Adrien
Mouret
,
Loïc
Leclercq
,
Andrea
Mühlbauer
and
Véronique
Nardello-Rataj
*
Université Lille Nord de France, Université Lille 1, ENSCL, EA 4478, Chimie Moléculaire et Formulation, F-59655 Villeneuve d'Ascq Cedex, France. E-mail: veronique.rataj@univ-lille1.fr; Tel: +33 (0)320 336 369
First published on 25th October 2013
Eighteen eco-friendly solvents were examined to carry out the epoxidation of olefins with the amphiphilic catalytic dodecyltrimethylammonium polyoxometalate nanoparticles [C12]3[PW12O40] in comparison with [H]3[PW12O40] and [Na]3[PW12O40]. Surprisingly, the screening of solvents with cyclooctene has revealed that the [C12]3[PW12O40] catalyst is much more active with initial turn-over frequencies, TOF0, increasing up to a factor of 10. Moreover, the reaction occurs at competitive rates in four relevant solvents, i.e. cyclopentyl methyl ether, 2-methyl tetrahydrofuran, methyl acetate and glycerol triacetate, for which TOF0 values are higher than 260 h−1. The recyclability of the systems is demonstrated and the scope of substrates has been successfully extended to cyclohexene, 1-octene, limonene, 3-carene, α-pinene, β-pinene and neryl acetate with good epoxide selectivity. The catalytic performances in the “green” solvent are assigned to the formation of stable [C12]3[PW12O40] nanoparticle dispersions which have been characterized by transmission electron microscopy and dynamic and multiple light scattering experiments. Finally, the Kamlet–Taft parameters were measured in order to correlate the physicochemical properties of the solvents and the catalytic activity.
Fig. 1 Mechanism of olefin epoxidation with the [PW12O40] catalyst.8 |
However, most hydrogen peroxide-based epoxidation reactions catalyzed by [H]3[PW12O40] are performed in biphasic systems using chlorinated (e.g. methylene chloride, chloroform) or hazardous solvents (e.g. acetonitrile, a very inflammable liquid with a flash point of 12.8 °C).9 As pointed out by Hill et al.: “the use of chlorocarbons largely defeats the significant environmental and economic advantages of using H2O2as the oxidant”.10 In 2003, Noyori et al. developed the epoxidation of olefins under organic solvent- and halide-free conditions.11 This smart catalytic system seems to be ideal because it is economically, technically, and environmentally satisfying. However, the reaction is performed at high temperature (90 °C) in the presence of a surfactant (quaternary ammonium hydrogenosulfate) and phosphonic acid in order to create in situ the Venturello catalyst. In recent years, balanced catalytic surfactants, combining an amphiphilic quaternary ammonium cation and a catalytic counteranion, such as MoO42− or WO42−, have been designed to obtain very efficient two- and three-phase microemulsion systems for the catalytic oxidation (i.e. dark singlet oxygenation, epoxidation, sulfide oxidation) of various substrates.12 More recently, based on the same concept, catalytic amphiphilic POM nanoparticles resulting from the electrostatic coupling of [PW12O40]3− anions and alkyltrimethyl ammonium cations have been shown to stabilize the so-called Pickering emulsions.13 This new amphiphilic catalyst gives pH-neutral conditions (pH ≈ 6.5) preventing epoxide hydrolysis.12 This catalyst works at 65 °C with competitive reaction rates.13 However, the drawback of this method is the aromatic solvents used to generate the Pickering emulsion.13 In order to obtain a more sustainable catalytic process, the use of these amphiphilic nanoparticles has been investigated for the epoxidation of olefins in eighteen eco-friendly solvents with the aim to find relevant alternatives to the aromatic, chlorinated and other hazardous solvents which are commonly used to perform reactions with POM catalysts (Table 1). The reaction media as well as the catalytic nanoparticle behavior in the “green” solvents have been characterized by transmission electron microscopy (TEM) and dynamic and multiple light scattering experiments. Finally, the Kamlet–Taft parameters were measured in order to correlate the physicochemical properties of the solvents with their catalytic activity.
