Shogo
Ishizaka
,
Shintaro
Nakagawa
and
Naoko
Yoshie
*
Institute of Industrial Science, The University of Tokyo, Komaba 4-6-1, Meguro-ku, Tokyo, 153-8505, Japan. E-mail: yoshie@iis.u-tokyo.ac.jp
First published on 14th August 2024
The toughness of polymer materials can be enhanced by the incorporation of reversible interchain interactions such as hydrogen bonds (H-bonds), which are weaker than typical covalent bonds. Diverse interacting motifs have been designed and implemented to significantly alter the properties of polymers. Herein, we report that even a subtle difference in the placement of H-bonding groups within a repeat unit leads to distinct mechanical properties of a polymer. We synthesized two types of polynorbornene-based random copolymers which differed only in the relative position of two hydroxymethyl side groups: one in the vicinal arrangement ((2,3)Diol) and the other in the geminal arrangement ((2,2)Diol). When compared with each other, the polymer with the (2,3)Diol structure showed higher stiffness and superior recoverability, while the one with the (2,2)Diol structure exhibited higher stretchability. The combination of viscoelastic characterization of the polymers and quantum chemical calculations of model compounds revealed that the difference in the structural flexibility of the H-bonded (2,3)Diol and (2,2)Diol structures was the key to the distinct mechanical properties of the two copolymers. Our findings open up a new pathway to flexibly and largely tune the mechanical properties of polymeric materials without the need for considerable changes to the molecular design.
Among various weak interactions, hydrogen bonds (H-bonds) are extensively studied and employed because their characteristics can be widely tuned through molecular design.24 As a single H-bond is weak, H-bonding groups are often designed so that multiple H-bond donors and acceptors are placed on a rigid planar molecule. This type of “rigid” multidentate H-bonding motif plays an important role in nature, as exemplified by nucleotide base pairs. Rigid H-bonding motifs such as ureidopyrimidinone (UPy) have been created and employed as robust interaction sites for supramolecular polymers.1 Recently, “flexible” H-bonding motifs that can form a wide variety of H-bonds have been gaining much attention. Yanagisawa et al. developed a self-healable polymer glass consisting of low molecular weight polymers with densely introduced thiourea groups.5 Disordered arrays of H-bonds between thiourea groups prevented crystallization and contributed to mechanical robustness while allowing for the slipping motion of the polymer chains for self-healing. Wang et al. developed a self-healable glassy hyperbranched polymer densely functionalized with various H-bonding groups.6 The random hyperbranched structure had many chain-ends with high mobility and prevented ordered packing of H-bonding groups, resulting in good self-healing ability. We previously reported a tough and self-healable elastomer based on a structurally simple aliphatic vicinal diol as the flexible H-bonding motif.7 Vicinal diols could form multiple stable H-bonded dimers due to their high conformational freedom. The H-bonded dimer could dynamically change its conformation, thereby prolonging its lifetime. Moreover, the omni-directional nature of the dimer contributed to the reassociation probability of dissociated vicinal diols and facilitated the self-healing.
Thus, it is possible to tune the dynamic properties of polymeric materials through the structure of H-bonding groups. The molecular design of H-bonding motifs usually needs a significant modification of the elements, chemical composition, and entire shape, in order to realize distinct mechanical performances.4,5,8 In this study, we report that a subtle difference in the arrangement of two hydroxy groups within the repeat unit can significantly alter the H-bonding properties and thus the mechanical properties of polymers. We synthesized polynorbornene-based random copolymers containing either one of two monomers, each having two hydroxy groups. The two monomers were structural isomers, differing only in the arrangement of the two hydroxy groups. We observed a significant difference in the mechanical properties between the two types of copolymers, clearly indicating the impact of a seemingly minor structural modification on H-bonding groups. Our findings open up a new opportunity to rationally design the properties of polymeric materials just by a minor structural modification in the H-bonding group, without changing the chemical composition at all.
