Peng
Lu‡
abc,
Luis
Gómez-Hortigüela
d,
Zihao
Gao
a and
Miguel A.
Camblor
*a
aInstituto de Ciencia de Materiales de Madrid, Consejo Superior de Investigaciones Científicas (ICMM-CSIC), c/Sor Juana Inés de la Cruz 3, 28049, Madrid, Spain. E-mail: macamblor@icmm.csic.es
bDalian National Laboratory for Clean Energy, Dalian Institute of Chemical Physics, Chinese Academy of Sciences, Dalian 116023, P.R. China
cUniversity of Chinese Academy of Sciences, Beijing 100049, P.R. China
dInstituto de Catálisis y Petroleoquímica, Consejo Superior de Investigaciones Científicas (ICP-CSIC), c/Marie Curie 2, 28049 Madrid, Spain
First published on 18th November 2019
A short imidazolium based dication, with only three methylene units in the spacer linker, selectively directs the crystallization of zeolite HPM-12 (*UOE) as long as there is enough germanium present in the synthesis gel. The integrity of the dication is proved by dissolution of the zeolite and 1H and 13C NMR spectroscopy, where significant effects of organic dication concentration and the presence and concentration of HF need to be taken into account. For the as-made HPM-12 zeolite, a large shift of 9 ppm of one resonance in the 13C MAS NMR spectrum is due to the particular conformation of the dication imposed by confinement in the zeolite framework, as found by DFT calculations. The structure-directing ability of this kind of dication with varying length of the linker suggests that matching of the distance between positive charges (imidazolium moieties) and negative charges (double four rings in which fluoride resides) plays a crucial role during crystallization.
The successful use of organic dications in the discovery of new zeolites was pioneered by Casci and coworkers who reported in the patent literature the synthesis of EU-1 (Zeolite Framework Type EUO),4 EU-2 (an intergrowth of NSI and CAS frameworks),5 both using hexamethonium (hexamethylhexamethylenediammonium), and Nu-87 (NES) using decamethonium (hexamethyldecamethylenediammonium).6 Zeolite type codes are assigned by the International Zeolite Association to unique zeolite frameworks.7 Later on, a series of diquaternary cations (“diquats”) of varying length, determined by the number n of methylene units in the bridge between the quaternary ammonium atoms (with n = 5–14), were investigated as SDAs, and an ‘oscillatory’ pattern was found: for specific values of n, zeolites with 12MR pores (open through a 12 membered ring, i.e., windows composed of 12 tetrahedra) or pockets were formed, while for any other value zeolite MTT, with 10MR pores and considered a “default” structure, appeared.8 In this context, the term default structure is understood as a material that does not need a strong structure-direction effect to crystallize. Thus, the obtained zeolites were EUO (with 10MR pockets) for n = 5 and 6, MTW (with 12MR pores) for n = 9 and 14 and NES (with 10MR and 12MR pores) for n = 10, while MTT crystallized for any other n tested. Modelling studies suggested that for EUO and NES the ammonium groups are located in the 12MR portions of the structure, with the bridge residing in the 10MR sections. A preference of the ammonium heads towards 12MR sections could then explain the observed oscillatory pattern, since those sections are separated by fixed distances in these zeolites (except in the 12MR pore MTW). Here again, the size and shape, rather than coulombic interactions, appear to be of importance in our understanding of structure-direction.
