Ayoub Chenchenia,
Samir Belkhiria,
Ahmed Fouzi Tarchoun
*a,
Amir Abdelaziz
b,
Wissam Bessab,
Youcef Boucheffac and
Djalal Trache
*b
aEnergetic Propulsion Laboratory, Teaching and Research Unit of Energetic Processes, Ecole Militaire Polytechnique, BP 17, Bordj El-Bahri, Algiers, 16046, Algeria. E-mail: tarchounfouzi@gmail.com
bEnergetic Materials Laboratory, Teaching and Research Unit of Energetic Processes, Ecole Militaire Polytechnique, BP 17, Bordj El-Bahri, Algiers, 16046, Algeria. E-mail: djalaltrache@gmail.com
cFaculty of Chemistry, University of Sciences and Technology Houari Boumediene, Bab El-Zouar, Algiers, Algeria
First published on 2nd January 2024
The integration of nanoclays within polymeric systems to develop high-performance materials is an emerging research field that has garnered significant attention. In this context, an organically modified montmorillonite (OMMT) is utilized as a reinforcing agent for unsaturated polyester resin (UPR) with loads of 1%, 3%, and 5 wt%. The modification of montmorillonite nanoclay (MMT) using a quaternary ammonium compound is performed through an effective repetitive modification process under reflux conditions. The curing behavior of the unsaturated polyester resin containing organically modified clay catalyzed with methyl ethyl ketone peroxide (MEKP) initiator and promoted by cobalt naphthenate accelerator is investigated using dynamic differential scanning calorimetry (DSC) followed by kinetic analysis using isoconversional methods. The dynamic DSC curing curves showed a bimodal exothermic peak, where two independent reactions, namely, redox and thermal decomposition of the initiator occurred. In this study, novel insights into the curing reaction of the studied UPR and UPR/OMMT systems have been revealed through the application of the Trache-Abdelaziz-Siwani (TAS) and Sbirrazzuoli (VYA/CE) isoconversional methods. These methods have enabled the elucidation of the intricate mechanisms and phenomena that impact the curing reaction, including the dilution effect in the redox reaction and the diffusion phenomenon at the end of the thermal decomposition reaction. The incorporation of nanoclay into unsaturated polyester resin (UPR) resulted in a reduction in the activation energy for both the redox and thermal reactions. Specifically, the energetic barrier decreased from 93.85 and 101.58 kJ mol−1 for pristine UPR to 60.71 and 72.93 kJ mol−1 for UPR/OMMT-5 in the redox and thermal reactions, respectively. The addition of OMMT caused a significant decrease in the pre-exponential factor. The values of UPR/OMMT-5 were 2.75 × 105 and 5.50 × 106 for the redox and thermal decomposition reactions, respectively, compared to 1.41 × 1012 and 5.13 × 1013 for UPR. The thermogravimetric analysis demonstrated that UPR/OMMT systems were more stable than UPR.
