Dorota
Węgłowska
a,
Michał
Czerwiński
a,
Robert
Dzienisiewicz
a,
Paweł
Perkowski
b,
Jadwiga
Szydłowska
c,
Damian
Pociecha
c and
Mateusz
Mrukiewicz
*b
aInstitute of Chemistry, Military University of Technology, Kaliskiego 2, 00-908 Warsaw, Poland
bInstitute of Applied Physics, Military University of Technology, Kaliskiego 2, 00-908 Warsaw, Poland. E-mail: mateusz.mrukiewicz@wat.edu.pl
cFaculty of Chemistry, University of Warsaw, Żwirki i Wigury 101, 02-089 Warsaw, Poland
First published on 7th April 2025
Non-chiral liquid crystals (LCs) exhibiting ferroelectricity, distinguished by their dynamic responsiveness to external stimuli and high spontaneous polarization, provide renewed impetus for research into this area of soft matter and open novel application possibilities. Consequently, the identification of structural elements within LC compounds that promote ferroelectricity in non-chiral systems is of critical importance. In this work, two homologs of rod-like compounds, with phenyl and ester groups in the rigid core substituted by fluorine atoms, differing by a single methylene unit, were synthesized and comprehensively analyzed using complementary experimental techniques and quantum-mechanical modeling. This systematic study presents the first documented instance in which such a minimal structural modification markedly influences the polarity of smectic phases in two homologs without substantially altering the phase transition temperatures, particularly the sequence and temperature ranges of smectic and nematic phases. Furthermore, the findings reveal that the longer homolog, which exhibits paraelectric phases, demonstrates a pronounced capacity to maintain ferroelectric phases in mixtures. These results provide new insights into the critical structure–property relationships between molecular architecture and ferroelectric characteristics in LCs. Moreover, the properties of the studied mixtures underscore the potential to develop LC mixtures with ferroelectric properties in a broad temperature range, a feature of considerable significance for applications.
Polar materials have a permanent dipole moment which can order spontaneously to macroscopic polarization in the absence of external electric field E. This special property of materials is called ferroelectricity.3 The resulting spontaneous polarization PS is sensitive to the sign of E. The confirmation of the occurrence of ferroelectricity in materials is the observation of a second-order nonlinear optical effect, which is evidence of the lack of centrosymmetry. In the beginning, ferroelectric properties were observed mainly in solid crystals.4 However, in 1978, ferroelectricity was discovered in the chiral smectic C liquid crystal (SmC*),5 which confirms Robert Meyer's theory about the consequences of the presence of chiral molecules in the layered mesophase.6
In the SmC phase, the director n, a local direction along the long molecular axes, is tilted by the angle of θ with respect to the smectic layer normal. Meyer theoretically predicted that incorporating chiral molecules into the SmC phase breaks the mirror symmetry within the structure. The chiral center in the rigid core of the molecule with a perpendicular dipole moment restricts the ability of the molecule to rotate around its long axis. As a result, in SmC* each individual layer possesses a local spontaneous polarization that rotates in a screw-like manner from layer to layer and a helical modulation of the director n appears. This polarization is rather low (tens or hundreds of nC cm−2).3 The liquid crystal compounds with SmC* usually also exhibit the higher temperature paraelectric phases: the chiral smectic A phase (SmA*) and the chiral nematic phase (N*). The layers in the non-chiral SmA phase are formed in such a way that the director is oriented along the normal to the layer. The non-chiral nematic N phase, compared to the smectic phase A, shows no translational order along n, but only long-range orientational order. The smectic C ordering may form an antiferroelectric structure called the .7–9 In the anticlinic structure of the
phase, the director tilt, and thus the sign of the spontaneous polarization, changes between adjacent layers.
Ferroelectricity in liquid crystals was initially thought to be related to molecular chirality. However, ferroelectric behavior was also observed in the non-chiral banana-shaped molecules.10 The origin of ferroelectricity in this type of LCs is based on the C2v polar symmetry, which is obtained from efficient molecular packing. Due to the unique packing mechanism, the spontaneous polarization in such a system aligns parallel to the layer and is switchable by the applied electric field.