Since the last two decades we have been exploring the structure-direction ability of non-quaternary imidazolium cations in fluoride media.9 In the case of imidazolium-based dications we have found consistent evidence of length-dependent structure-direction effects. For instance, dications based on 1-methylimidazolium tend to give zeolite TON (10MR) as the default phase, and only for n = 4, 8 and 9, MFI appears under highly concentrated conditions.10,11 For the slightly larger 1,2-dimethylimidazolium analogues, the default phase under pure silica conditions is invariably MTW, with a remarkable exception: for n = 4 the chiral STW zeolite is obtained, and we even observed that under dilute conditions MTW crystallizes first and then transforms into STW.12 This structure-directing ability decreased with a slight increase in n, so that the synthesis of STW required highly concentrated conditions for n = 5 and the addition of Ge for n = 6. A further increment in the length to n = 8 and 10 totally suppressed the ability to produce STW while *BEA and MWW were obtained under highly concentrated conditions (dilution yielded the default MTW) in the pure silica system.13 However, addition of Ge to the synthesis with n = 8 and 10 led to the crystallization of HPM-8 (an intergrowth of polymorphs E and D of the beta family with a large predominance of polymorph D) and HPM-7 (POS structure).14 Pervasive along these studies was the finding of a commensurate effect between the length of the dication and the separation between consecutive fluoride-containing units in the zeolite (with the exception of STW where these units are everywhere). In the study of bisdimethylimidazolium-based dications, the dication with n = 3 was tested to a limited extent because it gave no crystalline product under pure silica conditions and showed barely any crystallinity after adding a small amount of Ge (Gef = Ge/(Ge + Si) = 0.1), which was initially interpreted as a consequence of a lack of stability of this cation upon hydrothermal treatment. Dications with n = 3 have been reported to be unstable to hydrothermal treatments.8,10,15 Here we show that this dication is stable enough and that, with a higher amount of Ge added (Gef ≥ 0.2), it displays a selective structure-direction effect towards zeolite HPM-12 (structure code *UOE).16 Here again, a commensurate effect between the length of the dication and the fluoride-containing units is found, supporting the notion of the contribution of specific coulombic interactions, in addition to van der Waals contacts, during structure-direction.
The above bromide salt was converted to its corresponding hydroxide form by anion exchange using 550A (OH) resin (Sigma-Aldrich, 1.1 meq per 1 mL) following a reported procedure.14 The hydroxide solution was concentrated by rotoevaporation and its final concentration was determined by titration using phenolphthalein as the indicator.
The stability of the different locations of the host–guest systems and the theoretical 13C NMR chemical shifts (both in vacuo and within the zeolite) were studied by full geometry-optimisation of pure-silica zeolite models with DFT + D methods, which were performed with the CASTEP code,21 using plane waves (with an energy cut off of 571.4 eV), and the PBE functional (including the Grimme dispersion term);22 F anions were placed within the D4R units, as indicated by 19F MAS NMR (see below). Calculation of the 13C NMR chemical shieldings of 3BDMI dications was carried out by the gauge-including projector augmented-wave (GIPAW) method developed by Pickard and Mauri,23 as implemented in the CASTEP code. The chemical shift for a nucleus in a given position (δ(r)) is defined as: δ(r) = σref – σ(r), where σ(r) is the isotropic shielding obtained in the calculations. In order to compare with experimental 13C chemical shifts, a σref value of 174 ppm (the same as in our previous work)13 was used, so that the experimental and theoretical values roughly coincide.