Unsaturated polyester resins (UPRs) emerge as a cost-effective and chemically resistant substitute for other resins. Their market share is expected to grow significantly, and this trend is expected to continue.16 UPRs have diverse applications in multiple sectors, encompassing transportation, electrical appliances, construction, and buildings.17 The incorporation of inorganic fillers such as nanoclays has proven, in multiple studies, to yield significant enhancements in mechanical strength, thermal stability, and barrier properties.18–20 Nevertheless, the curing behavior of such systems using thermo-kinetic approaches is not fully explored and further research activities are required. One of the most widely used techniques for studying the kinetics of the cure reaction of thermosetting resins is differential scanning calorimetry (DSC) in dynamic mode followed by kinetic analysis using isoconversional methods. In this context, Poorabdollah et al.21 investigated the curing behavior of an unsaturated polyester resin containing organically modified clay catalyzed with methyl ethyl ketone peroxide (MEKP) initiator and promoted by cobalt naphthenate accelerator. The dynamic DSC curing curves showed a bimodal exothermic peak, where two independent reactions, namely, redox and thermal copolymerizations were assumed. The kinetic parameters were calculated by using the autocatalytic model using the Downhill simplex method and the Runge–Kutta algorithm for each reaction. The results showed that the addition of nanoclay decreased the activation energy and pre-exponential factor of the redox reaction compared to that of the neat UP resin. The pre-exponential factor of the first reaction for UP/OMMT was less than that of the neat UP. In another study, the same authors22 presented a method for optimizing the cure cycle of unsaturated polyester resin and polyester resin containing 3% wt. nanoclay Cloisite® 10 A (UP/10 A) and nanoclay Cloisite® 30B (UP/30B) in thin components. The study considered four different kinetic models, including the advanced iso-conversional method, Kamal method, Kamal method with Chern diffusion factor, and Kamal method with Sbirrazzuoli diffusion factor. The results showed that the addition of nanoclay decreased the cure cycle duration as well as the maximum curing temperature. The co-catalytic effect of the organomodified nanoclay on the curing of the unsaturated polyester resin is evidenced by other studies using isoconvensional and other kinetic models.23–25
The advanced isoconversional method has been proposed as a reliable kinetic method for the treatment of thermoanalytical data. It has been shown to be effective in elucidating complex reaction mechanisms and identifying rate-limiting steps,26 however, obtaining kinetic parameters with real physical meaning in the case of complex reactions is not straightforward27 and the use of simple and easy-to-use method as Kamal method is not suitable for complex reactions. On the other hand, the advanced isoconversional method requires a large amount of experimental data. The need to use more kinetic models arises from the fact that different models can provide different kinetic parameters and optimal cure cycles.26 This approach can provide a more comprehensive understanding of the curing behavior of nanoclay-reinforced unsaturated polyester resin. Therefore, the current study aims to investigate the curing behavior of unsaturated polyester resin doped with 1%, 3%, and 5 wt% of MMT nanoclay that has been modified using a quaternary ammonium compound through a repetitive modification process under reflux conditions. DSC experiments were undertaken to determine the thermal behavior of the studied samples under different heating rates and with a fixed initiator/promoter ratio. In addition, their kinetic parameters were determined using isoconversional kinetic methods, namely, Trache-Abdelaziz-Siwani (TAS) and Sbirrazzuoli methodology (VYA/CE), and by assuming the occurrence of two independent reactions, i.e., redox and thermal decomposition. This study will provide further insight into the elucidation of complex cure mechanisms of UPRs systems.
The desiccated organoclay is incorporated into the UPR with a ratio of 1, 3 and 5% by mass of the isophthalic unsaturated polyester resin. Before this step, the UPR is promoted by mixing the pristine resin with cobalt octoate promoters at a ratio of 0.2% wt. while stirring at 1500 rpm at 50 °C for 1 hour. The mixture is then cooled to room temperature before the hardener, MEKP, is added at a ratio of 2% wt. of the resin under stirring. The samples are placed in a PTFE mold and cured in an oven at 45 °C for 24 hours to improve the crosslinking of the resins and prevent the formation of air bubbles. The final step involves a post-curing at 90 °C for 6 hours to complete the crosslinking process of the UPR/OMMT systems.
![]() | (1) |
![]() | (2) |
Therefore, Aa, Ea, f(α) and g(α) are the preexponential factor, activation energy, differential and integral forms of the model, respectively, while α presents the extent of conversion (0 < α < 1). The collection of these parameters is termed the kinetics triplet (Ea, Log(A), g(α)).
