Mihail L.
Grecea
,
Alexandre C.
Dimian
*,
Stefania
Tanase
,
Venkatesh
Subbiah
and
Gadi
Rothenberg
*
Van't Hoff Institute for Molecular Sciences, University of Amsterdam, Science Park 904, 1098XH Amsterdam, The Netherlands. E-mail: g.rothenberg@uva.nl
First published on 14th May 2012
Sulfated zirconia catalysts obtained by employing chlorosulfuric acid show significantly higher activity in the esterification of fatty acids with different alcohols compared with catalysts made using sulfuric acid. The superior performance results from higher sulfur content, larger pores and stronger acid sites. These catalysts are robust and do not leach out sulfonic groups. Catalyst performance depends strongly on the sulfation reagent and the calcination conditions of the intermediate zirconium hydroxide. A series of kinetic experiments was carried out with lauric acid and various alcohols (methanol, 2-ethylhexanol, propanols and butanols). The new catalysts are ca. five times faster when using primary alcohols independent of the alcohol chain length. When using secondary and tertiary alcohols the reaction rate drops considerably. This is explained by a linear free energy relationship of substituent reactivity. The kinetic investigation shows that chlorosulfated zirconia is suitable as a multiproduct catalyst for manufacturing fatty esters, by employing a catalytic reactive distillation process.
One attractive alternative for overcoming these drawbacks is Catalytic Reactive Distillation (CRD). This efficient continuous manufacturing method combines reaction and in situ separation and is energy saving. In 2003, we first showed the feasibility of using CRD for manufacturing fatty esters.3 This work was then extended to light alcohols forming azeotropes with water, such as n- and iso-propanols, by using entrainer-enhanced reactive distillation.4 CRD is also highly beneficial for manufacturing biodiesel from fatty-acid-rich (so-called high-FFA) feedstock and light alcohols, as it saves energy in the separation process.5–7
Despite the strong scientific interest, the number of actual industrial applications of CRD processes is low. This reflects the practical difficulty of finding active yet robust catalysts capable of working at the temperatures and concentrations required for maintaining the liquid–vapour equilibrium. Additionally, fine-chemical processes require multi-product catalysts. This means that a variety of products should be manufactured using the same hardware and catalyst by changing only the feed, pressure and temperature. Another key problem when applying CRD to esterification and other condensation reactions is inefficient water removal from the vapour phase. This has two goals: shifting the chemical equilibrium to the products side, and minimizing catalyst deactivation.8
Previously we showed that sulfated zirconia (SZr) is a good catalyst for fatty acid esterification with normal alcohols at high temperatures.5,9 This catalyst is stable up to 170 °C, with practically no leaching of sulfonic groups. Subsequently, Yadav et al. suggested that the sulfur content, and consequently the activity of sulfated zirconia, would increase notably by using chlorosulfuric acid as the sulfonating agent.10,11 This hypothesis was tested in alkylation and acylation reactions,12 but not in fatty acid esterification. A recent review emphasised that sulfated zirconia based catalysts are suited to be used in heterogeneous liquid phase reactions, offering new opportunities for developing environmentally benign and friendly processes. However, ensuring high activity, reproducibility and robustness remains a challenge.12,13
A close inspection of the literature reveals that the activity of sulfated zirconia catalysts depends subtly on a large number of factors. These include catalyst pre-treatment, preparation, and calcination. Farcasiu and Li stated that in the preparation of sulfated zirconia by impregnation, the catalytic activity is influenced by the Zr(OH)4 precursor, the precipitation pH, and the temperature and duration of the calcination after sulfation.14,15 A tetragonal phase was found necessary for superacidity, which would justify that using a colloidal sol–gel technique would lead to much higher sulphur content than via the impregnation method.16 Lercher's group developed these aspects in more detail.16–19 Thus, highly active sulfated zirconia materials were prepared by the sulfation of crystalline zirconia with gaseous SO3, circumventing the final calcination step.17 The aging procedure leads to different activities. Calcination parameters, such as atmosphere, duration and catalyst bed depth, can also influence the catalytic performance.18,19 Here we report the synthesis, characterization and application of a sulfated zirconia catalyst made by chlorosulfonation. This robust solid acid catalyses the esterification of fatty acids with various alcohols (Scheme 1). We research the influence of the preparation conditions on the reaction rate, and study the possibility of multiproduct catalysis. Finally, we present a simplified practical kinetic model for the case study of the catalytic esterification of lauric acid with n-propanol and iso-propanol. This model can be used in the preliminary conceptual design of a CRD process.