The mechanical properties of (2,2)Diol-x and (2,3)Diol-x were evaluated by tensile tests. The obtained stress–strain curves are shown in Fig. 1c. The tensile properties, including Young's modulus, maximum stress, maximum strain, and toughness, are summarized in Fig. 1d–g and Table 1. The mechanical properties of (2,2)Diol-x and (2,3)Diol-x are significantly different. When x is 120 or 160, (2,2)Diol-x shows a lower Young's modulus and larger strain at break than (2,3)Diol-x. At x = 200, however, the Young's modulus of (2,2)Diol-200 is higher than (2,3)Diol-200. Interestingly, though, there is no significant difference in the maximum stress between (2,2)Diol-x and (2,3)Diol-x at the same x value. As to the toughness, (2,2)Diol-x consistently exhibits higher values compared to (2,3)Diol-x for all x values. The x-dependence of the mechanical properties is also distinct between the two series. The strain at break of (2,2)Diol-x decreases with increasing x, whereas that of (2,3)Diol-x barely depends on x. For other properties (Young's modulus, stress at break, and toughness), the two series share the same trend: the values increase with increasing x, reflecting the increasing reinforcement effect of H-bonds. These results show that a small modification in the microscopic arrangement of hydroxy groups can lead to marked differences in macroscopic mechanical properties.
| Sample | Young's modulus (MPa) | Strain at break (%) | Stress at break (MPa) | Toughness (MJ m−3) |
|---|---|---|---|---|
| (2,2)Diol-120 | 0.710 ± 0.043 | 1134 ± 336 | 1.6 ± 0.2 | 10.5 ± 2.6 |
| (2,2)Diol-160 | 4.00 ± 0.26 | 686 ± 52 | 9.6 ± 1.7 | 27.3 ± 3.8 |
| (2,2)Diol-200 | 129 ± 7 | 404 ± 43 | 28.2 ± 2.6 | 65.9 ± 9.7 |
| (2,3)Diol-120 | 1.01 ± 0.09 | 336 ± 54 | 2.7 ± 0.1 | 5.1 ± 1.5 |
| (2,3)Diol-160 | 6.84 ± 0.33 | 377 ± 42 | 8.0 ± 0.8 | 14.4 ± 2.5 |
| (2,3)Diol-200 | 70.1 ± 3.9 | 381 ± 46 | 25.7 ± 1.9 | 52.7 ± 9.4 |
Energy dissipation and self-recovery abilities of (2,2)Diol-x and (2,3)Diol-x were demonstrated by cyclic tensile tests. The samples were stretched to 150% strain at a constant speed and unloaded to zero strain at the same speed. This cycle was repeated five times with a different waiting time before each cycle. The loading and unloading stress–strain curves of each copolymer are shown in Fig. 2. All samples show large hysteresis in the first cycle, which is a sign of energy dissipation by dissociation of H-bonds. In the second cycle, residual strain is observed as a delayed onset of the stress increase, and the hysteresis area is smaller than that in the first cycle, reflecting fatigue due to the first cycle. As the waiting time before loading is increased in the subsequent cycles, the residual strain decreases and the hysteresis area recovers. The polymers can recover from fatigue due to mechanical loading, despite the absence of covalent crosslinks. The degree and trend of recovery differ significantly between (2,2)Diol-x and (2,3)Diol-x. Fig. 2g–i compare the hysteresis area at each cycle for (2,2)Diol-x and (2,3)Diol-x at the same x value. At x = 120 (Fig. 2g), both (2,2)Diol-120 and (2,3)Diol-120 show rapid recovery within ∼30 min. The recovery efficiency, defined as the ratio of the hysteresis area in the nth cycle against that in the first cycle, reached 87% and 86%, respectively, for (2,2)Diol-120 and (2,3)Diol-120 in the third cycle. However, at x = 160 (Fig. 2h), the hysteresis area of (2,2)Diol-160 keeps decreasing with the cycle number, while for (2,3)Diol-160, it keeps increasing from the second cycle. Consequently, there is a marked difference in the recovery efficiency at the fifth cycle: 62% and 82% for (2,2)Diol-160 and (2,3)Diol-160, respectively. The difference is even more obvious at x = 200 (Fig. 2i). (2,2)Diol-200 shows a lower hysteresis area compared to (2,3)Diol-200 from the third cycle onward. The recovery efficiency in the fifth cycle was 42% for (2,2)Diol-200, while it was 79% for (2,3)Diol-200. The superior recoverability of (2,3)Diol-200 is also evident from the residual strain in Fig. 2c and f, which is seen as the onset of stress increase in the loading process. The residual strain in the fifth cycle is ∼20% for (2,3)Diol-200, which is much lower than that of (2,2)Diol-200 (∼50%).