The value of α can be determined from the temperature integral of the DSC thermograms, obtained at various heating rates, by using (eqn (3)), in which ΔH is measured at change and ΔHtotal is the total reaction heat.29,30
![]() | (3) |
Calculation of the kinetic triplet was accomplished using isoconversional models, namely, Trache-Abdelaziz-Siwani (TAS),31 and Vyazovkin's method (VYA) coupled with the compensation effect approach (CE).32
The Fourier Transform Infrared spectra of MMT and OMMT are presented in the spectral range of 4000–400 cm−1 in Fig. 2. The symmetric stretching vibration of the hydroxyl groups observed at 3407 cm−1, and the bending-in-plane vibration of the H–O–H at 1634 cm−1 correspond to the surfactants replacing H2O in the clay interlayer spaces.28 The vibrations of the interlamellar OH groups in MMT shifted from 3625 cm−1 to 3628 cm−1 due to the removal of structural hydroxyl groups from the Si–OH and Al–OH sites.29 The Si–O stretching large band noticed at 1033 cm−1 is affected by the surfactant intercalated into the interlayer space of montmorillonites.34 The bands at 915, 793, and 521 cm−1 that corresponded to the aluminosilicate octahedral layers are also affected by the modification in terms of position and intensities.35 Furthermore, the FTIR spectrum OMMT reveals the presence of two strong bands near 2849–2935 cm−1, which correspond to asymmetric (νas(CH2)) and symmetric (νs(CH2)) stretching modes.36 These frequencies are well-known to be sensitive to the conformational changes in the hydrocarbon chains,34,37 in addition, the peaks obtained at 1469 cm−1 are assigned to the scissoring vibrations of –CH2 as a result of intermolecular attractions between adjacent alkyl chains in the interlayer space.38 These results highlight the presence of the organic modifier within MMT galleries.
The thermal stability and decomposition temperatures of the intercalated clay minerals are determined by TGA analysis. The TGA and DTG thermograms of MMT, MMT-SOD, and MMT-DDBAC are shown in Fig. 3. During the first dehydration observed at 63.0 °C, 10.7% of the MMT weight is lost through the evaporation of water molecules adsorbed in pores. This mass loss is followed by a second dehydration noticed at 148.7 °C, which is due to the departure of the interlayer water molecules.39 Nevertheless, the same behavior is also observed for OMMT at lower temperatures 48.6 °C, with lower mass losses by 1.1%. The end of the OMMT's second-stage decomposition is characterized by 11.26% mass loss caused by the thermal decomposition of the alkyl tails (–CH2).40 In the third step, the thermal degradation of OMMT slowed down slightly until 320 °C by 10.5% mass, due to the decomposition of the remaining alkyl chains and carboxylates.40 The fourth and fifth steps, involving mass loss noticed between 320 and 700 °C, are due to the dihydroxylation of OH groups in the octahedral and tetrahedral layers and the degradation of organic chains bonded to these OH groups.41
As shown in Table 1, a substantial reduction of the inorganic residue is constated from 81.38% for MMT to 63.63% for OMMT. These significant reductions highlight the permanent structure modification of the MMT after intercalation with DDBAC.
Sample | 1st step | 2nd step | 3rd step | 4th step | 5th step | Residue (%) | |||||
---|---|---|---|---|---|---|---|---|---|---|---|
TD (°C) | Wt.los (%) | TD (°C) | Wt.los (%) | TD (°C) | Wt.los (%) | TD (°C) | Wt.los (%) | TD (°C) | Wt.los (%) | ||
MMT | 62.99 | 10.64 | 148.70 | 02.03 | — | — | — | — | 625.96 | 5.94 | 62.99 |
OMMT | 48.57 | 01.15 | 218.63 | 11.26 | 282.19 | 10.80 | 362.75 | 5.90 | 587.55 | 7.14 | 48.57 |
The SEM Micrographs of MMT and OMMT are presented in Fig. 4a and b. It can be seen that MMT has a typical lamellar structure, consisting of thin and flat platelets with well-defined edges and grain boundaries.35 These platelets have a high surface area and a strong affinity for water molecules, which enables them to swell and absorb large amounts of liquids. However, after organic modification, the lamellar structure of MMT is disrupted and the platelets tend to aggregate into larger particles with irregular shapes and sizes. This indicates that the organic compounds have penetrated the interlayer spaces of MMT and acted as a binder, preventing the platelets from separating and reducing their water absorption capacity.