Scheme 1 Overview of the catalytic esterification carried out with lauric acid 1 and various alcohols 2. |
Entry | Catalyst | Surface area/m2 g−1 | Pore volume/cm2 g−1 | Pore diameter | Sulfate content [%] |
---|---|---|---|---|---|
Median/max (nm) | |||||
1 | SSZr-1 | 78 | 0.165 | 7.5/7.8 | 3.2 |
2 | CISZr-1 | 52 | 0.248 | 16.5/9.4 | 7.2 |
3 | CISZr-2 | 97 | 0.347 | 14.5/7.6 | 7.5 |
4 | CISZr-3 | 118 | 0.289 | 10.4/5.9 | 7.4 |
5 | SZr-comm | 54 | 0.100 | 5.8/3.6 | 1.6 |
A measure of the acid site strength is obtained from the total acidity measured by temperature programmed desorption (TPD) analysis. We see that in the SSZr-1 catalyst most of the acid sites are located at low temperatures (150–220 °C) as well as around 400 °C. In contrast, for the ClSZr-1 catalyst there is a large peak at higher temperature, namely around 530–540 °C. Note that acid sites located above 400 °C are considered as “super-acidic” (the TPD results are included in the ESI†).21 TGA analysis (see Fig. S7 in the ESI†) indicates that catalyst dehydration occurs up to 200 °C. However, the high-temperature peaks were ascribed to the desorption of ammonia bound to strong Brönsted and Lewis acidic sites.21
Fig. 1 Lauric acid esterification with 2-ethyl hexanol catalysed by sulfated zirconias obtained by chlorosulfonic vs. sulfuric acid. All reactions were performed in triplicate, agreeing to within ±0.5% between triplicate runs (each point on the graph is an average value of three runs). Reaction conditions: lauric acid:2-ethylhexanol molar ratio 1:1, temperature 170 °C, 10 wt% catalyst. ClSZr-1 (●), ClSZr-2 (○), SSZr-1 (■). |
Fig. 2 Activity of various sulfated zirconia catalysts in the esterification of lauric acid with n-propanol (left) and iso-propanol (right). Reaction conditions: acid:alcohol molar ratio 1:5; 5 wt% catalyst; temperature 133 °C. ClSZr-1 (●), ClSZr-2 (○), ClSZr-3 (■), SSZr-1 (□), commercial SZr (▲). |
Further insight into the effect of chain length and branching of various alcohols was obtained by measuring the kinetics of the esterification of lauric acid using homogeneous catalysis. Fig. 3 compares the reaction profiles using 2 wt% H2SO4 at 80 °C for n-propanol, n-butanol, i-propanol, 2-butanol, and tert-butanol, respectively. The alcohol activity follows 1° > 2° > 3°. Moreover, the curves for 1-propanol and 1-butanol are practically identical. The observed reaction rates confirm the prediction based on the linear free energy relationship of the Taft equation:22
log(k/kCH3) = ρ*σ* + δEs | (1) |
Here, the term k/kCH3 represents the ratio of the reaction rate of a given substituent with respect to a methyl group. The right-hand terms account for the polar and steric effects of the substituent. In addition, there are two correction factors related to the sensitivity of the two terms to specific reaction conditions, respectively ρ* and δ.
Fig. 3 Kinetics of fatty acid esterification by primary, secondary and tertiary alcohols. Reaction conditions: 2 wt% H2SO4 catalyst, acid:alcohol molar ratio 1:5, temperature 80 °C. NPA (●), IPA (○), 2-butyl (■), 1-butyl (□), tert-butyl (▲). |
Table 2 gives some values of parameters compiled from the literature.23 From these figures, the steric effect for secondary and tertiary alcohols should dominate over the electronic effect. Accordingly, iso-propanol should react about 4.5 times slower than the methanol, while the tert-butyl alcohol about 70 times slower. This prediction is verified here qualitatively for both homogeneous and heterogeneous catalysts. Conversely, we see only a small kinetic effect of the substituent for the primary alcohols. One possible explanation is that for fast reactions, as in this case for primary alcohols, the discrimination of finer kinetic effects is more difficult, as they are masked by the effect of the catalyst amount.
