Martin
Lambov
a,
Philipp
Maier
a,
Marcin
Jasiński
b,
Jacek
Szczytko
c,
Piotr
Kaszyński
*bde and
Matthias
Lehmann
*af
aInstitute of Organic Chemistry, University of Würzburg, Am Hubland, 97074 Würzburg, Germany
bFaculty of Chemistry, University of Łódź, Tamka 12, 91-403 Łódź, Poland
cInstitute of Experimental Physics, Faculty of Physics University of Warsaw, Pasteura 5, 02-093 Warsaw, Poland
dCentre of Molecular and Macromolecular Studies, Polish Academy of Sciences, Sienkiewicza 112, 90363 Łódź, Poland. E-mail: piotrk@cbmm.lodz.pl
eOrganic Materials Research Group, Department of Chemistry, Middle Tennessee State University, Murfreesboro, TN 37132, USA
fCenter for Nanosystems Chemistry and Bavarian Polymer Institute, Theodor-Boveri-Weg 4, 97074 Würzburg, Germany. E-mail: matthias.lehmann@uni-wuerzburg.de
First published on 29th April 2022
Sterically crowded, shape-persistent star mesogens with three oligophenylenevinylene arms provide free space in which Blatter radical guests are incorporated by covalent bonds (esters) or supramolecular interactions (hydrogen bonds). The radical guests transform these compounds to paramagnetic liquid crystalline (LC) materials. The LC molecules are demonstrated to self-assemble into several types of columnar phases, a process that is controlled by the binding mode and the size of the star mesogen cavity. The conjugated scaffold remains stable in the presence of these radicals. Magnetic investigations by means of solid-state VT-EPR and SQUID experiments reveal that these materials are paramagnetic with weak antiferromagnetic interactions. In contrast to the covalent mesogens, the supramolecular systems do not only possess much lower clearing temperatures, but also radical guests exhibit mobility independent of the phase transition leading to soft paramagnetic materials with tunable magnetic properties.
Blatter radical derivatives have been designed to self-assemble into photoconductive bent-core26,27 and discotic28,29 LCs. The magnetic properties of the columnar LC phases depend on the molecular design of mesogens,29,30 which, in turn, controls the paramagnetic core overlap and, consequently, the spin–spin exchange interactions in the LC phase.31 Thus, “full disc” Blatter radicals show different magnetic behaviour compared to that of “half discs”. The “half disc” Blatter radicals have also been connected to form isostructural biradicals (“dumbbell” architecture) or triradicals (“superdisc” architecture). However, not all of them are LCs.31
Recently, the rational design of mesogens providing free space in LC phases for the uptake of guest molecules has been studied as a new method to guide the positional order of functional building blocks in mesophases.32 It was shown that shape-persistent star mesogens consisting of an alternating substitution pattern around a benzene core with oligo(phenylenevinylene) arms and pyridyl or hydroxyphenyl groups generate pockets, in which guest molecules can be hosted. These endo-receptors are able to accept up to three guests.33–35 The resulting supramolecular or covalently bonded supermesogens36 self-assemble in highly ordered double or triple nanosegregated structures.37,38 These results prompted us to design new supermesogens 1 and 2 (Fig. 1) containing the Blatter radical guests G1OH and G2OH either covalently or supramolecularily bound to the conjugated sterically crowded star mesogen hosts.
Fig. 1 Structures of radical mesogens 1a and 1b, the supramolecular hosts 2a and 2b and the radical guests G1OH and G2OH. |
Herein we report on the effect of the covalent vs. the supramolecular binding in the cavity of the host mesogen, the impact of the cavity size (n = 1 and 2) and the substitution of the Blatter radical on the thermotropic and magnetic behaviour of the material. The comprehensive temperature-dependent structural studies by means of polarized optical microscopy (POM), differential scanning calorimetry (DSC), X-ray scattering (XRS) and polarized FT-IR spectroscopy demonstrated low clearing, enantiotropic columnar soft crystalline and columnar liquid crystalline phases of radical supermesogens in a broad temperature range. The magnetic properties have been explored through solid-state SQUID and EPR measurements showing dissimilar behaviour for covalent and supramolecular bound paramagnetic guests. This new paradigm opens up an attractive direction in the design of tailored paramagnetic soft materials.