In a chemical process, the use of a solvent is dictated by its basicity/acidity, its polarity and its protic or aprotic nature. In order to estimate the physicochemical properties of solvents, one classical approach consists of determining the Kamlet–Taft plot.15,16 Indeed, solvents are identified by three descriptors: α (a measure of the “proticity” or H-bond donating ability), β (an expression of their basicity or H-bond accepting ability) and π* (a measure of their polarity and polarizability). Classically, a 2D chart is plotted with π* on the x-axis and β on the y-axis (Fig. 2).
Fig. 2 Kamlet–Taft plot of solvents (1–19, A and B) as a function of their π* (polarity and polarizability), β (basicity or H-bond accepting ability) and α (“proticity” or H-bond donating ability) values (blue large sphere: α > 0.5; red small sphere: α < 0.5). Data were obtained from ref. 15 and 16 or experimentally determined for 1, 4, 7, 14, 16, and 17. |
In Fig. 2, the sphere size represents the protic (α > 0.5: small sphere) or the aprotic nature of the solvent (α < 0.5: large sphere). The data values were obtained from the literature or experimentally determined (see Table 2). Although the investigated solvents cover a large part of the Kamlet–Taft plot, we can distinguish different groups. The first one is composed of solvents 1–10, 13, 16 and B. For these solvents, the β values are between 0.4 and 0.6 (i.e. all of them possess the same basicity or H-bond accepting ability) but π* varies between 0.25 for 5 and 0.84 for 16 (i.e. between these two solvents we have an increase of the polarity and the polarizability). The π* parameter follows the relative polarity values extracted from the literature: 0.12 (5), 0.18 (2), 0.22 (6), 0.25 (3) and 0.46 (B) vs. 0.25 (5), 0.53 (2), 0.55 (6), 0.60 (3) and 0.75 (B) for π*.17 Moreover, it is noteworthy that for all the solvents in this group, α is lower than 0.19 except for EtLac 13 (α = 0.69) due to the presence of one hydroxyl functional group. The second group is composed of water 18 and chloroform A for which β is very low (0.14 and 0.10, respectively) due to their weak basicity. However, these two solvents are very different from the viewpoint of α and π*. In fact, α and π* parameters are very high for 18 compared to A due to the high polarity, polarisability and the large ability of water to form H-bonds. The third family is composed of solvents 14, 15 and 17, for which the β values are between 0.6 and 0.8 but with various α and π* depending on the structure and the presence of OH functions. The fourth and last family is composed of solvents 11 and 12, for which the three Kamlet–Taft parameters are very close due to the similarity of the two structures.
Solvent | α | β | π* |
---|---|---|---|
a Our experimental data (see the Experimental section). b Taken from ref. 15. c Taken from ref. 16. | |||
1 | 0 | 0.52 (0.53)b | 0.43 (0.42)b |
2 | 0 | 0.58 | 0.53 |
3 | 0 | 0.42 | 0.60 |
4 | 0 | 0.45 | 0.62 (0.63)b |
5 | 0 | 0.45 | 0.25 |
6 | 0 | 0.45 | 0.55 |
7 | 0 | 0.52 | 0.85 |
8 | 0 | 0.40 | 0.83 |
9 | 0 | 0.45 | 0.63 |
10 | 0 | 0.60 | 0.83 |
11 | 0 | 0.80 | 0.92 |
12 | 0 | 0.90 | 0.92 |
13 | 0.69 | 0.52 | 0.82 |
14 | 0 | 0.62 | 1.21 |
15 | 0.83 | 0.75 | 0.51 |
16 | 0 | 0.43 | 0.84 |
17 | 0.59 | 0.63 | 0.86 |
18 | 1.17 | 0.14 | 1.09 |
A | 0.20 | 0.10 | 0.53 |
B | 0.19 | 0.40 | 0.75 |
Fig. 3 Initial turn-over frequency (TOF0) observed for the epoxidation of cyclooctene in various eco-friendly solvents (1–18) in comparison with two classical solvents (A and B). |
Solvent | [H]3[PW12O40] | [Na]3[PW12O40] | [C12]3[PW12O40] | |||