In 2017, the research groups independently and simultaneously reported ferroelectric properties in single compounds with non-chiral and rod-like structures, named DIO and RM734, which exhibit the uniaxial N phase,11–13 namely NF. This great discovery of the additional state of matter started intensive work on the synthesis of other novel liquid-crystalline polar materials. On the basis of the understanding of the molecular structure of these two ferroelectric compounds, many groundbreaking findings have been made in the field of new materials in this type of soft matter. It has been demonstrated that it is possible to obtain a thermodynamically stable NF phase,11,14,15 which, in contrast to the phase occurring in the above-mentioned DIO and RM734, also appears upon heating above the melting temperature. Moreover, the phenomenon of the spontaneous mirror symmetry breaking, consisting of the formation of chiral structures from achiral molecules, was observed in the ferroelectric twist-bend nematic (NTBF) phase.16 In this structure, the molecules form a helicoid, where the polarization direction is consistent with the helicoidal axis. Another similar case is the structure of the polar heliconical smectic C (SmCHP) phase, where the polarization direction is oriented parallel to the layer normal.17 Both NTBF and SmCHP phases show the ability to observe the selective light reflection.
Further progress in NF phase research led to the discovery of the non-chiral ferroelectric smectic A (SmAF) phase.18–20 In SmAF, the polarization direction, which runs along the director, is perpendicular to the planes of the smectic layer. In the layers, domains of opposite polarity are separated by polarization-reverse walls.18 The emergence of the phase was observed in mixtures and as well in single compounds at transitions from the different polar and non-polar liquid crystalline phases.2 The evidence of the ferroelectric smectic C phase (SmCF)21,22 or the polar SmC23 was observed in the temperature region below SmAF. In contrast to the well-known ferroelectric SmC*, the SmCF phase does not exhibit the helical order. Thus, the polarization vector is parallel to the director. Therefore, SmCF is considered to be a proper ferroelectric layered fluid because the polarization is due to the spontaneous polar orientation of the molecular dipoles and not to the hindered molecular rotation as in the case of SmC*. In the binary mixture of highly polar mesogenic materials, based on DIO, the antiferroelectric smectic A phase (SmAAF) was observed.24 Moreover, it has been demonstrated that the polar ordering of SmC can be found in compounds with significantly smaller dipole moments than typical ferroelectric fluids.23 This suggests that a large dipole moment is not a determinant of the formation of ferroelectricity in non-chiral smectic liquid crystals.
Here, we present experimental results with quantum modeling of two newly synthesized non-chiral rod-like homologs, named 3F and 4F. These compounds, which have phenyl and ester groups with fluorine substitutions in rigid cores, differ only in one methylene unit in the terminal alkyl chain. This systematic study provides the first evidence that such a minimal structural change has a significant effect on the ferroelectricity of the smectic phases without causing any noticeable changes in the phase transition temperatures. We found that the polar 3F compound exhibits a previously not-reported phase sequence, where two polar smectic phases are formed from the paraelectric nematic phase. Moreover, the longer homolog exhibits paraelectric phases that uniquely stabilize polar phases in mixtures. The polarization current measurements and dielectric spectroscopy results reveal clear differences enabling the distinction of the SmAF and SmCF phases. By studying homologs exhibiting almost the same values and range of phase transitions, we also shed light on the coupling between the LC structure and their ferroelectric properties. The temperature and concentration range of polar phases occurrence in the mixture of the 3F and 4F compounds demonstrates the potential for creating multi-component LC materials with broad-temperature-range polar phases for the needs of modern photonics.
After synthesizing and verifying the purity of the studied compounds, their mesomorphic properties were analyzed using polarized optical microscopy (POM) and differential scanning calorimetry (DSC). Table 1 presents the transition temperatures and corresponding changes in thermodynamic parameters for the 3F and 4F homologs. Detailed DSC traces and POM textures of studied compounds and mixtures with integrated peaks are given in Fig. S1, S2 and S4 (ESI†), respectively.