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Fig. 5 X-ray diffraction patterns of pristine UPR and UPR/OMMT systems with loadings of 1, 3, and 5%. |
In Fig. 6, the FTIR spectra of uncured and cured unmodified UPR are compared to modified unsaturated polyester resin with a load of 1%, 3%, and 5% of OMMT. The FTIR spectra of pristine UPR reveal the presence of characteristic features, including aromatic rings at 3081, 3077, 1600, and 1579 cm−1, and a pass band at 1071 cm−1.41 The transmission band at 1725 cm−1 corresponds to the CO stretching vibration of ester groups.44 Additionally, allyl groups are observed at 1648, 979, and 744 cm−1. Methyl groups are apparent at 2957 and 1451 cm−1, while methylene groups are observed at 2883 and 775 cm−1. Furthermore, the FTIR spectra indicate the presence of the aromatic ring of styrene at 1489 and 669 cm−1.41 The vinyl C
C band at 1648 cm−1, which comes from the double bond in styrene, becomes less intense in cured UPR samples. When OMMT is present, the band disappears entirely. The vinyl C–H band at 1410 cm−1 from styrene also decreases and is barely visible in the post-cured sample.45 The saturated C–H band at 1460 cm−1 increases slightly in intensity because the vinyl groups turn into saturated C–H groups during cross-linking. The aromatic C
C band at 1600 cm−1 also decreases in intensity, but not as much as the C
C band. This is partly due to styrene evaporating from the open mold at the start of crosslinking and changes in the spectral environment of the styrene molecule caused by the nanoparticle during curing.45
Raman spectroscopy is employed to investigate the spectral changes in the 400–3500 cm−1 region for both uncured and cured samples. The obtained results are presented in Fig. 7. The observed increase in the spectral slope is attributed to the fluorescence of samples, necessitating the use of separate baselines for the functional groups to calculate their intensity accurately. The intensity of the vinyl CC band at 1630 cm−1, originating from the double bond in styrene, disappeared entirely after the post-curing process. Additionally, the intensity of the vinyl C–H band at 1410 cm−1, which also originates from styrene,46 reduced significantly and became challenging to observe in the post-cured sample. In contrast, the intensity of the carbonyl band at 1730 cm−1 remained constant and served as a reliable internal standard. Furthermore, the intensity of the saturated C–H band at 1460 cm−1 increased slightly due to the transformation of vinyl C–H groups into saturated C–H groups during the crosslinking reaction.46 Interestingly, the intensity of the aromatic C
C aromatic band at 1600 cm−1 also decreased, even though not as significantly as the C
CUP band.
The SEM images of the unmodified UPR, UPR/MMT, and UPR/OMMT systems are shown in Fig. 8a–e. The fracture surfaces of pure polyester and polyester-nanoclay systems show significant differences. The surface of pure polyester is completely smooth and lacks any features, which is characteristic of glassy material. This suggests that cracks propagate quickly and the material has low fracture toughness, as shown in Fig. 8a. According to the SEM images Fig. 8b–d, the morphology of the fractured surfaces becomes coarser as the load of nanoclay increases. The generation of microcracks in the presence of nanoclay platelets is due to the presence of stress concentrations in the composite material. The nanoclay platelets act as effective barriers that impede the progression of cracks throughout the composite material. The formation of numerous microcracks creates a tortuous path for crack propagation, which effectively enhances the material's fracture toughness. The overall fracture surface area expands due to the presence of these microcracks. This phenomenon has been observed in polyester-nanoclay nanocomposites, where the addition of nanoclay platelets significantly influences the morphology of the fractured surfaces.47,48
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Fig. 9 DSC thermograms of (a) UPR and UPR/OMMT systems at 10 °C min−1, (b) pristine UPR at 3, 5 and 10 °C min−1. |