Entry | Parameters | CH3 | C2H5 | 2-C3H7 | tert-butyl |
---|---|---|---|---|---|
1 | E s | 0.000 | −0.070 | −0.470 | −1.540 |
2 | σ* | 0.000 | −0.100 | −0.190 | −0.300 |
3 | E s + σ* | 0.000 | −0.170 | −0.660 | −1.840 |
4 | k/kCH3 | 1.000 | 0.676 | 0.219 | 0.014 |
Murzin et al.24 investigated the esterification of different acids over heterogeneous and homogeneous catalysts. They found that substituent effects followed the Taft relationship for a series of alcohols (methanol, ethanol, n-propanol, n-butanol, i-propanol), but not for the acids (acetic, propanoic, pentanoic). However, the reported values for substituents (σ* = 0, −0.1, −0.12, −0.13 and −0.20 for CH3, C2H5, n-C3H7, n-C4H9 and i-C3H7) account only for polar effects, and not for steric ones. Conversely, Goodwin et al. found that the Taft correlation was applicable to model steric kinetic effects by the esterification of the aliphatic acids with methanol, up to C4 residues.25
The above results indicate that the reaction mechanism for fatty acid esterification catalyzed by sulfated zirconia should follow the same path as by homogeneous catalysis. Since the effect of alcohol substituents is similar, the rate-limiting step should be the surface chemical reaction.26 However, three important aspects specific to the heterogeneous process should be taken into account:
(1) The occupation of active acid sites is a competition between fatty acid molecules and water. Thus, the presence of water could hinder the reaction at high conversions.
(2) The surface hydrophobicity of the sulfated zirconia catalyst plays a key role. A sufficiently hydrophobic surface would favor the water desorption. Otherwise, this desorption becomes the rate-limiting step.5
(3) The diffusion kinetics are sensitive to steric effects of both long-chain fatty acids and iso-alcohols. Larger catalyst pores are thus beneficial. This characteristic should be mainly responsible for the higher activity of chlorosulfated zirconia catalysts, as well as for differences among their samples as given in Table 1.
In the following sections, we focus on the most active catalyst, ClSZr-1, as a multi-substrate esterification catalyst using lauric acid combined with methanol, n-propanol, iso-propanol, and 2-ethylhexanol.
Fig. 4 Esterification of lauric acid with methanol catalyzed by ClSZr-1; (left) the effect of the acid:alcohol molar ratio: 2:1 (■), 1:1 (●), 1:2 (○), temperature 150 °C and (right) the effect of temperature: T = 133 °C (●), T = 140 °C (○), T = 150 °C (■). Reaction conditions: acid:alcohol molar ratio 1:1,5 wt% catalyst. |
We then studied the esterification of lauric acid with n-propanol (NPA) and iso-propanol (IPA, Fig. 5). These reactions were run at 133 °C in the presence of 5 wt% ClSZr-1 catalyst. Lower acid:alcohol ratios gave higher conversions (>95% and 80% with NPA IPA, respectively). However, the initial reaction rate also depends on the ratio of reactants. An excess of alcohol can even slow down the reaction, probably due to the alcohol adsorption on the active sites.
Fig. 5 Reaction profiles for the esterification of lauric acid with n-propanol (left) and iso-propanol (right), catalyzed by CSZr-1. Reaction conditions: acid:alcohol molar ratios 1:1 (○), 1:3 (●), 1:5 (□); 5 wt% catalyst; temperature 133 °C. |
Subsequently, we ran an analogous experiment using 2-ethylhexanol. Fig. 6 shows the effect of the acid:alcohol ratio (1:2, 1:1 and 2:1) at 160 °C (similar results were obtained for 140 °C, see ESI†). A 1:2 acid:alcohol molar ratio gives almost complete conversion, while a 2:1 ratio gives a fatty acid conversion close to the stoichiometric limit of 0.5. Note that the contribution of the thermal autocatalysis accounts for over 60% conversion at 160 °C.
Fig. 6 Esterification of lauric acid with 2-ethylhexanol at 160 °C using different acid:alcohol molar ratios: 1:2 (■), 1:1 (○), and 2:1 (□). Note that the catalyst concentration used here is 2% w/w catalyst/acid, allowing a better visualization of the influence of alcohol concentration on the initial part of the reaction profiles. For comparison, the thermal background reaction for a 1:1 ratio without any catalyst is also shown (●). |
By comparing the reaction profiles of MeOH, NPA, IPA and 2-ethylhexanol (Fig. 4–6), one sees a sharp difference between the primary and secondary alcohols. The difference in the reaction rate between NPA and IPA, estimated by the slope of the conversion-time plot from Fig. 5, is about 6:1. Moreover, the initial reaction rate is practically independent of the carbon chain length for primary alcohols, in agreement with the experiments with homogeneous H2SO4 as a catalyst.
Fig. 7 Esterification of myristic acid (●) and lauric acid (○) with IPA. Reaction conditions: acid:alcohol molar ratio 1:1, temperature 150 °C, 5 wt% catalyst. |
To apply this approach, however, one must first understand the factors that govern the reaction kinetics. Esterification is an equilibrium reaction. Several papers discuss the kinetics of esterification with propanols.27–35 From these, we note two important points. First, although in theory the equilibrium constant, Keq, should depend only on temperature, its value depends in practice on the reactants' molar ratio. This is due to non-ideal behavior, including the possibility of azeotropes and liquid–liquid splits. For this reason, activities rather than concentrations should be used.34 However, the lack of experimental data on the liquid–liquid equilibrium (LLE) and the uncertainty in calculating the activity coefficients by predictive methods such as UNIFAC make this approach difficult.
