gPLvs. 0.10 mmol per gPL). Hence, while the molar ratio of solvent to cage is higher in the scrambled system (36:1 vs. 12:1), it appears to be a more effective porous liquid in terms of methane adsorption, requiring just half as many cage cavities to achieve a similar gas uptake (see ESI Fig. 30†). This could be due to several factors, such as slight differences in the measurement temperature (20–25 °C for the scrambled porous liquid vs. 30 °C for the crown ether porous liquid), the different bulky solvents used (PCP vs. 15-crown-5), the cage substituents (methylpropane and cyclohexyl vs. large crown ethers), and the large difference in viscosity between the two porous liquids (11.7 cP vs. >140 cP)—all of these could affect the uptake kinetics and/or saturation solubility in the porous liquid. This comparison shows that saturation gas solubilities in porous liquids may not be a simple linear function of the number of cage cavities that are present, at least when comparing across different chemical systems.
This demonstrates that the increased solubility of these gases in the porous liquid is associated with the presence of empty pre-formed molecular-sized cavities. It is also important that the cavities are shape persistent: chemical reduction of the imines in the scrambled 33:133-R cage mixture gave a reduced-33:133-R amine cage mixture (Fig. 4g) where we would expect the cages to be much more flexible.21 A 20% w/v solution of this material in PCP showed no enhanced gas solubility or shielding effect (Fig. 4f and ESI Fig. 35†). This suggests that the solubility enhancement arises from the permanent, preformed cavities: more flexible cages do not have the same solubilising effect, at least not at a gas pressure of 1 bar. We suggest that this is because the more flexible reduced cages do not exclude the PCP solvent, rather than these cages being necessarily ‘collapsed’ in solution.
Fig. 5 (a) Average gas evolution measured for N2, CH4, CO2, Xe, and SF6 (average of 3 independent measurements) both for the porous liquid and for PCP; standard deviations displayed as error bars. Calculated percentage occupancies for each gas in the porous liquid are also given, where a 1:1 guest-to-cage ratio would equate to 100%; (b) plot converting displaced gas volume (cm3) to estimated gas uptakes in terms of μmol per gPL; (c) apparent correlation between the uptake (μmol per gcage) for a range of different gases, calculated from the volumes of gas evolved from the PL (20% w/v), with the calculated isosteric heats of adsorption for the structurally related solid porous cage, CC3-R.23,24 |
The percentage cage occupancy for each gas in the cages was estimated by comparing the average volume of displaced gas with the theoretical maximum, assuming a nominal 1:1 molar ratio of gas to cage.5 This estimate neglects any bulk solubility in the PCP solvent, but this is a reasonable approximation, particularly for the heavier gases studied. The porous liquid adsorbed all five gases, with the largest volumes of displaced gas observed for Xe (72.8 μmol per gPL) and SF6 (74.3 μmol per gPL). This equates to an average cage occupancy of 72% and 74% for Xe and SF6, respectively (Fig. 5a and b).
The volume of methane displaced matched the uptake determined by 1H NMR analysis (45.8 μmol per gPLvs. 51 μmol per gPL); the 5.2 μmol g−1 difference between these values can be ascribed to the inherent solubility of CH4 in PCP (6.7 μmol g−1 by 1H NMR). Again, control experiments with neat gas-saturated PCP with the same five gases (Fig. 5a), and using CO2 with the non-porous aromatic imine control molecule (20% w/v in PCP; saturated with CO2, see ESI Fig. 39†) showed very little gas evolution (<0.3 cm3) upon addition of chloroform, again supporting the role of the cage cavities.
