Open Access Article
Ting
Hou
a,
Chen-Chen
Zhao
b,
Song-Song
Bao
a,
Zhi-Min
Zhai
a and
Li-Min
Zheng
*a
aState Key Laboratory of Coordination Chemistry, School of Chemistry and Chemical Engineering, Nanjing University, Nanjing 210023, P. R. China. E-mail: lmzheng@nju.edu.cn
bTheoretical and Computational Chemistry Institute, School of Chemistry and Chemical Engineering, Nanjing University, Nanjing 210023, P. R. China
First published on 2nd February 2024
Studying the effect of morphology on the circularly polarized luminescence (CPL) of chiral molecular materials is important for the development of CPL-active materials for applications. Herein, we report that the morphology of Gd(NO3)3/R-,S-AnempH2 [AnempH2 = (1-anthrylethylamino)methylphosphonic acid] assemblies can be controlled by solvent modulation to form spiral bundles Gd(R-,S-AnempH)3·2H2O (R-,S-1), crystals Gd(R-,S-AnempH)3·2H2O (R-,S-2) and spindle-shaped particles Gd(R-,S-AnempH)3·3H2O·0.5DMF (R-,S-3) with similar chain structures. Interestingly, R-,S-1 are CPL active and show the highest value of dissymmetric factor among the three pairs of enantiomers (|glum| = 2.1 × 10–3), which is 2.8 times larger than that of R-,S-2, while R-,S-3 are CPL inactive with |glum| ≈ 0. This work provides a new route to control the morphology of chiral coordination polymers and improve their CPL performance.
Chiral coordination polymers (CPs) composed of metal ions or cluster nodes and organic linkers commonly feature good crystallinity in the solid state.11 The assembly of chiral CPs in both crystalline and helical forms can provide an opportunity for understanding the chirality transcription and amplification from molecular to macroscopic scales.12 In particular, the morphology of chiral one-dimensional (1D) CPs is the result of its intrachain structure and interchain interactions,13 as well as the external conditions such as solvents, additives, pH and temperature.14 Our previous work has demonstrated that the morphology of Ln3+/R-,S-pempH2 (Ln = Tb, Gd; pempH2 = (1-phenylethylamino)methylphosphonic acids) assemblies can be controlled by pH and anions, forming block-like or rod-like crystals or superhelices.11a,15 We envision that the introduction of large aromatic components hanging from the chains will not only enhance interchain interactions, but will also change the stacking pattern of the chains, thereby altering the morphology of the assemblies under certain experimental conditions. Furthermore, the large aromatic components may bring interesting optical properties.
In this work, we employed R-,S-(1-anthrylethylamino)methylphosphonic acids (R-,S-AnempH2) as ligands, and performed a systematic investigation on the self-assembly of Gd(NO3)3/R-,S-AnempH2 in different solvents (Scheme 1). R-,S-AnempH2 was chosen due to their similarity in coordination modes to R-pempH2 and, in addition, the anthryl group with extended conjugated aromatic rings has the potential to provide abundant π–π and C–H⋯π interactions, steric hindrance, and rich photoluminescence properties.16 We found that the morphology of the assemblies varied with solvents. In the presence of a small amount of water, spiral bundles of Gd(R-,S-AnempH)3·2H2O (R-,S-1) were obtained at 90 vol% NPA/DMF, while crystals of Gd(R-,S-AnempH)3·2H2O (R-,S-2), and spindle-like shaped particles of Gd(R-,S-AnempH)3·3H2O·0.5DMF (R-,S-3) were obtained at 70 vol% and 0 vol% NPA/DMF (NPA = n-propanol), respectively. Interestingly, R-,S-1 are CPL active and show the highest value of dissymmetric factor (|glum| = 2.1 × 10–3) among the three pairs of enantiomers compared to R-,S-2 (|glum| = 7.5 × 10–4) and R-,S-3 (|glum| ≈ 0). The results indicate that the helical alignment of chiral CPs at the macroscopic level is conducive to the enhancement of |glum|. This work provides a new route to control the morphology of chiral CPs and improve their CPL performance.
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| Scheme 1 Synthetic routes of R-1, R-2 and R-3 in a mixture of NPA/DMF (total volume of 5 mL) and 0.5 mL of water. The percentages (0%, 70%, and 90%) refer to the proportion of NPA in NPA/DMF. | ||
The oil product (R-AnempEt2) (6.48 g, 17.47 mmol) was mixed with 13.2 mL (100 mmol) of Me3SiBr and 13.2 mL of CH2Cl2 and the mixture was stirred at room temperature for 24 h. After the removal of solvent, Me3SiBr was quenched with 10 mL of methanol. Then 200 mL of deionized water was added and the mixture was stirred for 6 h. White powder of R-(1-anthrylethylamino)methylphosphonic acids (R-AnempH2) was collected by suction filtration and washed with water. Yield: 5.30 g (96.4%). 1H NMR (400 MHz, DMSO-d6): δ = 8.95 (s, 1H), 8.69 (s, 1H), 8.52 (s, 1H), 8.14 (d, J = 9.5 Hz, 2H), 7.53 (d, J = 7.4 Hz, 4H), 5.94 (q, J = 6.6 Hz, 1H), 2.74 (t, J = 13.2 Hz, 1H), 2.42 (t, J = 13.3 Hz, 1H), 1.88 (d, J = 6.8 Hz, 3H) (Fig. S1†).