The synthesis of the carboxylic acids G1OH and G2OH relied on the classical cyclization of amidrazones,39 as shown in Scheme 1. Thus, the two carboxylic acids were obtained by aerial oxidation of freshly prepared amidrazones 4a and 4b in the presence of Pd and a base to give the esters 5a (71% yield) and 5b (86% yield), respectively. The phenolic group in the latter ester was deprotected under reductive conditions (H2/Pd) and the resulting phenol 5c was alkylated with 2-decyltetradecyl bromide (6) to give the ethyl ester 5d. Both esters, 5a and 5d, were hydrolyzed with KOH in a MeOH/THF/H2O mixture giving acids G1OH and G2OH in 43% and 40% overall yield, respectively.
The requisite amidrazone 4a was prepared in 52% yield by reaction of hydrazonoyl chloride407 with methyl 4-aminobenzoate (Scheme 2). A similar reaction with the 4-benzyloxy analogue of chloride 7 did not yield the desired amidrazone 4b. Instead, the requisite amidrazone was obtained in 24% yield by reacting phenylhydrazine with benzimidoyl chloride 8 (Scheme 2). The chloride 8 was prepared from amide 9 in reaction with SOCl2 (Scheme 3). Mesogens 2 and the tri-hydroxyphenyl mesogen 3 (Fig. 1) were prepared according to literature procedures.33,38,41
Scheme 2 Synthesis of amidrazone 4. Reagents and conditions: (i) EtOH, Et3N, reflux, 2 h; (ii) Et3N, CH2Cl2, rt, overnight. |
Scheme 3 Synthesis of benzimidoyl chloride 8. Reagents and conditions: (i) Et3N, CH2Cl2, rt, overnight: (ii) SOCl2, reflux, 24 h. |
Compd | Phase behavior |
---|---|
a Transition temperature onset (°C) and transition enthalpy (kJ mol−1)/transition entropy (J K−1 mol−1) in parentheses. First heating and cooling cycles at 10 K min−1: Col columnar LC phase; h hexagonal; hH hexagonal helical; ob oblique; Crsoft soft crystal; g(Colh) glassy hexagonal columnar phase; g(Colorh) glassy orthorhombic columnar phase; Tg glass temperature; I isotropic phase. b Compounds decompose at >300 °C, before clearing. c Data from ref. 33 and 38. d Heating rate 15 K min−1. e POM observations of the growing textures at 187 °C. | |
1a | Crsoft(Colob) 117 (19.1/48.9) Colh > 300 °C (dec.)b |
Colh 109 (−19.3/−49.3) CrSoft (Colob) | |
1b | Colob 114 (15.8/40.7) Colh > 300 °C (dec.)b |
Colh 123 (−16.9/−43.4) Colob | |
2a | g(Colh) 89 (Tg) ColhH 138 (5.7/13.8) I |
2a-G21 | Colh 145 (7.2/17.2) Id |
I 141 (−4.9/−11.8) Colh | |
2a-G22 | Colh 152 (11.4/26.7) Id |
I 148 (−7.1/−16.6) Colh | |
2a-G23 | Crsoft(Colob) 67 (58.0/173.1) Colh 154 (11.7/27.6) I |
I 152 (−11.2/−26.2) Colh | |
2b | g(Colorh) 153 (Tg) ColhH 194 (9.6/20.5) I |
2b-G21 | Crsoft 81 (20.0/56.3) Colh 183 (1.6/3.51) I |
No visible transition in DSCe | |
2b-G22 | Colh 186 (9.2/20.0) I |
I 182 (−5.1/−11.1) Colh | |
2b-G23 | Crsoft(Colob) 74 (−13.4/−38.6) Crsoft(Colob) 117 (8.4/21.5) Colh |
183 (11.8/25.8) I | |
I 179 (−6.8/−14.9) Colh 60 (Tg) g (Colh) |
The LC properties of the pure hosts 2a and 2b were already reported, and it was concluded that their molecules arrange in hexagonal double helical columnar phases (ColhH).33,38 The clearing temperatures increase with the length of the conjugated arm from 138 °C for 2a (n = 1) to 194 °C for 2b (n = 2).