δ of the copolymers at a strain frequency of 1.0 Hz. All samples show sharp decreases in E′ in two steps, which are separated by a rubbery plateau region. This indicates the presence of two distinct relaxation processes. The first relaxation at a lower temperature appears as a peak in tan
δ. The onset temperature of the tan
δ peak coincides with the glass transition temperature Tg observed by differential scanning calorimetry (DSC) (Tg,DSC, Fig. S27b†). Therefore, the first relaxation is assigned to be a glass transition due to the segmental relaxation of the polymer. We denote the peak temperature of tan
δ as Tg,DMA. We could readily confirm that these two temperatures are very well correlated by plotting Tg,DMA against Tg,DSC (Fig. S27c†). The second relaxation at higher temperatures involves a rapid drop of E′ and diverging tan
δ. These are characteristic of the terminal flow relaxation of the polymer chains. We note here that (2,2)Diol-200 does not show a clear terminal flow relaxation because of the undesired irreversible chemical crosslinking of the polynorbornene backbone that occurs at elevated temperatures (typically above ∼160 °C).3 Another point to note is the relationship between the Young's modulus in the tensile tests and E′ in DMA. Fig. 3a and b indicate that (2,2)Diol-200 behaves as a glass at room temperature, showing E′ close to 1 GPa. However, the Young's modulus observed in the tensile test at room temperature was only 129 ± 7 MPa (Table 1). This discrepancy can be ascribed to the difference in the observation time scale of the two techniques. The deformation frequency for the DMA data in Fig. 3a is 1.0 s−1, the time scale of which is much shorter than that of the tensile test performed at a strain rate of 0.1 s−1. While (2,2)Diol-200 behaves mostly as a glass on the time scale of the DMA measurement at room temperature, it would be only partly glassy on the time scale of the tensile tests.
Next, we analyzed the frequency dependence of the dynamic moduli. We constructed master curves in the frequency domain by using the time–temperature superposition principle. Fig. S28† shows the master curves constructed by setting the reference temperature Tref to 25 °C. As expected from the temperature dependence data, the two relaxation processes were readily discernible. We define two relaxation times to quantify the dynamics at 25 °C: the inverse of the frequency at the tan
δ peak as τg and the inverse of the frequency at the point where tan
δ = 1 as τflow. Fig. S29† shows the relaxation times, τg and τflow, for (2,2)Diol-x and (2,3)Diol-x at Tref = 25 °C plotted against x. When compared at the same x, both the τg and τflow are longer for (2,2)Diol-x than for (2,3)Diol-x. The dynamics of (2,2)Diol is slower than that of (2,3)Diol in both the segmental and terminal relaxation regimes.
We also constructed “isofrictional” master curves by setting Tref = Tg,DMA + 50 K using Tg,DMA of each sample, as shown in Fig. 3c and d. This allows cancelling the effect of different Tgs, i.e., of different segmental mobilities. Surprisingly, the curves of all samples overlap with each other across the entire frequency range, except for minor vertical discrepancies in E′. The overlapping of E′ curves could be further improved by applying vertical shifts (Fig. S30†). The difference in the relaxation behavior among the samples in isothermal master curves (Fig. S28†) turns out to be solely due to the difference in Tg or equivalently the segmental relaxation rate. Notably, the width of the rubbery plateau region is almost the same for all samples. We emphasized here that all samples have the same polynorbornene main chain structure and the same degree of polymerization (i.e., chain length): they differ only in the structure and number of diol units. Therefore, the similarity of the isofrictional master curves of all samples suggests that the linear viscoelastic behavior is independent of the structure and number of diol units. Chain entanglement should be the main viscoelastic mechanism governing the isofrictional master curves. The H-bonds between the diols control the elementary segmental mobility, leading to variations in the viscoelastic relaxation time of the entangled polymer chains under isothermal conditions (Fig. S29†).