The calculated percentage cage occupancies (SF6 > Xe > CO2 > CH4 > N2) mirror the isosteric heats of adsorption that we calculated previously for the structurally related solid porous cage, CC3-R, (N2 = 17.14 kJ mol−1, CH4 = 22.05 kJ mol−1, CO2 = 27.73 kJ mol−1, Xe = 31.31 kJ mol−1 and SF6 = 36.90 kJ mol−1).23,24 In the solid state, adsorption can occur both in the intrinsic cage cavities and in extrinsic cavities between cages, whereas in the porous liquid, the cages cavities are likely to dominate. Despite this difference, there appears to be a good correlation between the computed isosteric heats for the CC3-R cage solid and the measured gas uptakes in the analogous porous liquid (Fig. 5c), suggesting that physical principles learned from studies on porous organic solids may be transferred to these liquid materials.
Clearly, guest release from a porous liquid by addition of an antagonistic guest, such as chloroform, is an unattractive scheme for practical applications, not least because it is irreversible, unless the antagonistic guest is removed again. Alternative schemes could be pressure or temperature swings, but here we investigated sonication as a non-chemical method for gas release from porous liquids. While this did not prove to be as efficient as the addition of chloroform (up to 4.6 cm3vs. 7.5 cm3 CO2 evolved), it allowed us to investigate gas loading/release cycles for the porous liquid without the obvious disadvantage of having to add and then remove an antagonistic guest (Fig. 6). The volume of CO2 released by sonication remained relatively constant over at least 5 gas loading-release cycles (Fig. 6c). The slight increase in CO2 release with cycling could be a result of successive CO2 sweeps removing small competitive impurity guests, such as water and/or nitrogen. In comparison with an equivalent sonication loading-release cycle for a CO2-saturated sample of neat PCP, this represents a 3-fold increase in the amount of CO2 that can be adsorbed and then released in the porous liquid. Again, this increase is encouraging given that CO2 has relatively good solubility in chlorinated solvents in any case.15 One might expect more pronounced gains for gases that have lower native solubility in common organic solvents.
The ability to mechanically displace gases from porous liquids might allow the development of new practical technologies for gas capture and gas separation. For applications involving flow transport, viscosity will be a key parameter. The viscosities of PCP, the non-porous imine control molecule (20% w/v in PCP), and the porous liquid (20% w/v in PCP) were measured at 22 °C and found to be 3.3, 6.5, and 11.7 cP, respectively. The presence of 20% w/v cage in PCP therefore increases the viscosity ∼3.5 fold; the non-porous aromatic imine control molecule also doubled the viscosity, but without a corresponding increase in gas uptake. For comparison, the viscosity of the Selexol® solvent that is used commercially to remove acid gases at high pressures (a mixture of dimethyl ethers of polyethylene glycol) is 5.8 cP at 298 K.25
However, when the same protocol was used with the chiral porous liquid, no ee was measured (ESI Fig. 40†). Even increasing the guest:host ratio to 2:1, which for CC3-R increases the ee to 30%, gave an ee of zero in the porous liquid. The chiral selectivity in CC3-R is thought to arise from favourable interactions between the hydroxyl group in the alcohol and the hydrogen and nitrogen atoms of the imine in CC3-R. This, along with π–π interactions between aryl groups in the cage and the alcohol, are far more apparent for (S)-1-phenylethanol and CC3-R than for its (R)-enantiomer. Previous simulations23 showed that these interactions are maximised when the phenyl group of 1-phenylethanol is located in the centre of a cage while the chiral centre of the alcohol occupies a cage window and interacts with a neighbouring cage. The lack of any neighbouring cages in the porous liquid (see model, Fig. 3b) could explain why no chiral selectivity occurs.
The solid scrambled 33:133-R cage mixture was microporous with an apparent Brunauer–Emmett–Teller surface area (SABET) of 519–629 m2 g−1. By comparison with other amorphous systems, for which we have built structural models,27 this gas uptake is probably a result of both adsorption within the cage cavities (intrinsic pores) and also adsorption in voids between neighbouring cages (extrinsic pores). As such, comparison with the uptake of the scrambled cage in the solid state allows us to assess how much extrinsic porosity in the solid 33:133-R cage mixture is ‘lost’ by forming the porous liquid.