Entry | Gef | H2O/T | Time (day) | Phasea |
---|---|---|---|---|
a AM: amorphous phase. b Poorly crystallized. | ||||
1 | 0 | 5 | 3 | AM |
2 | 5 | 5 | AM | |
3 | 10 | 3 | AM | |
4 | 10 | 7 | AM | |
5 | 15 | 3 | AM | |
6 | 15 | 5 | AM(MTW) | |
7 | 0.1 | 10 | 1 | AM + HPM-12 |
8 | 10 | 3 | AM + HPM-12 | |
9 | 10 | 5 | AM + HPM-12 | |
10 | 10 | 7 | AM + HPM-12 | |
11 | 0.2 | 10 | 3 | HPM-12 |
12 | 10 | 5 | HPM-12 | |
13 | 0.3 | 5 | 3 | BEC-likeb |
14 | 5 | 5 | BEC-likeb | |
15 | 10 | 1 | AM | |
16 | 10 | 3 | HPM-12 | |
17 | 10 | 5 | HPM-12 | |
18 | 10 | 7 | HPM-12 | |
19 | 15 | 3 | HPM-12 | |
20 | 15 | 5 | HPM-12 | |
21 | 0.5 | 5 | 2 | AM + HPM-12 |
22 | 5 | 4 | HPM-12 | |
23 | 10 | 3 | HPM-12 | |
24 | 10 | 5 | HPM-12 |
The water content in the synthesis gel was also found to be a key factor for obtaining highly crystalline HPM-12. A poorly crystallized BEC-like (beta zeolite polymorph C) product was obtained under more concentrated conditions (H2O/T = 5) (Table 1, entries 13 and 14). BEC has been considered as a default phase in syntheses carried out in the germanosilicate gel system, especially under highly concentrated conditions, since it is a frequently obtained product through a wide range of synthesis parameters, e.g. ingredients, temperatures and SDA types, among others.24 When the starting gel was diluted, the crystallization of HPM-12 became easier (Table 1, entries 16–20), and a trend of increasing crystallinity was observed as illustrated by the XRD patterns (Fig. S3†). On the basis of the Villaescusa's rule,25 the substitution of BEC by HPM-12 when increasing the dilution of the synthesis mixture suggested that HPM-12 had a higher framework density than BEC. Finally, for Gef = 0.5, HPM-12 was obtained even under concentrated conditions (H2O/T = 5, Table 1, entries 21 and 22).
Fig. 1 XRD patterns of the ITW zeolite synthesized using 123TMI (bottom) and the simulated patterns of *UOE (middle) and HPM-12 zeolites (top) synthesized using 3BDMI. |
As discussed above, the water content of the synthesis mixture exerts a significant influence on the crystallinity of the as-made HPM-12 in this work. Some peaks that are indiscernible become well-resolved after the gel was diluted, especially the peaks in the low angle region. In comparison with the *UOE simulated pattern, the as-made HPM-12 samples show similar reflections though the relative intensities are different especially in the low angle region between 7° and 11°. The XRD pattern was also collected for the calcined HPM-12 zeolite, as shown in Fig. S4,† compared with the as-made HPM-12. It can be seen that the overall intensity more than halved upon calcination, while the major peaks are roughly retained though severely broadened (e.g. the peaks in the angle range between 7° and 11°, and 14.7° and 29.4°). Thus, it can be concluded that the framework of HPM-12 is unstable after SDA removal, which might be due to hydrolysis of framework germanium under ambient humidity and which thus is expected to be worse the higher the Ge content of the zeolite. This is at odds with IM-18, which is described as stable under atmospheric humidity. Since IM-18 has a similar Gef (0.2) to the HPM-12 samples examined, the lack of stability of HMP-12 might be due to its much smaller crystal size, to its different morphology (needles versus plates) or to a different final content and/or location of Ge in both zeolites. As observed in Fig. 2, HPM-12 is made of aggregates of very small needle-like crystals, less than 0.05 μm thick and less than 1 μm long, much smaller than the 1.5 × 1.5 × 0.05 μm3 platelets reported for IM-18.
Fig. 2 SEM image of the as-made HPM-12 zeolite synthesized with a Gef of 0.5 and a H2O/TO2 ratio of 5. The scale bar is 2 μm. |
The chemical compositions of several as-made HPM-12 zeolites are shown in Table 2.26 The C/N molar ratios of the organics entrapped in the zeolites are a little higher than the theoretical values for the pristine 3BDMI, suggesting that the SDAs, while roughly intact in the as-made zeolites, may have suffered significant decomposition. This would not be very surprising, given previous reports of low hydrothermal stability of short dications based on propylene linkers.8,11,15 To check the integrity of the SDAs, the 13C MAS NMR spectrum of an as-made sample was collected and is shown in Fig. 3 (top trace). The spectrum shows six broadened resonances consistent with the number of lines in the 13C NMR spectrum of the pristine 3BDMI collected in D2O. Five of these resonances are in the expected chemical shift range ascribed to the aromatic (a, b and c) and alkyl (e, f and d) carbons. However, one resonance, which would be assigned to the carbon in the middle of the propylene chain (carbon g), shows an up-field shift from 29 ppm in the pristine 3BDMI in D2O to 20.1 ppm in the zeolite, suggesting that either there has been decomposition of the dication or there has been a significant shielding of this particular atom in the zeolite. Due to the uncertainty in the integrity of the SDA, we liberated the organics occluded by dissolving the as-made zeolite following our previously reported procedure.27 The 13C and 1H NMR spectra of the resulting solution are shown in Fig. 3 (middle) and Fig. 4 (bottom), respectively.