Acronym | Cr | [°C] kJmol−1] ΔH [kJ mol−1] | SmCF | [°C] [kJ mol−1] | SmAF | [°C] [kJ mol−1] | N | [°C] [kJ mol−1] | Iso | ΔS/R for N-SmAF | N range [°C] | SmAF range [°C] |
---|---|---|---|---|---|---|---|---|---|---|---|---|
3F | • | 104.1 | (•) | — | • | 131.8 | • | 137.1 | • | 1.318 | 5.3 | 27.7 |
20.92 | 4.44 | 0.43 | ||||||||||
89.4 | 99.1 | 130.5 | 136.2 | 1.311 | 5.7 | 31.4 | ||||||
−10.72 | −0.03 | −4.40 | −0.39 |
Acronym | Cr | [°C] [kJ mol−1] ΔH [kJ mol−1] | SmCM | [°C] [kJ mol−1] | SmA | [°C] [kJ mol−1] | N | [°C] [kJ mol−1] | Iso | ΔS/R for N-SmA | N range [°C] | SmA range [°C] |
---|---|---|---|---|---|---|---|---|---|---|---|---|
4F | • | 101.6 | (•) | — | • | 124.7 | • | 130.5 | • | 0.740 | 5.8 | 23.1 |
26.88 | 2.45 | 0.46 | ||||||||||
84.2 | 92.0 | 123.2 | 129.5 | 0.686 | 6.3 | 31.2 | ||||||
−14.85 | −0.12 | −2.26 | −0.48 |
The liquid crystalline behavior of the homologs nF is characterized by notably similar phase transition temperatures and temperature ranges (Table 1). For compounds 3F and 4F, the melting and clearing temperatures differ by only 2.5 K and 6.6 K, respectively. These phase transitions also exhibit comparable enthalpy values. Furthermore, the temperature ranges of the nematic and orthogonal smectic phases are consistent, especially during the cooling process. However, the elongation of the alkyl terminal chain in nF series homologs by a single methylene group has a pronounced effect on the polar character of the smectic phases. The shorter homolog, 3F, exhibits the SmAF phase and the tilted SmCF phase with enantiotropic and monotropic character, respectively. In contrast, the 4F compound demonstrates an enantiotropic paraelectric SmA phase and the monotropic modulated smectic C phase (SmCM). The entropy change scaled by the gas constant, ΔS/R, is a fundamental parameter to characterize changes in molecular ordering during phase transitions. For the 3F compound, the ΔS/R associated with the N-SmAF transition is roughly twice as large as the N-SmA transition for the 4F compound (Table 1). This difference likely reflects an additional entropic contribution due to dipole ordering in the SmAF phase compared to the conventional non-polar SmA phase. The phase sequence observed in compound 3F is particularly intriguing. Above the polar smectic phases, a well-defined, apolar nematic phase is present. A similar phase sequence has only recently been reported in the literature for a compound designated as EST-4.25 However, in EST-4, the nematic phase exhibits cybotactic behavior with smectic short-range ordering. In contrast, the nematic phase of 3F shows no indications of local smectic ordering, as confirmed by X-ray diffraction studies (Fig. S5, ESI†). This finding underscores the uniqueness of the phase sequence in 3F, where a well-defined, apolar nematic phase transitions directly into a highly ordered polar smectic phase.
The POM textures for homologs in the nF series, shown in Fig. 1A, further confirm the distinct nature of the smectic phases in the 3F and 4F compounds. During the transition from the nematic phase, which exhibits a typical schlieren texture, batonnet structures emerge. These batonnets show a single color during the transition to the SmA phase and display a rainbow effect when transitioning to the SmAF phase (Fig. 1A(h) and (d), respectively). The textures of orthogonal smectic phases also differ between the homologs studied. The SmA phase of 4F displays the commonly observed focal-conic fan texture, whereas the SmAF phase of 3F exhibits a distinctive mosaic-like texture characterized by sharp boundaries and rainbow-like elements along these boundaries (Fig. 1A(c)). A similar POM texture of the SmAF phase, observed between untreated glass plates, was presented in other works.19,20 Upon further cooling to the monotropic tilted phases, the focal-conic fan and mosaic-like textures become broken and banded in both homologs of the nF series. This effect is particularly pronounced during the transition to the SmCF phase of the 3F compound. Textures observed in SmA and SmC phases for 4F homolog are similar to typical textures observed for nonchiral smectics.26
To elucidate the loss of smectic phase polarity following chain elongation in the studied homologous series, quantum chemistry calculations were performed using the B3LYP/6-311G+(d,p) level of density functional theory (DFT). The optimized geometry, along with Cartesian axes, dipole moment vector, and electronic potential surface (ESP) for the 3F and 4F homologs are shown in Fig. 1B. Table 2 collects the values of the dipole moments and selected geometry parameters for these compounds. Higher length-to-width ratio for the 4F molecule compared to 3F would be expected to lead to notable changes in phase transition temperatures and an increase in smectogenity, as shown for other known homologs with polar phases.15,16,23,27 Surprisingly, these effects were not observed in the homologs studied in this work. Both 3F and 4F compounds exhibit similar dipole moment values (Table 2) and almost the same ordering of their vectors relative to the long molecular axis (Fig. S3, ESI†). Compared to previously presented analogs (the nCN series)15 which differ only by having a terminal CN polar group instead of an F atom, the dipole moment values of the nF homologs are nearly 20% lower. Based on the commonly observed trend of increased smectic tendencies with decreasing dipole moment,19,23,24 this is likely the reason for the emergence of smectic phases in nF compounds rather than the nematic phases seen in nCN analogs. Furthermore, compared to 3CN,15 compound 3F exhibits a similar longitudinal wave of surface charge density along the long molecular axis, which promotes polarity in LCs,28 owing to the identical rigid core structure. This characteristic enables the preservation of phase polarity below the high-temperature apolar nematic phase. On the other hand, Madhusudana suggests that elongation of the alkyl terminal chain increases charge density at one end of the molecule, contributing to the formation of the anti-parallel ordering of molecules to minimize dipolar energy.28 This, in turn, contributes to the formation of non-polar phases, which explains the observed lack of ferroelectricity in the 4F compound. Such a phenomenon, where phase polarity diminishes with increasing terminal chain length, has been observed in several other homologous series of achiral LC compounds.11,16,23,27
Acronym | Dipole moment [Debye] | Geometrical parameters | |||||
---|---|---|---|---|---|---|---|
μ x | μ y | μ z | μ total | L [Å] | D [Å] | L/D | |
3F | 5.52 | −0.29 | 9.91 | 11.35 | 19.69 | 5.95 | 3.31 |
4F | 5.53 | −0.29 | 9.99 | 11.43 | 20.95 | 5.97 | 3.51 |
To further investigate the distinct nature of the smectic and nematic phases in the studied compounds, and to deeply evaluate the balance between paraelectric and ferroelectric characteristics, a binary mixture system comprising 3F and 4F was prepared and studied (Fig. 1C and D). Ferroelectric orthogonal and tilted smectic phases persist in mixtures containing up to a 0.75-mole fraction of compound 4F. The direct N-SmAF phase transition is absent only at or above the equimolar composition of the 3F and 4F mixtures. All phase transitions in the pure compounds (Fig. S1, ESI†) and their mixtures (Fig. 1D and Fig. S2, ESI†) are of the first order, as evidenced by peaks in the DSC tracers for each transition. The characteristic textures, as described above for the pure components, observed for individual mixtures at various temperatures, further confirm the types and sequences of liquid crystalline phases in the 4F–3F system (Fig. S4, ESI†). Such a strong tendency to sustain ferroelectric phases in a binary mixture of a polar and an apolar compound closely resembles the scenario described in the literature.29 In that study, the authors demonstrated an unexpected enhancement in the stability of the polar nematic phase within a mixture of two diastereomers, cis- and trans-DIO. The cis-DIO compound, a polar crystalline material, maintained the NF phase in a mixture with trans-DIO even beyond the equimolar composition. This phenomenon was attributed to the formation of cybotactic nano-clusters in the ferroelectric phase, driven by molecules with similar dipole moments and chemical structures. A similar mechanism likely governs the stabilization of polar smectic phases in the studied homologous mixture 4F–3F. Importantly, a key advantage of the observed balance between ferroelectricity and paraelectricity in the 4F–3F system is the remarkable thermal stability of such mixtures. As recently demonstrated, the 1,3-dioxane ring of DIO exhibits thermal instability, which may indicate potential instability in mixtures based on different diastereomers of DIO.24 In contrast, the 4F–3F system appears to offer enhanced thermal robustness, as it consists of two stable homologs.
To confirm the phase identification and reveal their structure, X-ray diffraction (XRD) experiments have been performed. In the nematic phase, only broad diffuse scattering signals were registered at both: small and high-angle ranges (Fig. S5, ESI†), pointing to a lack of the long-range positional order characteristic of this phase. In smectic phases of the compound 3F, the width of the low angle diffraction signal narrows, to become limited by instrumental broadening, evidencing the appearance of long-range positional order of molecules. The smectic layer spacing, d, determined from the position of the signal, corresponds to the molecular length and it was found to be almost temperature independent within the temperature range of the SmAF phase (Fig. 2A and B). In the SmCF (Fig. 2C) phase the tilting of the molecules with respect to the layer normal leads to the gradual decrease of the layer thickness, by ∼0.05 Å K−1. The tilt angle estimated from the changes in d-spacing reaches ∼15 deg. 10 K below the SmAF–SmCF phase transition. In both smectic phases, the high-angle scattering signal is diffused, consistent with liquid-like correlations of molecular positions within the layers. Interestingly, the signal is clearly split into two maxima, corresponding to periodicities of 4.6 and 3.5 Å (Fig. S6, ESI†); such a splitting might be ascribed to local biaxiality resulting from partial inhibition of molecular rotation about the long axis.