Samples | Heating rate (β) (°C min−1) | Tp1 (°C) | Tp2 (°C) | ΔHT (J g−1) |
---|---|---|---|---|
UPR | 3 | 78 | 90 | 375 |
5 | 86 | 96 | 383 | |
10 | 89 | 103 | 395 | |
UPR/OMMT-1 | 3 | 76 | 86 | 350 |
5 | 81 | 93 | 366 | |
10 | 84 | 99 | 370 | |
UPR/OMMT-3 | 3 | 70 | 84 | 292 |
5 | 77 | 87 | 320 | |
10 | 79 | 96 | 345 | |
UPR/OMMT-5 | 3 | 66 | 82 | 265 |
5 | 84 | 95 | 270 | |
10 | 89 | 102 | 288 |
In order to acquire a better insight into the impact of different OMMT loads on the curing process of the UPR polymer, a deep investigation of the curing kinetics has been conducted using isoconversional methodology, where the kinetic parameters that characterize their curing process i.e. the activation energy (Ea), the pre-exponential factor (Log(A)), and the mechanisms of thermal decomposition g(α) have been determined. The variation of Ea and Log(A) of pristine UPR and UPR/OMMT systems has been calculated based on TAS and VYA/CE methods. The details of the computing approach and calculation procedure can be found in our previous works.56,57 The calculations are performed by MATLAB software within a conversion range of 0.02 to 0.98 with a step of 0.02 and according to the recommendation of the International Confederation for Thermal Analysis and Calorimetry (ICTAC).48
In this study, the calculation of the kinetic parameters is performed by assuming the presence of two separate reactions for pristine UPR and UPR/OMMT systems. The first reaction corresponds to the redox decomposition of the initiator, while the second one is assigned to its decomposition. Fig. 10a and b illustrate the dependence of Ea on the conversion degree using TAS and VYA/CE methods, respectively, at various heating rates for the first reaction related to the redox decomposition reaction of the peroxide (initiator) by cobalt naphthenate.
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Fig. 10 Activation energy versus conversion for the redox decomposition of peroxide (first reaction) in UPR and UPR/OMMT systems using (a) TAS and (b) VYA/CE method. |
The reactions involved in the redox decomposition of the peroxide by cobalt naphthenate are as follows:58
![]() | (4) |
![]() | (5) |
The curing mechanism of neat UPR and nanoclay-filled UPR systems (UP/OMMT-1, UPR/OMMT-3, and UPR/OMMT-5) is complex, as shown in Fig. 10. The variation trend of the activation energy with conversion degree is different for these systems. Neat UPR has high initial activation energy values that decrease continuously with conversion degree to reach a minimum at α ≈ 0.94. On the other hand, UPR/OMMT systems show an initial progressive increase in the activation energy within the range of α ≈ 0.02–0.40, which decreases quickly within the conversion range of 0.4–0.5 due to the dilution effect caused by dispersed OMMT.59 However, for higher values of α (until α ≈ 0.94) and higher temperature values, OMMT seems to catalyze the curing reaction and partially conceal its dilution effect. This behavior is observed even for α values where the phenomena of gelling, vitrification, and high viscosity in the reaction medium begin to take place, hence controlling the reaction process.60
For the second reaction, which represents the thermal decomposition of the initiator,25,61 the variation trend of the activation energy with conversion degree for UPR and UPR/OMMT systems was investigated. The results using TAS and VYA/CE methods are presented in Fig. 11a and b, respectively. The activation energy curve displays two distinct regions based on the degree of conversion. The first region, within the range of α ≈ 0.02–0.80, corresponds to the initial dominance of peroxide thermal decomposition over redox reaction.25,61 In this region, there is a rapid increase in the activation energy, with a maximum value of approximately 80 to 90 kJ mol−1 for UPR/OMMT systems and 90 to 110 kJ mol−1 for pristine UPR, which is proposed for the thermal decomposition of the MEKP peroxide.61 The increase in activation energy of the UPR systems is attributed to the intensive development of a three-dimensional cross-linked network and an increase in molecular motion restrictions. These factors make the collision and diffusion of molecules more difficult, requiring higher energy for polymerization.62