The existence of mesophases in the presence of the guests G1OH and G2OH was initially investigated with contact samples for 2a and 2b in POM.42 Mixing of 2a with G1OH results only in macroscopic phase separation, owing to the stable crystal phase of G1OH, with a melting point >300 °C. In contrast, the guest G2OH with the branched peripheral chains possesses a much lower melting temperature (168 °C), which allows the formation of stable hydrogen bonded supermesogens with both hosts 2a and 2b and the self-assembly in new functional mesophases. Subsequently, for both hosts mixtures with radical G2OH (2a-G2 and 2b-G2) with an increasing fraction of the radical were prepared (1:1, 2a-G21 and 2b-G21; 1:2, 2a-G22 and 2b-G22; 1:3, 2a-G23 and 2b-G23; Table 1). It was rationalized stochastically that 1:1 and 1:2 systems consist of equilibrium mixtures of different complexes with the 1:1 and 1:2 complexes, respectively, being the major components. Only for the fully filled cavities (the 1:3 system) is the material nearly completely composed of the 1:3 supermesogens.38 Interestingly, the clearing transitions (DSC, heating rate 10 K min−1) are well defined with widths of only 4–6 K for the pure hosts and their mixtures. For all mixtures characteristic mosaic textures for columnar phases have been observed (Fig. 2(E) and (F)).37 In the case of 2a, the mesophase stability, i.e. the clearing temperature, increases with the increasing number of guest molecules. The maximum stability of the LC phase is achieved for the 1:3 mixture (2a-G23) with the completely filled cavities.
For this mixture the clearing temperature increases by 15 K to 153 °C relative to that of the pure host. The increase in the clearing temperature is a function of entropy and enthalpy, since at the phase transition ΔH = TΔS.
A LC supermesogen, which can dissociate at least partially into a number of building blocks at the transition to the isotropic liquid, exhibits a stronger increase of entropy, when compared with a system in which the mesogen keeps its integrity (e.g. covalent mesogens 1). According to the above equation, it is therefore expected that the clearing temperature decreases with the increasing number of building blocks constituting the supermesogen. On the other hand, the filling of the free space in the supermesogen results in a larger intermolecular interaction surface leading to higher enthalpies. Consequently, the enthalpy increases with an increasing number of H-bonding guests. For 2a this energy increase overcompensates the entropy change, which results in an increase in the clearing temperatures with increasing number of guests. This finding is in contrast to the previous studies, in which the 1:2 mixtures (not 1:3) with smaller guests always formed the most stable phase.38 This was explained by the formation of a completely filled double helix. Contrary to that, the larger π-surface of the guest G2OH prevents the formation of helices, presumably owing to stronger intracolumnar interactions. This suggestion is supported by the increasing transition enthalpy from 5.7 kJ mol−1 for the pure 2a to the maximum value of 11.7 kJ mol−1 for the 1:3 mixture. Eventually, the much-reduced clearing temperature compared with the covalent bonded mesogen 1b can be explained by the entropy effect.
A different behaviour is observed for the mesophase stabilities of mixtures 2b-G21–3, which are reduced relative to that of the pure host. Among the supramolecular materials, the 1:2 mixture 2b-G22 shows the highest stability with a clearing transition at 186 °C, thus a reduced stability by 8 K relatively to pure 2b. In contrast, both the 1:1 and the 1:3 mixtures exhibit a lower stability with transition temperatures at 183 °C, i.e. a reduction of 11 K compared with the pure host. This stability series has also been reproduced by contact samples (see the ESI†). The lower stability of the Colh phases of all binary materials compared with the pure host is in contrast to the previous findings, in which a longer guest forms materials in 1:1 and 1:2 ratio with clearing temperatures exceeding that of the pure host.33 This indicates a mismatch between the pocket size (free space) of the star mesogen 2b and the size of guest G2OH in the present case. The smaller pockets of 2a suit obviously much better the size of the guests and restrict them to better-defined positions. A comparison of the transition enthalpies and entropies (ΔH and ΔS) of the pure hosts 2a and 2b (5.7 kJ mol−1; 13.8 J K−1 mol−1 and 9.6 kJ mol−1; 20.5 J K−1 mol−1) with those for the 1:1 mixtures 2a-G21 and 2b-G21 (7.2 kJ mol−1; 17.2 J K−1 mol−1 and 1.6 kJ mol−1; 3.5 J K−1 mol−1) demonstrates that the ΔH and ΔS values increase for the mixture of the smaller host and they considerable decrease for the mixture of the larger host 2b. This indicates a higher order in the mesophases of the smaller supramolecular system, when compared with the larger system, in which the guest has much more space to occupy. The radical guest G2OH destabilizes considerably the more ordered helical columnar packing structure of the pure host 2b, which might be attributed to the mixing of the branched aliphatic chain from the small guest with the aromatic building block (vide infra).