There is a fair correlation between the volume of gas that is displaced from the porous liquid and the gas sorption measurements for solid CC1α, as expressed on a ‘per cage’ basis, for N2, CH4, CO2, and Xe (Fig. 7d). However, for the solid, scrambled 33:133-R cage, the CO2 and Xe uptakes per cage were markedly higher than observed for the porous liquid (Fig. 7d). We ascribe this to guest accessible extrinsic pores between cages in the solid state for scrambled 33:133-R, which is not present in the liquid.
First, the behaviour of the guest-free scrambled cages in the porous liquid was investigated to determine whether any aggregation of the cages was occurring, particularly since we are close to the saturation solubility in PCP (see above). In principle, gas uptake might be affected by cage aggregates, for example through the formation of cage–cage dimers with extrinsic intercage cavities. By measuring the diffusion coefficient of the cages in the porous liquid over a range of concentrations (2.5 to 20% w/v), along with the viscosity of each solution, it was possible to calculate the apparent solvodynamic radii (RS, nm) of the cage species.
While the viscosity of the porous liquid solutions did increase with increasing cage concentration, the apparent size of the cage remained essentially constant, with a solvodynamic radius of around of around 0.75–0.8 nm (Fig. 8a). This size is consistent with dimensions derived from single crystal X-ray diffraction for a single [4 + 6] molecular cage. Therefore, diffusion NMR indicates that the scrambled cages in the porous liquid exist as discrete molecular species over this concentration range, and that they are not aggregated on the NMR timescale. It is thus likely that gas uptake in the porous liquid is solely due to the isolated cage cavities with no additional cooperative extrinsic cavities, in keeping with our MD simulations (Fig. 3b).
To investigate the host–guest chemistry, the relative size of each guest (CH4, CHCl3, and 1-t-butyl-3,5-dimethylbenzene) was compared in the porous liquid (20% w/v scrambled cage in PCP), the neat solvent (PCP), and also the non-porous imine control liquid (20% w/v in PCP). As expected, the apparent sizes of the guest molecules in PCP and in the non-porous imine control liquid, were essentially the same due to the absence of any appreciable host–guest interactions (ESI Fig. 43†). However, when the porous liquid was saturated with CH4, there was a reproducible increase in the apparent CH4 solvodynamic radius (RS) from 0.047 nm in PCP to 0.13 nm in the porous liquid. This is substantially smaller than the apparent size of cage molecule (1.5 nm, Fig. 8b), and we ascribe this increase to fast exchange between gas that is ‘bound’ in the cage cavity as a host–guest complex and gas that is ‘unbound’ in the PCP. Upon addition of a small volume of CHCl3 to this CH4-saturated porous liquid (0.85 molar equivalents relative to cage), the CH4 is displaced, as discussed earlier (Fig. 5), with a dramatic peak shift from −2.81 ppm to −0.08 ppm, and a reduction in the apparent CH4 size, suggesting that it is no longer bound in the cage cavity (Fig. 8c). Accompanying this, the apparent size (RS) of CHCl3 increases from 0.11 nm in PCP to 0.40 nm in the porous liquid. This represents a greater apparent size increase than observed for CH4, but it is again much smaller than the apparent size of the cage, suggesting that the CHCl3 guest is more strongly bound than CH4 but also in dynamic equilibrium. A strong shielding effect was observed for the CHCl3, from 6.79 ppm in pure PCP to 3.58 ppm in the porous liquid (Δδ = −3.21 ppm), which provides further support of the presence of the CHCl3 within the cage cavity on the NMR timescale. Finally, addition of 1-t-butyl-3,5-dimethylbenzene to CH4-saturated porous liquid caused no loss of CH4 and no increase in its apparent size, confirming that this molecule is size-excluded from the cage cavity (Fig. 8d).