We have shown so far that the difference in linear viscoelasticity is mostly due to the difference in Tg. In fact, the master curves of the samples with similar Tg values such as (2,2)Diol-120 and (2,3)Diol-120 were similar to each other (Fig. S27b†). However, the stress–strain curves of (2,2)Diol-120 and (2,3)Diol-120 are quite different (Fig. 1c). (2,2)Diol-x shows lower stress and larger strain at break. To investigate the reason for this difference in behavior in the large strain region, we carried out stress relaxation tests with a large step strain (Fig. 4 and S31†). A strain of 100% was applied rapidly to the sample at time zero and maintained. Although the stress decays similarly for the two polymers in the beginning, the decay of (2,2)Diol-120 is clearly faster in the longer time scale (>100 s). This is in sharp contrast to the linear viscoelastic relaxation time: (2,2)Diol-120 showed longer τflow than (2,3)Diol-120. These observations indicate that segmental mobility depends on the applied strain, and the strain dependence is different in (2,2)Diol-x and (2,3)Diol-x. The segments in (2,2)Diol-x become more mobile under large strains compared to those in (2,3)Diol-x. As a result, (2,2)Diol-120 showed faster relaxation under a large strain (Fig. 4). The lower stress and higher stretchability of (2,2)Diol-x (x = 120 and 160) in the tensile test (Fig. 2c) are also attributable to the increased mobility under large strains. The distinct strain dependence is solely due to the small structural difference between (2,2)Diol-x and (2,3)Diol-x, i.e., the difference in the arrangement of hydroxy groups. We hypothesize that the interaction between (2,2)Diol structures via H-bonds becomes easier to dissociate and more difficult to reform under large strains, compared to that between (2,3)Diol structures. We conducted DFT calculations to examine this hypothesis, which will be discussed in the next section.
We then constructed H-bonded dimers from the stable conformers in Fig. 5c and d. The stable dimers found are shown in Fig. 5e and f along with the dimerization energies. Both (2,2)Diol and (2,3)Diol structures have four hydrogen bonds in the dimerized state, two intramolecular and two intermolecular. The calculated dimerization energies are almost the same for all dimer modes, ranging from 59.8 to 60.5 kJ mol−1. The obvious difference between (2,2)Diol and (2,3)Diol structures is the diversity of dimer modes: the (2,2)Diol compound has only one stable dimer structure while there are three for (2,3)Diol (including a pair of enantiomers). The diverse H-bonding structures of (2,3)Diol would contribute to the stability and dynamic nature of intermolecular interactions. From a thermodynamic point of view, the large number of dimer modes increases the entropy of the dimerized state, i.e., it stabilizes the dimer entropically in addition to the enthalpic contributions from the individual H-bonds.7,13,19 From a kinetic point of view, a dimer may change its conformation flexibly via interconversion between isomers while maintaining the dimerized state, delaying the dissociation event. Moreover, it would be easy for free diol moieties to form a dimer due to the high degree of freedom of the dimer structure.
It is interesting to compare the properties of the corresponding monomers to examine the predicted differences between (2,2)Diol and (2.3)Diol structures. The melting point of the (2,3)Diol monomer (85–86 °C)27 is significantly lower than that of the (2,2)Diol monomer (111–113 °C),28 suggesting that the packing of (2,3)Diol in the crystal is looser than that of (2,2)Diol. This is consistent with the predictions of the DFT calculations, i.e., (2,3)Diol was structurally more flexible and had more diverse H-bonding structures than (2,2)Diol.
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| Fig. 6 Schematic illustrations of the structure and dynamics of (a–c) (2,2)Diol-x and (d and e) (2,3)Diol-x. (a and d) In the equilibrium state without strain. (b, c, e and f) Under a large strain. | ||
In summary, we have shown that the dynamic properties of the polymer were drastically altered by a subtle structural difference between the (2,2)Diol and (2,3)Diol structures. The key factor was the structural flexibility of the diol structure: the (2,2)Diol structure was relatively rigid, while the (2,3)Diol structure was able to form H-bonds in a relatively flexible manner. This study paves the way to a novel design strategy for H-bonded polymers, in which the dynamic properties can be tuned just by tweaking the structure a little bit, without a significant change.
Footnote |
| † Electronic supplementary information (ESI) available: Detailed experimental procedures and other characterization data. See DOI: https://doi.org/10.1039/d4py00580e |
| This journal is © The Royal Society of Chemistry 2024 |