Gef (entry)a | C(%) | H(%) | N(%) | C/Nb | H/Nb | TGc | Empirical compositiond |
---|---|---|---|---|---|---|---|
a Entry in Table 1. b Molar ratios, the theoretical values are given in parentheses. c Solid residues after thermal analysis at 1000 °C (the amount in parentheses stands for the TO2 content in a unit cell given in the last column). d SDA calculated from the N percent assuming the organics are intact and are charge-balanced by the F− ion, TO2 (T represents Si or Ge or both) from the residue after TG and H2O from the excess H. Here, we assume no loss of Ge during TG, although there is ample evidence of redox processes affecting Ge, potentially leading to sublimation of GeO, during calcination.26 | |||||||
0.3 (17) | 9.65 | 1.44 | 3.14 | 3.58 (3.25) | 6.39 (5.5) | 81.6 (82.7) | |C13H22N4F2|2.42[Si0.7Ge0.3O2]48(H2O)4.3 |
0.5 (23) | 8.66 | 1.33 | 2.68 | 3.77 (3.25) | 6.88 (5.5) | 83.4 (84.4) | |C13H22N4F2|2.27[Si0.5Ge0.5O2]48(H2O)6.3 |
0.3 (20) | 8.09 | 1.17 | 2.56 | 3.69 (3.25) | 6.33 (5.5) | 85.3 (86.0) | |C13H22N4F2|1.90[Si0.7Ge0.3O2]48(H2O)3.1 |
These two spectra confirm the integrity of the occluded imidazolium dications. The 13C NMR spectrum of the dissolved zeolite (Fig. 3, middle) shows distinct and well-resolved resonances within the range of the expected chemical shifts of each carbon atom, and the low field resonances of carbon atoms of the imidazolium ring (carbons b and c), which are overlapped into a single band in the zeolite, are clearly resolved in the spectrum of the dissolved zeolite. More importantly, the resonance of the carbon atom in the middle of the methylene chain (carbon g) is at the right chemical shift at ∼29 ppm in the dissolved zeolite instead of the ∼20 ppm observed in the as-made zeolite. Thus, the up-field shift in the as-made zeolite must be due to the occlusion of the dication in the pores (see Computational results below).
On the other hand, the 1H NMR spectrum of the dissolved zeolite (Fig. 4, top) exhibits all the expected resonances with the correct multiplicities and relative intensities. However, we note a large 1H chemical shift displacement when this spectrum is compared to the spectrum of the pristine bromide. An overall chemical shift of 0.16–0.20 ppm to a higher field is featured for the liberated dication compared to the bromide. By contrast, the DHO signal shifted to a lower field and by a much larger amount (around 0.54 ppm). Similar shift trends, although by smaller amounts, were found in our previous work.27 The shift in DHO could be attributed to the effect of HF enhancing hydrogen bonds, because the shift is too large to be caused by a different measurement temperature.28 On the other hand, the effect on the cation could be due to its different concentration in each studied solution. Thus, as the changes in chemical shifts may cause some uncertainty in our results and conclusions, and for the benefit of clarifying the methodology of analyzing dissolved zeolites, we recorded the 1H NMR spectra of four blank solutions containing the same concentration of dication as in the dissolved zeolite. Two of these blank solutions contain also SiO2 in the same amount as in the dissolved zeolite, one of them contains also the same concentration of HF (blank 1, mimicking the dissolved zeolite solution), and the other blank a quarter of that concentration (blank 2). The third blank contains only the dication and the fourth contains also HCl in the required amount to provide the same pH as in the first blank. All the blanks had a small amount of methanol added as a chemical shift reference (H at the methyl group at 3.34 ppm) as recommended for experiments in D2O.28 Finally, we recorded the 1H NMR spectrum of concentrated solution of the SDA in D2O (blank 5, 20 times as concentrated in 3BDMI as the other blanks). These experiments are obviously aimed at discerning the effect of cation concentration, HF concentration and pH on the 1H chemical shifts.