Second, using heterogeneous catalysis complicates things further, since adsorption and/or desorption steps might be rate-limiting. This is especially true for the adsorption of fatty acids and the desorption of water. For practical reasons, we opted for a pseudo-homogeneous model. This is a robust kinetic model that, when simplified, can nevertheless also describe the system well enough for preliminary design purposes.3,4,8 More complex (albeit more realistic) models, e.g. Langmuir–Hinshelwood or Elay–Rideal, are discussed elsewhere.27–29,34
By comparing the kinetic behavior of NPA and IPA at acid:alcohol molar ratios of 1:1 and 1:3 (plots included in the ESI†), we see that the reaction rates differ. The slopes of the reaction profiles are 5.4 and 6.6, respectively. Note that de Jong et al. reported a ratio of 3.8 for the esterification of myristic acid by NPA and IPA with homogeneous p-toluenesulfonic acid.31 The plateau value of conversion at a ratio of 1:1 is 80% for NPA and 50% for IPA. When the acid:alcohol ratio is 1:3, these values rise to 97% and 80%.
With these results, we propose a set of kinetic equations for preliminary design purposes. The differential equation describing the conversion-time dependency in a batch reactor is
(2) |
In the above equation XA is the conversion of the reference reactant (here the fatty acid) with the initial molar concentration cA0, W the amount of catalyst in %weight with respect to the fatty acid amount, M = cB0/cA0 the initial molar ratio of reactants, while Kc the equilibrium constant based on concentrations. If Kc is assumed or known from independent equilibrium measurements, the forward kinetic constant kf can be obtained by simple linear regression of the following equation:
(3) |
X 1 and X2 are the roots of the equilibrium equation:
(1 − 1/Kc)X2 − (M +1)X + M = 0 | (4) |
X1 = Xeq = (M + 1) − a2/2a1 |
X2 = (M + 1) + a2/2a1 | (5) |
(6) |
Note also that the initial concentration of the reference reactant depends on the initial molar ratio of reactants. Assuming additive volumes gives:
(7) |
Table 3 presents the Arrhenius parameters for the esterification of lauric acid with iso-propanol and n-propanol in which the equilibrium constant is optimized by minimizing the squared residues of the linear regression plot. The pseudo-equilibrium constants Kc giving the best fit are 3.0 for IPA and 10.5 for NPA, in excellent agreement with the values found by the esterification of myristic acid catalyzed by p-toluenesulfonic acid, as 3.3 for IPA and 11 for NPA.36 For the molar ratios 1, 3, and 5 the normalized sum of residuals is 0.91, 0.89, 0.91 in the case of IPA and 0.97, 0.76, 0.94 when using n-propanol. It can be seen that the data for NPA give a better fit than those for IPA. The larger errors at the molar ratio of three, as well as the shape of the curves in Fig. 5, are due to the limitations of the pseudo-homogeneous model, which does not account for the adsorption of components, namely of the alcohol.
Entry | Alcohols | A (1/mol/s/% cat) | E a/kJ mol−1 |
---|---|---|---|
1 | IPA | 0.3533 | 34.7 |
2 | NPA | 1.3412 | 33.7 |
Table 3 reports also the activation energies, both ca. 35 kJ mol−1. Similar values were reported in the manufacture of isopropyl palmitate by a heterogeneous catalyst.30,35,37
Chlorosulfated zirconias can be used as multi-product multi-substrate esterification catalysts. Employing 5–10% w/w catalyst/fatty acid at 130–150 °C gives reaction rates sufficient for driving a catalytic distillation process. The key advantage of such a process is that by removing the water continuously, one shifts the chemical equilibrium to completion, obtaining high purity products.
The reaction kinetics are independent of the alcohol hydrocarbon chain length when employing primary alcohols (e.g. methanol, n-propanol and 2-ethyl-hexanol). But, when using secondary and tertiary alcohols the reaction slows down considerably. Typically, i-propanol reacts 4–5 times slower than n-propanol, regardless of the catalyst used. This difference in reactivity can be explained by both polar and steric effects. This behaviour suggests that the rate-limiting step is the surface chemical reaction between acid and alcohol, when using the chlorosulfonic catalyst for the esterification with various alcohols of fatty acids up to C12–C14.
Footnote |
† Electronic supplementary information (ESI) available: Detailed experimental procedures. See DOI: 10.1039/c2cy00432a |
This journal is © The Royal Society of Chemistry 2012 |