S-AnempH2 was synthesized similarly except that S-1-(anthracene-9-yl)ethan-1-amine was used as the reaction precursor. 1H NMR (400 MHz, DMSO-d6): δ = 8.94 (s, 1H), 8.69 (s, 1H), 8.52 (s, 1H), 8.20–8.09 (m, 2H), 7.60–7.46 (m, 4H), 5.96 (dd, J = 13.4, 6.4 Hz, 1H), 2.75 (t, J = 13.1 Hz, 1H), 2.42 (t, J = 13.3 Hz, 1H), 1.88 (d, J = 6.8 Hz, 3H). The PXRD and IR spectra of the R- and S-isomers are identical (Fig. S2 and S3†).
:
3) in a mixture of NPA/DMF (total volume of 5 mL with different proportions) and 0.5 mL of deionized water were reacted solvothermally at 100 °C for 24 h. Scanning electron microscope (SEM) images showed that the resulting solid products were nanoparticles in 100 vol% NPA/DMF, left-handed (M) spiral bundles in 90 vol% NPA/DMF, crystals with regular shapes in 80–40 vol% NPA/DMF, and spindle-shaped particles at 20–0 vol% NPA/DMF (Fig. S4†). Interestingly, the infrared (IR) spectra of products with different morphologies are almost the same except for the relative intensity of the peak at 1683 cm−1 (Fig. S5†). The powder X-ray diffraction (PXRD) patterns are identical except for the 100 vol% NPA/DMF product (Fig. S6†). The intensity of the diffraction maxima of the latter is very low, suggesting that the product is amorphous. The results indicate that all products possess similar structures, but may differ slightly in the solvent molecules. Therefore, we chose the products obtained in 90 vol% NPA/DMF (spiral bundles, named R-1), 70 vol% NPA/DMF (crystals, named R-2), and 0 vol% NPA/DMF (spindle-shaped particles, named R-3) for further characterization, and their SEM images are shown in Fig. 1 and S7.† It is worth mentioning that the presence of a small amount of water is essential to the formation of spiral bundles of R-1. Without it, only spherical particles without chiral morphology were generated. Notably, spiral bundles can also be obtained in 90 vol% NPA/DMF plus 1.0–1.5 mL of H2O, and their PXRD patterns are identical to that of R-1 (Fig. S8 and S9†).
The energy dispersive X-ray spectroscopy (EDS) analyses revealed that the atomic ratio of Gd
:
P is ca. 1
:
3 in R-1, R-2 and R-3 (Fig. S10–S12†). Combining the results of thermogravimetric (TG) (Fig. S13†) and elemental analyses (Table S1†), the molecular formulae are proposed to be Gd(R-AnempH)3·2H2O for R-1 and R-2, and Gd(R-AnempH)3·3H2O·0.5DMF for R-3. The existence of lattice DMF in R-3 is supported by the significantly enhanced intensity of the peak at 1683 cm−1 (Fig. 2a), which is attributed to the stretching vibration of C
O from DMF.
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| Fig. 2 (a) IR spectra and (b) PXRD patterns of R-1, R-2, and R-3. The simulated pattern of R-2 is given for comparison. | ||
When R-AnempH2 was replaced by S-AnempH2, we obtained S-1, S-2, and S-3 under similar solvothermal reaction conditions. The enantiomeric nature of the R- and S-isomers is confirmed by their identical IR spectra (Fig. S14†), PXRD patterns (Fig. S15†), and electronic circular dichroism (ECD) spectra with opposite Cotton effect signals in the solid state (see below). Notably, S-1 has a morphology of spiral bundles with right-handedness (P), which is opposite to R-1, manifesting that the macroscopic chirality is related to the intrinsic chirality of the building blocks (Fig. 1a and b). Similar reactions using ligands with different R-AnempH2/S-AnempH2 ratios have also been tested (Fig. S16†). When the enantiomeric excess (ee) value was higher than 60%, M-type helical bundles were found. Decreasing the ee to 20% resulted in a mixture of irregular M-type bundles and crystal clusters. As the ee value reached 0%, the product was a mixture of crystals and bundles without chiral morphology. As expected, further changing the ee to −20%, −60%, and −100% led to the formation of products with similar morphologies but opposite handedness to those at 20%, 60%, and 100% ee. All these products exhibited identical IR spectra and PXRD patterns (Fig. S17 and S18†). However, the ECD spectra displayed mirror profiles for the ±20%, ±60% and ±100% products, while the ee 0% product was ECD silent (Fig. S19†). Obviously, the chiral structures were in good compliance with “majority rule”.