The 1H NMR blank experiments corroborate our guesses (Fig. 529 and Table 3). First, the blank mimicking the dissolved zeolite (blank 1) has a DHO resonance at 5.5 ppm, while the blank having a quarter HF (blank 2) has a DHO resonance at 5.0, and the blank containing only the SDA has a DHO resonance at a more typical 4.8 ppm, demonstrating a downfield shift of the DHO signal as the fluoride concentration increases, which we attribute to an enhanced hydrogen bonding.30 Second, there is also a small but noticeable dependency of the chemical shift of the SDA protons on the concentration of the SDA, with a 0.2–0.3 ppm downfield shift of all the protons as the concentration increases 20 times (Fig. 5 and Table 3, blank 5); note that in this case the DHO signal at around 4.7 ppm remains unaltered. The last three rows in Table 3 show variability in “routine” analysis of pristine 3BDMI. On the other hand, the influence of HF and the SDA concentration on the 13C chemical shifts is much less noticeable, as they are small (≤1 ppm) compared to the whole span of the spectra (over 110 ppm, Table S1†).
Fig. 5 1H NMR spectra of the blank solutions listed in Table 3. The intensity of the concentrated blank has been decreased to give approximately the same intensity as the rest. The spectra have been referenced to the methyl protons in methanol at 3.34 ppm (the dashed lines mark satellite lines due to 1H–13C coupling).29 |
Experiment | 3BDMIBra | HFa | SiO2a | DHO | b,cb | f | d | e | g |
---|---|---|---|---|---|---|---|---|---|
a Relative to the concentration in the dissolved zeolite NMR experiment. b Measured at the center of the multiplet. c Hard to detect due to the high SDA concentration and overlap with the tail of the SDA's “f” resonance. d HCl to achieve the same pH as in the zeolite NMR experiment. e The spectrum in Fig. 4, bottom. f Routine NMR experiments to check the purity of the SDA (concentration not determined and variable in different experiments) showing significant variability. | |||||||||
Dissolved zeolite | 1 | 1 | 1 | 5.4 | 7.33 | 4.19 | 3.73 | 2.55 | 2.31 |
Blank 1 | 1 | 1 | 1 | 5.5 | 7.34 | 4.20 | 3.74 | 2.55 | 2.31 |
Blank 2 | 1 | 1/4 | 1 | 5.0 | 7.36 | 4.22 | 3.76 | 2.58 | 2.34 |
Blank 3 | 1 | 0 | 0 | 4.8 | 7.36 | 4.22 | 3.76 | 2.58 | 2.35 |
Blank 4 | 1 | 1 (HCl)d | 0 | 4.8 | 7.36 | 4.23 | 3.77 | 2.59 | 2.36 |
Blank 5 | 20 | 0 | 0 | —c | 7.73 | 4.50 | 3.98 | 2.86 | 2.55 |
Pristine SDAe | —f | 0 | 0 | 4.7 | 7.40 | 4.26 | 3.78 | 2.62 | 2.39 |
Pristine SDA | —f | 0 | 0 | 4.7 | 7.31 | 4.18 | 3.71 | 2.53 | 2.31 |
Pristine SDA | —f | 0 | 0 | 4.7 | 7.34 | 4.21 | 3.73 | 2.56 | 2.34 |
Finally, we note also that there is an interesting influence of both the presence of HF and the concentration of SDA on the signals of 1H attached to the imidazolium ring (Fig. S5†). For the diluted SDA without HF the signal is a typical AB spin system. Addition of HF increases a bit the separation of the multiplet, while a 20 time increase in concentration not only causes a downfield shift but also converts the AB multiplet into an AZ spin system consisting of two doublets. This is not due to the effect of pH, since a solution with the same pH attained by addition of HCl does not show such a big effect. We reckon these effects must be due to interaction of the imidazolium ring with F in the first case and to imidazolium-imidazolium interactions in the latter. These observations suggest that imidazolium-fluoride and imidazolium-imidazolium interactions may be of interest during the crystallization of zeolites under fluoride and imidazolium structure-direction because of the similar conditions: in these systems there is typically a 1:1 SDA:F ratio (as in blank 1) and the H2O/TO2 ratios (typically 3–10) are in a similar range as in our concentrated blank (D2O/SDA = 9.26, equivalent to H2O/TO2 = 4.63 for a typical SDA/TO2 ratio of 0.5).