---|---|---|---|---|---|---|
TOF0 (h−1) | Δt (h) | TOF0 (h−1) | Δt (h) | TOF0 (h−1) | Δt (h) | |
a Reaction conditions: [X]3[PW12O40] nanoparticles = 15 μmol (X = C12, Na or H), solvent = 3 mL, olefin = 1.5 mmol, H2O2 = 1.5 mmol, 65 °C, conversion > 95%, epoxide > 99%. b Time at which a plateau is reached (conversion obtained at this time). | ||||||
1 | 24.8 | 3 | 33.2 | 3 | 283.2 | 0.6 |
2 | 2.4 | 30 | 0 | 0 | 281.2 | 0.7 |
3 | 33.2 | 5.5 (62)b | 3.9 | 60 | 279.2 | 0.8 |
4 | 66.4 | 1 (66)b | 43.7 | 5 | 266 | 0.8 |
5 | 30.4 | 4 | 19.1 | 14 | 211.2 | 0.8 |
6 | 14.4 | 3 (48)b | 24.3 | 6 | 201.6 | 1 |
7 | 29.1 | 1 (32)b | 8.2 | 30 | 88.4 | 3 |
8 | 10.3 | 1 (11)b | 58.5 | 3 | 87.3 | 3 |
9 | 2.9 | 100 | 6.5 | 50 | 87.2 | 3 |
10 | 16.3 | 10 | 3.2 | 50 | 79 | 4 |
11 | 9.2 | 3 (44)b | 26.4 | 1 (71)b | 78.4 | 1 (73)b |
12 | 10.8 | 3 (43)b | 59.8 | 1 (67)b | 72.9 | 1 (70)b |
13 | 19.4 | 8 | 6.7 | 60 | 68.4 | 1.5 |
14 | 2.3 | 30 | 3.2 | 40 | 64.7 | 6 |
15 | 4.1 | 30 | 34.2 | 4 | 61.7 | 3 |
16 | 16.1 | 7 | 28.4 | 5 | 60.4 | 3 |
17 | 8.9 | 1 (9)b | 2.2 | 50 | 24.3 | 6 |
18 | 10.9 | 12 | 13.9 | 12 | 7.3 | 15 |
A | 14 | 10 | 13.5 | 12 | 67.5 | 2 (81)b |
B | 2.8 | 50 | 0 | 0 | 48.4 | 5 |
As indicated in Table 3, both reference experiments with [H]3[PW12O40] and [Na]3[PW12O40] gave similar results with relatively low catalytic activity in almost all solvents (1–18). The initial turn-over frequency (TOF0) does not exceed ≈30 h−1 for [H]3[PW12O40] except for solvent 4 (66.4 h−1), whereas for [Na]3[PW12O40], the best TOF0 values are obtained for solvents 4, 8 and 12 with TOF0 equal to 43.7, 58.5 and 59.8 h−1 respectively. On the other hand, apparent good reaction times would be obtained in GTA 4, DMG 7, PC 8 and Solketal 17 but the reaction reaches a plateau, limiting the final conversion to 66, 32, 11 and 9% respectively. Moreover, in chloroform (A) and acetonitrile (B), both the acidic and sodic forms of the catalyst are inefficient. It is noteworthy that [H]3[PW12O40] and [Na]3[PW12O40] catalysts give biphasic media with chloroform in the presence of H2O2 whereas with acetonitrile, they lead to a homogeneous medium. Surprisingly, the catalytic activity is better in chloroform than in acetonitrile. We suppose that the nature of the intermediates (i.e. the active species formed by [PW12O40]3− decomposition) depends on the solvent properties. Indeed, as described by Rhodes et al., the decomposition of [H]3[PW12O40] is reduced in an ethanol–water mixture or an acetone solution compared to pure water.18 As clearly shown by the TOF0 reported in Fig. 3, the cyclooctene epoxidation in the “green” solvents is remarkably more efficient with the [C12]3[PW12O40] amphiphilic catalyst than with [H]3[PW12O40] or [Na]3[PW12O40] (except in water 18). The four best solvents exhibiting TOF0 up to ten times higher can be highlighted: cyclopentyl methyl ether (CPME 1), 2-methyl tetrahydrofuran (2-MeTHF 2), methyl acetate (AcOMe 3) and glycerol triacetate (GTA 4). In all the “green” solvents 1–17, the [C12]3[PW12O40] nanoparticles give a fine and stable dispersion leading to a homogeneous mixture upon hydrogen peroxide addition for solvents 2, 3, 8–14 and 16 whereas with solvents 1, 4–7, 15 and 17, the solid nanoparticles remain dispersed in the solvents. As the reaction media are different for the four most active solvents, we can assume that the catalytic activity is not directly correlated to the nature of the medium but dictated by the dispersion stability as well as the solvation and the formation of the peroxo-catalytic species.