Analysis of the data in Table 1 demonstrates that only mixtures 2a-G23, 2b-G21 and 2b-G23 reveal crystalline or soft crystalline phases at low temperatures. However, these phases are observed only for pristine samples in the first heating cycle. The hexagonal columnar phases supercool and persist after the first heating. A glass transition has been detected for 2b-G23 at 60 °C42 rationalizing this stability of the Colh phase, however, even annealing above the glass transition for several hours did not recover the soft crystalline phase. Interestingly, after extrusion of fibres from the Colh phase, the soft crystalline phases can be observed in a subsequent heating cycle by X-ray scattering.42 This can be rationalized with the frozen high temperature phase, which is not in thermodynamic equilibrium after extrusion and thus the non-optimized packing allows structural reorganization.
Since both stretching vibrations are found predominantly orthogonal to the column direction, this confirms the discotic structure of the supermesogens, with hydrogen-bonded guests in the cavities. These results are consistent with the POM findings. The CO stretching vibration is found to be the most intense along the column axis, although it still possesses a considerable intensity orthogonal to the column direction. This shows that the orientation of the carboxyl group in the cavity is not well-defined.
Compd | Phase | T/°C | a/Åa | c | ρ | V m,T |
---|---|---|---|---|---|---|
a Unit cell parameter a for hexagonal structures. b Thickness of a columnar slice calculated for one molecule in the repeat unit (Z = 1). c Densities at temperatures T estimated on the basis of the experimental densities obtained by the buoyancy method at 22 °C (see the ESI). d Molecular volume (Vm,T) at temperature T. It was assumed that there is only a significant volume change for the aliphatic chains, which was calculated according to the literature.43 The molecular volume Vm,T was calculated as the sum of the molecular volume Vm at 22 °C and the volume change of the aliphatic chains. The density was obtained by ρ = M/(Vm,T × NA); NA = Avogadro's constant, M = molecular weight. e Estimated thickness based on the density of the 1:3 mixture. f The oblique columnar structures could not be indexed with high accuracy. A possible indexation with cell parameters (a, b, γ) for the columnar arrangement is given in the ESI. g Crsoft2 has been measured during first heating, while the data of the Colh phase has been determined on cooling the sample. | ||||||
1a | Colh | 150 | 42.5 | 4.05 | 0.941 | 6275 |
1b | Colob | 25 | ||||
Colh | 136 | 47.2e | 4.25 | 0.942 | 8135 | |
2a-G21 | Colh | 110 | 44.8 | 3.25e | ||
2a-G22 | Colh | 110 | 45.5 | 3.81e | ||
2a-G23 | Crsoft(Colob) | 66 | ||||
Colh | 110 | 46.1 | 4.35 | 0.959 | 8009 | |
2b-G21 | Colh | 110 | 54.6 | 2.47e | ||
2b-G22 | Colh | 110 | 57.9 | 2.62e | ||
2b-G23 | Crsoft1 (Colob) | 25 | ||||
Crsoft2 (Colob) | 110g | |||||
Colh | 110g | 56.8 | 3.15 | 0.929 | 8815 |
Fig. 4 XRS patterns of the oriented samples in the wide-angle region of 1a at 150 °C (A) and of 1b at 136 °C (B). (C) Integration of the diffraction patterns along the equator and the meridian. |
The XRS results for the covalent star mesogens 1a at 150 °C and 1b at 136 °C in Fig. 4 show the well-defined equatorial and meridional reflections, which indicate a reasonable good quality of the fibre alignment. The equatorial reflections can be indexed according to a hexagonal columnar phase with a = 42.5 Å (1a) and a = 47.2 Å (1b). The significant difference in the column diameter can be attributed to the additional branched chains on the radical fragment in 1b. In the wide-angle region both materials show diffuse signals at 4.7 Å (1a) and 4.5 Å (1b) with the highest intensity on the meridian. This can be attributed to a superposition of the average distance of liquid-like aliphatic chains and the intracolumnar distance between the disc-like cores. Diffuse intensities are also discerned in the small angle region of 1b, which indicate a further periodicity along the columns.42 However, these signals could not be resolved even with SAXS, thus, no further information could be obtained. With the determined density of 0.942 g cm−3 for 1b, a complete molecule fits into a columnar slice of 4.25 Å height, which is in good agreement with the average distance along the column axis (Table 2).