The 1H and 13C NMR spectra of the dissolved zeolite, with the understanding of the effects of SDA concentration and the presence of HF, unambiguously demonstrate that 3BDMI, and not decomposed products, is the actual organic SDA in the crystallization of HPM-12. In addition, the 1H and 13C NMR spectra of the dissolved zeolite suggest that 3BDMI is a rather stable organic SDA under the hydrothermal conditions used, as opposed to some other dications containing a three methylene bridge. This in part may be due to our close to neutral synthesis conditions, but in part may be also due to the fact that the positive charges are not strongly located at the N atoms attached to the bridge but they are widely distributed over the imidazolium ring according to our calculation of Mülliken charges by DFT (not included). Nonetheless, this stability is remarkable and contrasts with our prior observation of reduced stability of another imidazolium-based three methylene bridged dication under similar conditions.10
The up-field shift of carbon g resonance by around 9 ppm in the 13C MAS NMR spectrum (Fig. 3) must be thus due to the occlusion of 3BDMI in the zeolite pores and is, in our opinion, notable because of its magnitude. It is much larger, for instance, than the up-field shift experienced by tetramethylammonium cations upon encapsulation in large supercages (1 ppm) or small gmelinite (2 ppm) or sodalite cages (3 ppm) in different zeolites,31 and is similar to the 10 ppm up-field shift experienced by the central two carbons of the small and neutral tetramethyl-1,2-ethylenediamine in ZSM-39 (10 ppm). The large shift in ZSM-39 is caused by the double amine spanning two cages by crossing through a small 6MR, a very peculiar situation that causes a strong electronic shielding of the –C2H4– group by the very close oxygen atoms in the window.32
The thermal gravimetric analysis (TG) of as-made HPM-12 samples is shown in Fig. S6.† It can be seen that fewer organics were entrapped for samples synthesized with higher Gef and the same water content (see curves a and c). However, as-made HPM-12 zeolites obtained with the same Gef but different water contents show that fewer organics were occluded upon dilution (see curves a and b). We, anyway, warn that TG measurements of Ge-containing zeolites may be affected by redox reactions of framework Ge, with possible loss of Ge in the form of volatile GeO, which is more likely for zeolites with no large pores.26
The 19F MAS NMR spectrum of HPM-12 shows the presence of fluoride anions occluded in D4R units with varying Ge content as a function of the Gef of the samples. The assignment of sites may be done based on our previous analysis of the STW zeolite Si, Ge substitutional series.33 It is necessary to take also into account that, probably due to structural reasons, the 19F resonances of F in D4R in STW are about 2–5 ppm downfield shifted compared to other zeolites: for instance the chemical shift of F in pure silica D4R in STW is at −35.7 ppm,27 whereas it is in the −38/−41 ppm range in other zeolites.16,34 With this in mind, the main resonance in both 19F spectra in Fig. 6 must be assigned to F in D4R with Ge–Ge pairs (but not larger clusters, i.e. resonance type III). The material with lower Ge content has also a clear resonance at −21.7 ppm, assigned to F in D4R with Ge but without Ge–Ge pairs (resonance type II). This resonance is also present with a very low intensity in the material with a higher Ge fraction. Finally, a small resonance at −39.8 ppm assigned to fluoride occluded in pure silica D4R (resonance type I) is only present in the more siliceous zeolite.