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Fig. 11 Activation energy versus conversion for the thermal decomposition of peroxide (second reaction) in UPR and UPR/OMMT systems using (a) TAS and (b) VYA/CE method. |
The second region, characterized by conversion degrees greater than 0.8, is associated with the dominance of the diffusion phenomenon over the thermal decomposition reaction.24,25 As a result, the activation energy for pristine UPR and all three UPR-OMMT systems experiences a sudden decrease. In this final stage, the movement of the reacting components is limited due to the increasing density of the resin network. Consequently, these components need to penetrate into the resin network in order to collide with each other. Thus, the diffusion phenomenon becomes highly significant towards the end of the reaction. The diffusion process in unsaturated polyester resin is complex, and influenced by various factors affecting the curing reaction.24 The participation of peroxide, cobalt naphthenate, alkyd chains, and styrene molecules in the curing reaction of unsaturated polyester resin simultaneously further complicates the diffusion phenomenon. Any changes in the properties of these components or the addition of an external agent can alter the diffusion behavior during the curing process, particularly in the region where diffusion predominates.58
The pre-exponential factor values for the redox and thermal regions (A1 and A2) for UPR and UPR/OMMT systems calculated by TAS and VYA/CE methods are given in Table 3 and the ESI.† By comparing the pre-exponential factor values for the redox and thermal reactions of UPR and UPR/OMMT systems, it can be inferred that at higher temperatures, the movement of the organic peroxide, polyester resin, and styrene molecules is faster.61 Therefore, the pre-exponential factor of the thermal reaction, which indicates the number of collisions of reactionary components, is higher than the pre-exponential factor of the redox reaction.
Sample | Method | Ea1 (kJ mol−1) | Ea2 (kJ mol−1) | A1 (S−1) | A2 (S−1) | Integral reaction mechanism (g(α)) |
---|---|---|---|---|---|---|
UPR | TAS | 93.85 | 101.58 | 1.41 × 1012 | 5.13 × 1013 | greact1(α) = 1 − (1 − α)1/4 |
greact2(α) = (1 − α)−3 − 1 | ||||||
VYA/CE | 93.82 | 101.54 | 6.31 × 1011 | 1.20 × 1012 | ||
UPR/OMMT-1 | TAS | 81.74 | 87.08 | 1.26 × 109 | 1.62 × 1010 | greact1(α) = 1 − (1 − α)2 |
greact2 (α) = 1 − (1 − α)1/3 | ||||||
VYA/CE | 81.70 | 87.05 | 2.31 × 108 | 7.08 × 1010 | ||
UPR/OMMT-3 | TAS | 67.53 | 74.33 | 6.46 × 106 | 9.12 × 108 | greact1(α) = 1 − (1 − α)2/3 |
greact2 (α) = 1 − (1 − α)1/4 | ||||||
VYA/CE | 67.46 | 74.29 | 4.37 × 106 | 4.57 × 108 | ||
UPR/OMMT-5 | TAS | 60.71 | 72.93 | 2.75 × 105 | 5.50 × 106 | greact1(α) = 1 − (1 − α)2/3 |
greact2 (α) = (1 − α)−1/2 − 1 | ||||||
VYA/CE | 60.50 | 72.88 | 2.04 × 105 | 4.17 × 106 |
In the redox region, The value of A1 in the pristine UPR is approximately 1.41 × 1012. However, in UPR/OMMT systems, this value is significantly reduced, ranging from 1.26 × 109 for UPR/OMMT-1 to 2.75 × 105 for UPR/OMMT-5 in the redox region. This reduction can be attributed to the incorporation of nanoclay, increasing the viscosity of the system. The nanoclay platelets absorb styrene molecules, resulting in slower motion of the reactive components.61 As a result, the number of collisions between reactive components outside of the nanoclay platelets is reduced.
In the thermal decomposition region of peroxide, due to the gelling process, the viscosity has an insignificant effect on the reduction of collisions. Reduction of styrene concentration in interlayer matrix reduces the styrene linkage between alkyd chains and accordingly the styrene penetration into the gel lattice becomes more difficult, thus the collisions between reactionally components are reduced intensively.61 On the other side, the special restriction caused by the incorporation of nanoclay particles led to the reduction of A2 in UPR/OMMT systems compared to pristine UPR.