As an example, in water 18, the [C12]3[PW12O40] nanoparticles tend to aggregate as indicated by the evolution of the correlograms over time (Fig. 4). At short time delays, the correlation is high because the particles do not have a chance to move. In contrast, as the time delays become longer, the correlation decays exponentially, meaning that, after a long time period has elapsed, there is no correlation between the scattered intensity of the initial and final states. As this exponential decay is related to the motion of the particles, specifically to the diffusion coefficient itself correlated to the particle size, it is clear that the particle size increases as a function of time. Indeed, the [C12]3[PW12O40] nanoparticles aggregate: at low time (≤1 h), the correlogram is typical of a sample containing small particles (52 ± 3 nm) but for a time range ≥ 1 h, the correlation functions indicate the presence of large aggregates (i.e. the signal decays more slowly and the aggregate size is estimated to be between 147 ± 7 and 172 ± 9 nm). It is noteworthy that the correlograms highlight a progressive aggregation, which is also confirmed by TEM (see Fig. 4c and d), followed by a precipitation of the aggregated nanoparticles. From a catalytic point of view, the low activity observed in water 18 is clearly due to this gradual aggregation of the [C12]3[PW12O40] nanoparticles.
In order to extend the dispersion stability effect to other solvents, we also performed multiple light scattering experiments with solvents 1 and 4 (Fig. 5). These two solvents were investigated because dispersion is observed both with and without H2O2 (see above).
As the backscattering intensity is directly proportional to the volume fraction of the dispersed phase, local changes in concentration (e.g. creaming and sedimentation) and global changes in size (e.g. flocculation and coalescence) can be detected. The evolution in time of the backscattering at mid-height of the tube (red arrow) indicates an increase in size whereas the decrease at the sample top (black arrow) and the increase of the backscattering at the sample bottom (purple arrow) are characteristic of the formation of clarification and sedimentation processes. This evolution is clearly characteristic of an aggregation process of the nanoparticles leading to sedimentation and clarification (see above and the macroscopic views in Fig. 5). As depicted in Fig. 5c, the stability kinetic profiles reveal that the [C12]3[PW12O40] nanoparticle dispersion is more stable in CPME 1 than in GTA 4.
In order to get a better insight into the solvent effect on the catalytic epoxidation of cyclooctene, we have plotted the TOF0 as a function of the α, β and π* Kamlet–Taft parameters. Indeed, a 2D chart is plotted with π* on the x-axis and β on the y-axis. It is noteworthy that the sphere size represents the TOF0 and if α > 0.5, the sphere is surrounded by a blue circle (Fig. 6).
It is clear that the best catalytic activity is obtained for solvents with similar Kamlet–Taft parameters. Indeed, for [H]3[PW12O40], the highest reaction activity is achieved in the solvents with intermediate basicity and low and intermediate polarity. However, water is also a good solvent for the epoxidation reaction but unfortunately it does not afford the solubilization of hydrophobic substrates. For [Na]3[PW12O40], the best catalytic activity is obtained for three solvent families: (i) solvents with intermediate polarity and intermediate or high basicity, (ii) highly polar solvents with a low basicity, and (iii) highly polar solvents with a high basicity. In contrast, for [C12]3[PW12O40], the best activity is obtained for aprotic solvents with low or intermediate polarity and a clear intermediate basicity. This observation confirms that a relationship exists between the solvent properties and the catalytic activity for [C12]3[PW12O40]. The discussion below focuses on the two best solvents, i.e. CPME 1 and 2-MeTHF 2. For these two solvents, the effect of the alkyltrimethyl ammonium cation chain length, abbreviated as [Cn] (with C6 to C16 alkyl groups), has been investigated. Fig. 7 shows the cyclooctene conversion at 15 min and the TOF0. In the case of CPME 1, the results show that the catalytic performance is strongly affected by the ammonium cation chain length. Optimal performances are obtained with [C12] and [C14] chain lengths. In contrast, in the case of 2-MeTHF 2, the highest reaction activity is achieved for a large range of ammonium alkyl chain lengths (between C8 and C16).