XRD experiments performed for compound 4F (Fig. 2D) revealed similar phase behavior as for 3F, however with two noticeable differences: (i) layer spacing in orthogonal, SmA phase gradually expands on heating, with thermal expansion coefficient 0.004 Å K−1 and (ii) the structure of tilted smectic phase is not simple lamellar. The lower temperature smectic phase shows addition density modulation along the layers, as evidenced by weak low-angle diffraction signals at the equatorial direction and satellite signals accompanying the main diffraction signal due to layer periodicity (Fig. 2E and F), thus the phase is referred to as modulated SmC (SmCM) phase. Positions of additional diffraction signal correspond to a periodicity of about 115 Å however, it was not possible to unambiguously determine the symmetry of the 2D crystallographic lattice. Both SmA and SmCM of the compound 4F exhibit a liquid-like order of neighboring molecules within the layers.
The ferroelectric (non-centrosymmetric) character of both smectic phases of the 3F compound has confirmed their second harmonic generation (SHG) activity. In the experiment, the cell was illuminated using the IR laser (λ = 1064 nm) and the SHG signal with doubled frequency (green color) started to be observed at the N-SmAF (Fig. 2G) phase transition and it was visible throughout the entire temperature range of SmAF and SmCF (Fig. 2H and I).
Fig. 3A demonstrates the current response of the 3F compound under the applied AC electric field in two different polar phases. The ferroelectric switching at 120 °C, SmAF phase, followed the triangular-shaped electric field with two characteristic peaks. These peaks correspond to two different times of molecular switch. Usually, the twin polarization reversal peaks in a short time domain are evidence of the antiferroelectricity of the polar liquid crystalline material. In the well-known antiferroelectric smectic phase, the first peak in the time scale is related to the molecular switching within one layer. While the switching mechanism in the adjacent layer is responsible for the appearance of the second peak. The polarization charge in such material is evenly distributed between the two peaks. Both peaks are the same and do not evolve with temperature, one peak does not increase its area at the expense of the other. In our case, the SHG experiment confirms that both polar smectic phases exhibit ferroelectric behavior. Moreover, the spontaneous polarization peaks change their shape independently of each other with temperature (Fig. 3B). Therefore, the presented ferroelectric polarization switching in SmAF must involve overcoming two potential barriers with lower and higher energy. The two-step polarization switching process in SmAF is related to the nematic-smectic order transition. The low electric field mechanism is connected to the nematic reorientation of dipoles in the direction of the electric field vector. This is evidenced by the occurrence of a molecular mode typical for the N phase observed by dielectric spectroscopy in the ferroelectric smectic A phase. This issue will be discussed later. The peak decreases during cooling and disappears upon entering the SmCF phase. The first process is immediately followed by the second one, in which the polarization aligns in smectic layers when the high electric field is applied.
In the SmCF phase, the dipole reversal process is also visible by two peaks. However, in this case, the smectic switching mechanism (the polarization switching within the layers) is detected as a main, high current peak, observed at high electric fields. The additional much smaller peak is triggered at the lower electric fields. A similar low energy peak has been already observed in newly synthesized polar SmC compounds17,23 and was linked to the inducing of the molecular tilt within the SmCF phase.22
The 3F compound has a maximum PS near the N-SmAF phase transition (Fig. 3C). The spontaneous polarization in the investigated ferroelectric smectic compound is in the same range (∼6 μC cm−2) as reported for the compounds with the ferroelectric nematic phase.12,13 As in the chiral ferroelectric smectics, the spontaneous polarization depends on the tilt angle.3 In comparison to the SmAF phase, in SmCF the value of PS decreases around 1 μC cm−2, which is still tens of times larger than for typical SmC*.3
Due to the extensive discussion on the high capacity contribution of the polyimide aligning layers and cell thickness to the dielectric response results, the measurements were performed in cells of constant thickness with bare electrodes.30–34 Nevertheless, the obtained results describe the electrical properties of ferroelectric smectics in a qualitative rather than quantitative way. The dielectric spectra of the 3F compound give clear evidence of two polar liquid crystalline phases, where we observe a significant increase in the real part of the electric permittivity ε′ (Fig. 3D). In 4F, we observe a classical paraelectric Iso-N-SmA phase transition (Fig. 3E). Only in the modulated smectic phase, there is a slight ε′ increase, most likely related to the creation of a higher-ordered smectic.