Fig. 6 19F MAS NMR of two HPM-12 samples obtained at different Gef. Spinning side bands are marked with *. Main resonances are ascribed to types I–III following ref. 33. |
Conformer | System | Imid. | Orient./*UOE | Entry | Stability | 13C NMR calculated chemical shift | ||||||
---|---|---|---|---|---|---|---|---|---|---|---|---|
R.E. | e | g | d | f | c | b | a | |||||
ss | vacuo | vac | — | 1 | 0.0 | 4.6 | 33.1 | 36.1 | 46.7 | 121.8 | 128.2 | 144.4 |
conf | — | 2 | 1.7 | 5.3 | 22.9 | 34.9 | 47.2 | 118.1 | 126.4 | 145.4 | ||
*UOE | conf | [010] | 3 | 0.0 | 11.1 | 22.0 | 39.7 | 48.7 | 124.1 | 126.0 | 144.6 | |
op | vacuo | vac | — | 4 | 0.0 | 4.7 | 32.9 | 35.3 | 47.2 | 122.7 | 127.7 | 144.2 |
conf | — | 5 | 3.9 | 5.0 | 27.6 | 35.9 | 50.8 | 119.8 | 127.9 | 145.4 | ||
*UOE | conf | [010] | 6 | 6.9 | 10.4 | 26.7 | 39.4 | 52.8 | 124.6 | 126.7 | 144.6 |
We next studied the docking of both conformers within the *UOE framework. After analyzing the void volume of this zeolite (Fig. S8†), we realized that there are two potential orientations for the 3BDMI cations: along the 10MR elliptical channels in the ‘b’ axis (labelled as [010]), or along the ‘a’ axis, spanning two 10MR channels, and with the alkyl spacer passing through distorted 8MR windows (labelled as [100]) (Fig. S8,† white arrow). Both orientations were studied by DFT + D, with the two possible orientations of the conformers (‘ss’ and ‘op’) (Fig. S9†). A much higher stability was found for the orientation along the 10MR channels ([010]), with energy differences higher than 24 kcal mol−1 for 3BDMI. This is explained due to the small size of the distorted 8MR windows where the alkyl spacer passes through the [100] orientation (Fig. S9,† bottom). Hence, we discarded the latter SDA orientation and focused on the [010] orientation. In this case, for each of the two conformers (‘ss’ and ‘op’), we also studied two possible packing arrangements: with SDA cations in adjacent 10MR channels in the same orientation or turning 180° around the channel axis. Energy results showed that the most stable situation was found for 3BDMI dications in ‘ss’ orientation and turning 180° between adjacent SDAs (Fig. 7, bottom). It is very interesting to note that the 3BDMI dications confined within the *UOE framework (along the [010] axis) display a different conformation than the most stable conformation in vacuo: upon confinement, the elliptical shape of the 10MR channels causes that the imidazolium rings are arranged perpendicularly to the most stable orientation in vacuo, giving a Ca–N–Cf–Cg torsional angle of ∼180° (compare orientations in Fig. 7A, in vacuo, and Fig. 7B, confined in *UOE). We refer to the latter conformation as ‘conf’ (for confined, with a torsional angle of ∼180°) and ‘vac’ for the stable conformation in vacuo (torsional angle ∼100°).