In the case of 1a the radical fragments possess no aliphatic chains, and consequently the residual free space has to be compensated by the aliphatic chains of the host.32 At lower temperatures the need for efficient space filling leads to a reversible transition to a lower symmetry oblique columnar soft crystal phase for 1a and an oblique columnar LC phase for 1b.
Previous investigation demonstrated that pure hosts 2a and 2b arrange in densely packed helical Colh phases by the formation of discrete propeller-like side-by-side dimers.33,38 This self-assembly is maintained during the uptake of up to two guests, with the size and shape similar to that of the stilbenoid arms. The third guest transforms the supermesogens to a complete disk and thus the dimer and the helical superstructure is lost. We expected to find similar behaviour in complexes 2-G2. XRS experiments revealed however, that complexes of the smaller host 2a give similar XRS patterns at comparable temperatures for all three ratios with guest G2OH (1:1, 2a-G21; 1:2, 2a-G2; 1:3, 2a-G23; Fig. 5). The integrated signals on the equator can be assigned to Colh phases. The column diameter slightly increases from 44.8 to 46.1 Å with the increasing number of guests, but is smaller than that for the pure host forming a double helix (46.7 Å).38 The absence of any diffuse meridional signals indicate that the double helical structure is already disfavoured with the first accepted guest, although the dimer structure seems to be maintained for the 1:1 and 1:2 mixtures. This is rationalised from the c parameters (Table 2), which are calculated to be in the range of 3.3–3.8 Å for one supermolecule within the repeating unit in the column. This small columnar stacking distance is not reasonable for a partially filled sterically crowded core of single hosts with a thickness larger than 4 Å and points to side-by-side dimers as the basic structural units for this columnar self-assembly. The loss of the helical stacking can be attributed to the sterically more demanding Blatter radical guest G2OH possessing a lateral phenyl group, which is turned out of the heterocycle and disc planes. This is based on the experimental results and the previous findings33,38 of the most reasonable model of the phases with less than three guests. Eventually, the radical guests can perfectly fill all three cavities of the host and, as a result, only one mesogen 2a-G23, consisting of the star molecule with three hydrogen-bonded radicals does occupy the average distance of 4.4 Å. This hypothesis is supported by molecular modelling, as highlighted in Fig. 6(B). Note that the radicals are slightly larger than the length of the cavity. This results, however, in additional stabilization of the phase, when compared to the phase behaviour of the pure host or hosts with smaller guests, which frequently destabilize the self-assembly.33,41
Fig. 5 2θ-scans along the equator and meridian of WAXS patterns of aligned fibres taken in the hexagonal phase at 150 °C of the 1:1, 1:2, and 1:3 mixtures of 2a and 2b with G2. |
With its larger conjugated arms, the star mesogen 2b provides longer cavities relative to those in 2a. This suggests that the steric interactions of the H-bonded radical are not expected to change much, as compared to those in the analogous complexes of the smaller host 2a. Therefore, it is not surprising, that the 1:1 mixture of radical G2OH with the host 2b exhibits equatorial signals corresponding to a Colh phase. The density ρ and the c parameter indicate for this mixture again mesogenic side-by-side dimers, but, according to the XRS patterns,42 a helical order is absent. Similarly, all data for the 1:2 mixture (2b-G22), especially the unreasonable small c parameter for one molecule in the columnar repeating unit, point to a Colh dimer phase over the whole temperature range, while for the 1:3 mixture (2b-G23) the data should be in agreement with an ordinary Colh phase (Table 1, also see the ESI†). Interestingly, although all cavities are