Another important point in the investigation of the curing process of UPR and UPR/OMMT is to analyze the variation of the most probable reaction models g(α) derived from the isoconversional TAS model. The corresponding mathematical models g(α) derived for UPR and UPR/OMMT are presented in Table 3. For the first reaction, the obtained g(α) model indicates that the UPR curing process is properly described by the F3/4 chemical process equation. However, after the incorporation of OMMT loads, the chemical process equation is described by F1/3 and G1 chemical process equation. For the second reaction, the obtained g(α) model for the UPR curing process is properly described by F4 chemical process. However, after the incorporation of OMMT loads, the chemical process equation is described by F2/3, F1/4, F3/4, and G1 process indicating a shift in the rate-controlling step of curing from a chemical reaction to the diffusion process.
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Fig. 12 (a) TGA and (b) DTG thermograms of unmodified and modified UPR with MMT and OMMT at different loads. |
Sample | Td10 (°C) | Td50 (°C) | Tpeak (°C) | Residual mass (%) at 580 °C |
---|---|---|---|---|
UPR | 300.91 | 358.48 | 358.17 | 0.00 |
UPR/MMT (1%) | 298.62 | 359.67 | 358.38 | 1.57 |
UPR/OMMT-1 | 247.96 | 364.53 | 368.47 | 1.88 |
UPR/OMMT-3 | 265.36 | 361.23 | 359.89 | 4.85 |
UPR/OMMT-5 | 271.43 | 362.54 | 362.65 | 7.18 |
The TGA results show that the pristine UP resin undergoes major decomposition due to the release of free radicals during the scission of the unsaturated polyester backbone.63 The UPR/OMMT systems degradation occurs at a faster rate between 200 and 380 °C compared to the unmodified UPR where the onset temperature Td10 decreased from 300 °C for pristine UPR to 247 °C and 265 °C for UPR/OMMT-1 and UPR/OMMT-3 systems, respectively. This weight loss observed in the mentioned temperature range is likely due to the degradation of the intercalated organic compound as well as water on the clay surface and that between silicate layers.
The thermal degradation of the three UPR/OMMT systems exhibits a delay beyond 380 °C, whereas the UPR/MMT system behaves similarly to the unmodified UPR. The mid-point degradation temperatures experience a marginal rise of approximately 6 °C for the UPR/OMMT systems, and this increase becomes more pronounced at elevated temperatures.
Table 4 displays the maximum temperature values (Tpeak) obtained from the first derivative of the weight loss. These values indicate the temperature at which the maximum rate of weight loss occurs. The maximum temperatures of the derivative curve of UPR/MMT remain unchanged. However, they increase for the UPR/OMMT systems to 10 °C in the case of UPR/MMT-1. All the UPR/OMMT systems exhibit a much slower degradation rate and a relatively broad peak at their maximum weight loss temperature compared to neat UPR. This behavior can be attributed to the promotion of polymerization from inside the clay galleries and also from its surface/edges. The reactive double bonds present in the intercalation compound bonded to the clay contribute to polymerization, leading to a decrease in the degradation rate of the polymer around the clay surface.64,65
The decrease in degradation rate at the maximum weight loss temperature for UPR/OMMT systems can be explained by two factors. Firstly, the compact silicate matrix in multi-layered intercalated systems causes hindered out-diffusion of the volatile decomposition products or at least a slower departure from interlayer galleries. This results in a reduction in the permeability or diffusivity of volatile degradation products66,67 Secondly, the effective dispersion of clay in the unsaturated polyester resin leads to a maximized interaction between the clay and the polymer matrix because of a larger surface area of the clay interacting with the polymer. This interaction leads to restricted molecular mobility of the polymer chains and results in the inhibition of the diffusion of the decomposition products in the polymer matrix.68
Footnote |
† Electronic supplementary information (ESI) available. See DOI: https://doi.org/10.1039/d3ra06076d |
This journal is © The Royal Society of Chemistry 2024 |