A direct correlation between the solvent properties and their efficiency can be easily established. Indeed, 1 is more apolar than 2 (see the Kamlet–Taft plot in Fig. 2). Therefore, 2-MeTHF is able to dissolve more easily the [Cx]3[PW12O40] and the peroxotungstate catalysts (i.e. the Venturello species) whereas CPME leads to whitish dispersions due to the partial insolubility of the [Cx]3[PW12O40] and the peroxotungstate catalysts. In this last case, the activity follows the same behavior as that previously observed in the case of catalytic Pickering emulsions: i.e. the hydrophobicity/lipophilicity balance of the [Cx]3[PW12O40] nanoparticles has an effect on the stability and on the nature of the solid dispersion (Fig. 8).13
Finally, for these two solvents, the recycling of the [C12]3[PW12O40] nanoparticles was studied (Fig. 9). Thus, at the end of the reaction, the [C12]3[PW12O40] nanoparticles were easily separated from the solvent by centrifugation. In the case of 2-MeTHF (2), the nanoparticles become soluble in the presence of H2O2 but re-precipitate at the reaction end (i.e. when all H2O2 has been consumed). It is noteworthy that Raman and 31P NMR MAS spectra obtained for the precipitate recovered after reaction are similar to those of the initial [C12]3[PW12O40] nanoparticles. (Fig. 10). On the other hand, the 31P NMR and FTIR analyses reveal the absence of phosphorus derivatives in the residual solution.
Fig. 10 31P NMR MAS (A) and Raman spectra (B) of [C12]3[PW12O40] nanoparticles: before (a) and after reaction (b). |
Hence, in both solvents, the epoxide could be readily isolated by removing the solvent whereas the catalytic nanoparticles were charged again with a fresh batch of solvent containing cycloctene and H2O2. The activity (conversion and TOF0) and selectivity of the recovered catalyst were quasi the same after at least five consecutive recyclings (see Fig. 9).
Substrate | Solvent | H2O2 (equiv.) | Δtb (h) | Sel. (%) | TOF0 (h−1) |
---|---|---|---|---|---|
a Reaction conditions: [C12]3[PW12O40] nanoparticles = 15 μmol, solvent = 3 mL, olefin = 1.5 mmol, H2O2 = 1.5 mmol, 65 °C. b Time required to obtain a conversion ≥ 95%. c [C12][H2PO4] = 30 μmol. d Time at which a plateau is reached (conversion obtained at this time). e Limonene 1,2-epoxide. f Neryl acetate 2,3-epoxide. | |||||
1 | 1 | 0.6 | 99 | 283.2 | |
2 | 0.7 | 99 | 281.2 | ||
1 | 1 | 3.5 | 95 | 38.4 | |
2 | 95 | 42.2 | |||
1 | 1 | 24 (53)d | 71 | 4.2 | |
1 × 2 | 24 (84)d | 48 | 4.1 | ||
2 | 1 | 24 (62)d | 73 | 3.1 | |
1 × 2 | 24 (87)d | 52 | 3.1 | ||
1 | 1.5 | 3 (81)d | 41e | 81 | |
0.5 × 3 | 3.5 | 65e | 53 | ||
2 | 1.5 | 3 (85)d | 46e | 85 | |
0.5 × 3 | 3 | 73e | 61 | ||
1 | 1.5 | 3 (82)d | 54 | 66.2 | |
0.5 × 3 | 3 | 68 | 56.2 | ||
2 | 1.5 | 3 (79)d | 49 | 57.7 | |
0.5 × 3 | 3 | 72 | 49.7 | ||
1 | 2 | 3 (58)d | 32 | 39.2 | |
0.5 × 4 | 4 | 49 | 23.5 | ||
2 | 2 | 3 (51)d | 34 | 37.4 | |
0.5 × 4 | 4 | 51 | 30.0 | ||
1 | 2 | 3 (60)d | 31 | 45.4 | |
0.5 × 4 | 4.5 | 43 | 35.4 | ||
2 | 2 | 3 (63)d | 29 | 40.1 | |
0.5 × 4 | 4 | 45 | 32.3 | ||
1 | 1 | 1 (60)d | 87f | 59.7 | |
2 | 1 | 43f | 89.5 | ||
2 | 1 | 1 (62)d | 91f | 63.3 | |
2 | 1 | 59f | 86.3 |