filled in the mixture 2b-G23, the height of the repeating unit for one mesogen along the column was calculated to be 3.15 Å (110 °C) at the experimental density of 0.929 g cm−3. This value is smaller than a typical π–π separation, which is about 3.2–3.4 Å44 and much smaller than the thickness of the crowded benzene core (up to 6.6 Å). Therefore, it is reasonable to assume that two molecules occupy the height of 6.3 Å and are not able to stack with their cores on top of each other in the middle of the column. Instead, they must be translationally shifted from the centre. This model is concluded exclusively on the basis of experimental results. In order to gain a better understanding of how such molecules may realise such a stacking in a columnar LC phase, we performed force field geometry optimisation considering all experimental data. A possible geometry optimised model is shown in Fig. 6(C). It demonstrates a higher disorder of the radical fragment in the LC phase. This is in agreement with the XRS results and with the observed small increase of the transition entropy, when compared to that for the pure host 2b (Table 1). As mentioned above, the 1:3 mixtures were investigated in their freeze-dried and extruded samples at 25 °C and 110 °C. The soft crystalline phases were observed in these materials only in the first heating, for which the equatorial reflections could be attributed to an oblique packing of columns (Table 2, also see the ESI†).
1/χp = (T − θw)/C | (1) |
Fig. 7 χ p × T vs. T plot for 2b-G23 in the cooling mode after diamagnetic correction χdia = −0.00559 × T K cm3 mol−1. For determination of χdia see the ESI.† The horizontal line marks the Curie constant C = 0.375 cm3 mol−1 K. The inset shows the lower portion of the 1/χpvs. T plot (2–40 K). The red line marks the best-fit line in the range of 30–200 K: 1/χp = 2.684(5) × T + 42.3(5), r2 = 0.9998. |
It was expected that the covalent system 1a and the supramolecular systems 2a-G23 and 2b-G23 would exhibit different magnetic behavior in the mesophase temperature range accessible by EPR spectroscopy. Therefore, the temperature dependent EPR spectra for the covalent compound 1a was measured between −30 °C and 180 °C and for the supermesogens 2a-G23 and 2b-G23 between −10 °C and 180 °C. The results for relative spin count, which is related to paramagnetic susceptibility χp,45 the gyromagnetic constant g and the peak-to-peak distance ΔHpp are given in Fig. 8. The changing g-values at the phase transitions in LCs indicate reorientations of the material in the magnetic field, while a change in ΔHpp is a function of spin-spin interactions (increasing value with increasing interactions) and spin-exchange interactions (decreasing value with increasing interactions). It is argued that an increase in ΔHpp with a simultaneous decrease of the number of spins (Ns) points to an increase of antiferromagnetic interactions.46
For the covalent compound 1a the free spin concentration Ns undergoes no significant changes on heating until the transition into the Colh phase at 117 °C, when a steep decrease of 12% is observed (Fig. 8(B), red line). While the ΔHpp is almost constant over the whole temperature range, the change in the g-value indicates that the loss of uncompensated spins can be associated with a reorganisation in the more mobile Colh phase accompanied by an increase of antiferromagnetic interactions. The cooling cycle (Fig. 8(B), blue line) has nearly linear behaviour with a constant increase of free spins and a slight increase of the ΔHpp. The latter becomes slightly steeper at the phase transition to the soft crystalline phase at 109 °C, at which the decreasing g-value points again to reorganisation of the spin environment (Fig. 8(D)). Therefore, the strength of the antiferromagnetic interactions decreases and, as a consequence, the original number of spins Ns is restored. Importantly, it can be noted that the changes in magnetic behaviour for this compound are strongly coupled to the phase transitions.