The dielectric response in the paraelectric nematic phase of 3F is very weak. We observe only at the isotropic-nematic phase transition a slight increase of electric permittivity due to the induced homeotropic alignment of highly polar molecules on the glass covered by ITO. Next, at the N-SmAF transition the rapid increase of ε′ is noticed. For this phenomenon is responsible for the strong and low-frequency dielectric mode visible in the spectrum of imaginary part of electric permittivity ε′′ (Fig. 3F). This mode is detectable only at the narrow temperature range of SmAF. The disappearance of this mode causes a visible decrease in electric permittivity between two polar phases. Despite the clear decrease in ε′ (temperature range: 122–100 °C), the ferroelectric behavior of the smectic A phase remains preserved. The dielectric loss spectrum exhibits, besides the low-frequency relaxation, an additional high-frequency absorption peak. The second dielectric mode softens with temperature decreasing towards SmCF. In the polar SmCF phase, only a strong single relaxation is visible, which gives a greater contribution to the real part of electric permittivity than the two modes observed in SmAF.
The temperature dependence of the relaxation frequency fR and the dielectric strength δε in the different phases are depicted in Fig. 3G and H, respectively. In the N phase, fR exhibits the expected slowing down behavior with the temperature decreasing, while δε increases. This temperature dependence is typical for a non-collective molecular relaxation around a short molecular axis (S-mode). This mode is continued in the SmAF but only at the beginning of the phase, for the first 11 degrees, and it is responsible for the noticeable peak of electric permittivity in 3D plots (from 134 °C to 123 °C). The dielectric strength of the second dielectric mode in SmAF increases and the relaxation frequency decreases with temperature decreasing. This behavior is characteristic of the soft mode.35 A similar relationship was observed at the transition between paraelectric SmA* – ferroelectric SmC* and SmA* – antiferroelectric in chiral smectics.36,37 Therefore, this mode can be described as a collective amplitude mode. At the onset of the ferroelectric smectic C phase, fR and δε become almost constant with temperature. This relationship indicates the collective nature of the relaxation. Considering the symmetry of the SmCF the observed dielectric mode can be an analogy to the Goldstone mode (GM) in SmC*.35 Tilting of molecules by an θ angle in SmCF causes the disappearance of amplitude mode (soft mode) and the appearance of the phason mode (GM) (Fig. 3I). In the weak AC electric field, we detect the fluctuation of the azimuthal ϕ angle. Of course, in a perfectly aligned homeotropic SmCF, the GM mode would not be electrically active. However, the XRD studies show that 3F compounds exhibit imperfect orientational and transitional order. Therefore, GM is detectable in in tens of kilohertz frequency regime. The change in polarization associated with a change in the angle ϕ is much larger than the change in polarization associated with a change in the θ tilt angle. For this reason, the calculated dielectric strength of the Goldstone mode is much larger than the soft mode. It is worth mentioning that in both compounds a parasitic ionic relaxation was noticed. Its contribution to the dielectric response was taken into consideration in molecular calculations by using the Cole–Cole model with an additional term representing the contribution of ionic conductivity at low frequency (ESI†).38
In the studied homologs, the primary determinant for the occurrence of polar phases in liquid crystal compounds is not the change in the molecule's length-to-width ratio. Instead, it is the alteration in charge density difference at the molecular ends, resulting from chain elongation, that plays this key role. The 3F compound has too small a dipole moment and charge density oscillation across a long molecular axis to create the ferroelectric nematic phase but is large enough for ferroelectricity to appear in smectic A (SmAF) and smectic C (SmCF). Furthermore, it was observed that polar smectic phases appear in mixtures even with a threefold excess of the non-polar 4F relative to the polar 3F. This indicates a strong tendency of compounds in the nF homologous series to maintain ferroelectric properties in smectic phases. This is likely due to the same modulation of the electrostatic potential along the rigid core of the molecules in both homologs. The above findings and conclusions provide a clear pathway on how to carefully design new non-chiral LCs for formulating multi-component mixtures with ferroelectric properties, high thermal stability, and significant application potential.
Footnote |
† Electronic supplementary information (ESI) available. See DOI: https://doi.org/10.1039/d5tc00701a |
This journal is © The Royal Society of Chemistry 2025 |