For 1-octene, the conversion reaches 53% in CPME and 62% in 2-MeTHF after 24 h with 1 equiv. of H2O2 and in the presence of [C12][H2PO4] (used to improve catalyst performance through interactions with the polyoxotungstate).13 Moreover, the TOF0 and the epoxide selectivity are around 3.5 h−1 and 70%, respectively, which is relatively high compared with the literature data. Indeed, when [H]3[PW12O40] is dissolved in acetonitrile (i.e. homogeneous conditions), a TOF0 of 7.8 h−1 with an epoxide selectivity of 56% has been reported in the literature.20 It is noteworthy that with 1 equiv., the reaction reaches a plateau from which the conversion reaches a limiting value that does not change appreciably even if the reaction time is further increased. However, if H2O2 is added in several batches, the conversion increases up to 84 and 87% in CPME and 2-MeTHF, respectively. However, the epoxide selectivity decreases in favor of the corresponding diol (48 and 52%, in CPME and 2-MeTHF, respectively). It is noteworthy that with 2 equiv. of H2O2 in one batch the epoxide selectivity decreases more strongly (around 30%).
Next, we investigated some terpenes (limonene, 3-carene, α-pinene, β-pinene and neryl acetate). For these five less reactive and frailer substrates, the reaction needs more than 1 equiv. to give a satisfactory conversion. Moreover, as depicted in Table 4, we have reported the effect of H2O2 addition in one or several batch(es). For limonene, 3-carene, α-pinene and β-pinene, the sequential addition of H2O2 gives better epoxide selectivities. The TOF0 is in the following order: limonene < 3-carene < neryl acetate < β-pinene < α-pinene (between 20 and 80 h−1). The reactivity for terpenes could be dictated by their structures.21 It is noteworthy that Maksimchuk et al. have reported similar results for α-pinene (TOF0 = 25.8 h−1).20 On the other hand, Sato et al. under the conditions of Noyori (see below) have performed the epoxidation of α-pinene; the reported conversion and selectivity are 91 and 95%, respectively.22 However, the main drawback of this reaction is the use of phosphonic acid. The TOF0 values observed for limonene and 3-carene are ≥53 h−1 depending on the “green” solvents (see Table 4) whereas the TOF0 reported for a homogeneous system are clearly lower (27.6 and 34.2 h−1, respectively).19 Sakaguchi et al. have reported a conversion of 94% in 1.5 h and a very good selectivity (97%) for the epoxidation of limonene.23 The same authors have also reported that neryl acetate can be epoxidized in 5 h with a quantitative conversion and a selectivity of 86%. However, this system uses peroxotungstophosphate coupled with quaternary ammonium in a chloroform solution. It is noteworthy that an interesting methodology has been developed by Yamazaki.24 The author reports on the epoxidation of 3-carene, α- and β-pinene in the presence of the methyltrioxorhenium(VII) catalyst. The reactions have been performed without an organic solvent and the conversions are quantitative. However, the principal drawback of this solvent-free system is the use of toxic 3-methylpyrrazole and/or 1-methyimidazole as reaction additive(s). Finally, Alsters et al. have described the quantitative epoxidation of 3-carene with H2O2/Na12[WZn3(ZnW9O34)2]/quaternary ammonium.25 This catalytic system gives a very active reaction medium due to the formation of a stable emulsion that can be easily separated into an aqueous and an organic phase at full conversion. The principal drawback of this methodology is the use of toluene.
The measured frequency maximum of 4-nitroanisole (νNA) and 4-nitrophenol (νNP) was used to calculate β (measure of the basicity or H-bond accepting ability) using the following equation:
Lastly, the peak maxima of Reichardt's dye (νRD) and 4-nitroanisole (νNA) were used to calculate α (measure of the “proticity” or H-bond donating ability) from the following equation:
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