The EPR curves for 2a-G23 and 2b-G23 behave differently, when compared to those of the covalent compound 1a. Although the LC structures of these two supramolecular materials are evidently distinct, the g-values change similarly at about the same temperatures (50 °C, 115 °C, Fig. 8(C)). After the second change for 2b-G23 the g-value remains high after the transition to the Colh phase, while for 2a-G23 the g-value increases without phase transition starting at 115 °C and falls again starting at 120 °C, even without any phase change. This points to an ongoing reorientation of the paramagnetic units in the increasingly less viscous LC phase. Similarly, the ΔHpp increases at 115 °C (2a-G23) and at 120 °C (2b-G23) pointing to an increase in spin-spin interactions (Fig. 8(E)). This is about 20 K before the Ns value decreases more steeply and it seems that these effects are not related to the phase transition (Fig. 8(A)). At higher temperatures the Ns falls off for both compounds starting in the range of 140–150 °C. For 2a-G23 this might be related to the Colh–I phase transition at 153 °C, however, for 2b-G23 the change starts to take place in the middle of the Colh phase. This is presumably because, in the disordered and less viscous LC phases of 2b-G23 the position of the radical guests G2OH is not fixed and they can rearrange mutually to optimise their communication, resulting in stronger antiferromagnetic exchange interactions. As the magnetic changes do not clearly coincide with the phase transitions, it appears that the paramagnetic guests in the supramolecular materials rearrange independently from the supermesogens in the LC structures. This clearly points to a more autonomous motion of the hydrogen-bonded paramagnetic building blocks. Upon cooling, supermesogen 2a-G23 displays a slightly decreasing Ns with almost constant spin interactions. These results indicate an increasing order of the discs and antiferromagnetic spin interactions with decreasing temperature. In contrast to 2a-G23, Ns values increase continuously for 2b-G23 even though the ΔHpp does not change. These facts may be attributed to the different self-assembly of the supermesogens in the LC phases of 2a-G23 and 2b-G23 (Fig. 8(B) and 8(C)). In the LC material 2a-G23 the radical units are more densely packed with higher order leading, in principle, to stronger spin-spin interactions. In contrast, the supermesogen 2b-G23 deviates from the centre of the column spatially separating the spin units. This separation persists and may even increase during the slow transformation into the soft crystal, explaining the increasing number of independent spins in the paramagnetic material.
From these perspectives the radical fragments report structural changes within the different soft columnar phases and thus, can be used as spin probes to explore structural details, e.g. strength of binding, packing and cavity size, in columnar self-assemblies of shape-persistent supermesogens. With respect to materials science, supermesogens with a combination of low clearing temperatures and paramagnetic Blatter radicals represent a fruitful direction in engineering of paramagnetic soft materials with possibly tuneable magnetic properties.
The description of other instruments and techniques is provided in the ESI.†
Mixture | Ratiotheoa2:G2OH | Star mesogen 2 | Acid G2OH | Ratioexpb2:G2OH |
---|---|---|---|---|
a Ratiotheo: theoretical mol ratio n(2)/n(G2OH). b Ratioexp: experimental mol ratio n(2)/n(G2OH) based on data in columns 3 and 4; the error was calculated based on a weighting error of 0.01 mg. | ||||
2a-G21 | 1:1 (1.000) | 9.98 mg, 3.87 μmol | 2.63 mg, 3.87 μmol | 1:0.999 (1.001 ± 0.005) |
2a-G22 | 1:2 (0.500) | 10.00 mg, 3.89 μmol | 5.29 mg, 7.77 μmol | 1:2.005 (0.499 ± 0.001) |
2a-G23 | 1:3 (0.333) | 9.96 mg, 3.86 μmol | 7.88 mg, 11.60 μmol | 1:2.999 (0.333 ± 0.001) |
2b-G21 | 1:1 (1.000) | 10.10 mg, 3.50 μmol | 2.38 mg, 3.50 μmol | 1:0.999 (1.001 ± 0.005) |
2b-G22 | 1:2 (0.500) | 9.99 mg, 3.46 μmol | 4.71 mg, 6.92 μmol | 1:0.999 (0.500 ± 0.002) |
2b-G23 | 1:3 (0.333) | 9.98 mg, 3.46 μmol | 7.06 mg, 10.40 μmol | 1:3.000 (0.333 ± 0.001) |
Footnote |
† Electronic supplementary information (ESI) available: Additional synthetic and compound characterization details, POM data, powder XRD analysis, density measurements, FT-IR and EPR spectra, modeling details and magnetization results. See DOI: https://doi.org/10.1039/d2tc00015f |
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