We then calculated the theoretical 13C NMR chemical shifts of the 3BDMI dication as a function of its conformation (‘ss’/'op’ or ‘vac’/‘conf’) in vacuo and within the *UOE framework (Table 4). No large differences are observed for 3BDMI dications (in vacuo) in the ‘vac’ configuration as a function of the orientation of the rings (‘ss’/‘op’: compare entries 1 and 4, both showing a similar stability in vacuo). These 13C NMR theoretical shifts are in reasonable agreement with the experimental values in aqueous solution of the pristine cation. If we now compare with the conformation that 3BDMI cations display when confined within the *UOE framework (‘conf’, calculated in vacuo, entry 2), we observe that all the 13C δ are similar to those of the ‘vac’ conformation (entry 1), except for Cg, which shows a very large upfield shift of ∼10 ppm. This might be caused by the closeness of Cg to the Cc imidazolium C atom in the ‘conf’ configuration (Fig. 7B). In the ‘op’ conformation (entries 5 and 6), such δ shift is less marked because the conformation of the alkyl chain is different; however, this location is notably less stable in the ‘conf’ configuration in *UOE (by 7 kcal mol−1), and hence we discarded this case. We then compared the 13C δ of the ‘ss’ conformation confined within the *UOE framework (in [010] orientation), which is the most stable host–guest system, and we again observed a similar upfield shift of the Cg NMR signal (to 22 ppm, Table 4, entry 3). This clearly indicates that the experimental observation of the shift of the NMR signal of Cg is caused by the change in the conformation of 3BDMI in aqueous solution (assumed to be the same as in vacuo) and when confined within the *UOE framework. If we compare the effect of confinement with 3BDMI in the same ‘conf’ conformation (entries 2 and 3), we observe also a smaller shift of the methyl C atoms (Ce and Cd), which is not reproduced in the experimental NMR. This might be caused by the freezing of the –CH3 group in the theoretical calculations, or by solvent effects of H2O not taken into account in the calculations. It is interesting to note that our calculations, which are validated by the accurate calculation of a large experimental shift in a 13C NMR resonance, clearly show that the confinement of 3BDMI in the *UOE zeolite induces a change in the organic dications to a less stable conformation, which must be compensated by strong host–guest interactions.
Finally, worth noting is the spatial relationship between the imidazolium rings and the location of F anions in the *UOE framework (see Fig. 7D): it can be appreciated that both oppositely-charged units, imidazolium (+) and F (−), are located close to each other. Therefore, the separation between the positive charges imposed by the length of the alkyl spacer in the SDA dication imposes the distance between adjacent F ions and, as a consequence, between adjacent D4R units that host those F anions, similar to our observations in more-open frameworks.14Table 5 summarizes the observed effects with two series of dications, where the existence of “default phases” can be clearly discerned: these phases (TON or MTW, for methylimidazolium, nBMI, and dimethylimidazolium-based, nBDMI, dications, respectively) appear when the degree of dilution increases, a condition typically leading to a loss of specificity in structure-direction, in our experience.35 Thus, under those dilute conditions only 4BDMI shows a robust structure-direction action, leading to STW even when MTW crystallizes first. under concentrated conditions, the nBMI series yields MFI for n = 4, 8 and 10 and the default TON at any other n tried, while the nBDMI series yields STW for n = 4 and 5, *BEA for n = 8, MWW for n = 10, and MTW or amorphous for the rest. In the presence of Ge, only phases containing D4R are obtained, with a strong dependency on n: *UOE (n = 3), STW (n = 4, 5, 6) and HPM-7 (POS) and HPM-8 (intergrowth of polymorphs D and E of the beta family, with a predominance of polymorph D) for n = 8 and 10.
Although these results are similar to those observed years ago for linear diquats, in that case the effect was interpreted only in a purely topological way, while here we think both the topology and coulombic effects are in place. We think that the fact that the fluoride location is very specific in zeolites, compared to the Al or silanolate location, makes the difference. Hence, the length of the alkyl spacer seems to be of importance in the structure-direction toward particular frameworks with specific distances between D4R units in synthesis mediated by fluoride.
Footnotes |
† Electronic supplementary information (ESI) available: Additional PXRD patterns, details of 1H NMR blank spectra, thermogravimetric analyses, the void volume of zeolite *UOE and the location of the organic SDA, and a table showing 13C NMR chemical shifts of the dissolved zeolite and of the blank experiments. See DOI: 10.1039/C9DT04089G |
‡ Present Address: Johns Hopkins University, 3400 Charles ST, Institute for Nanobiotechnology/WSE, Baltimore, MD, USA. |
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