Interestingly, there was a slight increase in the apparent size (RS) of CH4 upon addition of 1-t-butyl-3,5-dimethylbenzene (0.13 nm to 0.15 nm) and a further shift in the 1H NMR suggesting the CH4 is experiencing an increased shielding effect (−2.81 ppm to −2.91 ppm). This could open up interesting avenues into studying the effect of using different size-excluded solvents, or mixed systems, on the dynamic equilibrium of gas uptake, possibly changing the preference of the gas to be located in either the solvent or the cage cavity.
Taken as a whole, the diffusion NMR data suggest that the guests CH4 and CHCl3 are bound in the cage for ∼68% and ∼86% of the time, respectively (see ESI Section 8.2.3†).32 The higher binding affinity of CHCl3 is consistent with our gas evolution studies where this molecule was used to displace CH4. This supports our theory that gas release from the porous liquid is a result of the dynamic equilibrium between being bound in the cage cavity and unbound in the solvent, with gas loss occurring when the gas does not re-enter a cage and is instead released at the surface of the liquid. The dynamic nature of the host–guest interaction between the cage and gas is also in agreement with the recent conclusions of Qiao et al., who found through molecular simulations that different gas molecules in a crown-ether cage porous liquid could rapidly exchange between the cage and the solvent.9
MD simulations support our inference that PCP is size-excluded from the cages, confirming that a Type 2 porous liquid was formed. After optimisation of gas addition methods using in situ FTIR, this liquid demonstrated enhanced gas uptake and guest selectivity. For example, the solubilities of Xe and SF6 in the porous liquid (Fig. 5a) are estimated to be around 22 times higher than for the neat PCP solvent. We also show unequivocally that a shape persistent cavity is required: neither flexible reduced amine cages nor non-porous imine control molecules give rise to this gas solubility enhancement. Diffusion NMR experiments show no evidence of cage aggregation in solution, suggesting that our model (Fig. 3b) of isolated cage cavities is an appropriate description for these systems.
The cage occupancies were measured for gas-loaded liquids, both volumetrically and by in situ1H NMR spectroscopy, and were found to be as high as 72% and 74% for Xe and SF6, respectively. Comparison with gas adsorption measurements for organic cages in their solid form demonstrate that porous liquids have a gas affinity that is similar to related porous organic solids, such as CC1α, where there is little or no extrinsic porosity. Importantly, it was also shown for the first time that gases can be reversibly loaded and unloaded in porous liquids without using an antagonistic guest, for example by using sonication (Fig. 6). It is possible that similar schemes could be devised whereby gases are loaded and unloaded using thermal or pressure cycling, as for porous solids.
As outlined above, porous liquids behave somewhat like porous organic molecular solids in many respects but there are also differences: for example, solid scrambled 33:133-R cage mixtures exhibit chiral selectivity while the porous liquid does not, probably because the chiral binding event requires the presence of two adjacent cages.23 Also, diffusion NMR suggests that the gas in these liquids is in dynamic equilibrium between bound and unbound states within the cage cavity, in agreement with recent simulations for related porous liquids.9 This rationalises the slow loss of gas from these porous liquids over the period of a few days.
Taken together, these findings should help to establish porous liquids as a new platform for materials research and to provide guidelines for other teams seeking to design new systems. Challenges for the future include reducing the cost and improving sustainability; for example, by discovering porous liquids where the solvent and/or the cage are derived from renewable feedstocks. It might also be practically useful to produce porous liquids that have zero or near-zero volatility: for example, to allow pressure, or temperature, swing schemes. While the initial cage–solvent combinations that we investigated showed insufficient solubility (Fig. 1b), the development of ‘porous ionic liquids’ remains an attractive target for the future.33,34
Footnote |
† Electronic supplementary information (ESI) available: Detailed synthetic procedures, experimental details and measurements (PDF). See DOI: 10.1039/c6sc05196k |
This journal is © The Royal Society of Chemistry 2017 |