To gain insight into the structural information for these materials, we tried to solve the crystal structure of R-2 by single crystal structural analysis but failed. Only Gd and a few P and O atoms can be located from the difference Fourier maps. A reasonable structure of R-2 was obtained through Material Studio simulation.17 As shown in Fig. 2b and S20, the simulated PXRD pattern matches well with the experimental pattern, except for a slight shift of the peaks to the right. The calculated cell parameters are: space group P3, a = 18.40 Å, c = 15.38 Å, and V = 4509.52 Å3. The cell volume is smaller than that obtained by a Pawley fit of the experimental PXRD pattern of R-2 using TOPAS 5.0
18 (4764.21 Å3) (Fig. S21†), which is sensible because we did not consider the solvent molecules in the calculation, resulting in a shrunken unit cell volume.
Structural simulation revealed that R-2 crystallizes in trigonal system, chiral space group P3. The asymmetric unit contains 4/3 Gd3+ and four R-AnempH−. Each of the four crystallographically distinct Gd atoms sits in a special position with an occupation of 0.333. One of the four Gd atoms (Gd1) is nine-coordinated and the other three (Gd2, Gd3, and Gd4) are six-coordinated (Gd–O: 2.192–2.537 Å) (Tables S2 and S3†). The adjacent Gd atoms (Gd1–Gd2, Gd2–Gd3, and Gd1–Gd4) are triply bridged by three μ3-O(P) atoms, forming a linear tetramer of {Gd4O9}. The equivalent tetramers are further bridged by three O–P–O units between Gd3 and Gd4 atoms, forming an infinite neutral chain running along the c-axis (Fig. 3a). Within the chain, there exist hydrogen bond interactions among the phosphonate and amino groups (Table S4†). The interchain interactions could be dominated by van der Waals contacts, but C–H⋯π interactions are also present (Fig. 3b and Table S5†). Based on the structural analysis, the correct formula of R-2 is Gd4(R-AnempH)12·8H2O, where the number of lattice water molecules is determined by the elemental and thermal analyses. For the sake of comparison, the formula of R-2 can be simplified as Gd(R-AnempH)3·2H2O.
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| Fig. 3 Simulated structure of R-2: (a) the chain structure and (b) the packing diagram. Solvent molecules were not considered in the calculation. | ||
The PXRD patterns of R-1 and R-3 are also consistent with the simulated one of R-2 (Fig. 2), indicating that they are isomorphous phases with high crystallinity. To compare their cell parameters, we indexed the diffraction peaks using TOPAS 5.0.18 The derived parameters are: space group P3, a = 18.85 Å, c = 15.82 Å, and V = 4870.24 Å3 for R-1; space group P3, a = 18.86 Å, c = 15.29 Å, V = 4764.21 Å3 for R-2; space group P3, a = 18.87 Å, c = 15.80 Å, and V = 4872.6 Å3 for R-3 (Fig. S21†). Obviously, the cell volumes of R-1 spiral bundles and R-3 spindle-shaped particles are larger than those of R-2 crystals. Thus, we can conclude that R-1 and R-3 possess a chain structure similar to R-2, but the stacking of the chains is looser than that in R-2.
It is worth mentioning that the Gd(NO3)3/R-AnempH2 assembly forms a chiral spiral bundle R-1 in 90 vol% NPA/DMF with the presence of a small amount of water, while the Gd(NO3)3/R-pempH2 assembly we reported previously forms a superhelix Gd(R-pempH)3·2H2O (R-P).14b Noting that the latter was obtained under hydrothermal conditions with pH = 3.6–4.2 at 120 °C, we performed similar hydrothermal reactions of Gd(NO3)3 and R-AnempH2 but obtained flower-like nanoplates at pH = 4.0–6.0 (Fig. S22†). This fact suggests that the formation of R-1 spiral bundles rather than superhelices is determined to a large extent by its intrinsic chain structure and interchain interactions.
Since the structures of R-1 spiral bundles and R-P superhelices are closely related to their crystalline counterparts R-2 and Gd(R-pempH)3·1.5H2O, respectively, comparing the latter two crystal structures will help us understand why the morphologies of R-1 and R-P can be so different. As shown in Fig. 3, R-2 has several structural features distinct from Gd(R-pempH)3·1.5H2O: (1) The Gd atoms in the R-2 chain are bridged by three μ3-O(P) to form a linear {Gd4O9} tetramer, which is then bridged by three O–P–O units to form a linear chain. In contrast, Gd atoms in Gd(R-pempH)3·1.5H2O are bridged by two μ3-O(P) and one O–P–O units to form a uniformly distributed spiral chain. (2) The interchain interactions also differ. Although van der Waals interactions are dominant in both cases, C–H⋯π interactions are found in R-2 but not in Gd(R-pempH)3·1.5H2O (Scheme 2 and Fig. S23†). The interchain distance in R-2 (15.40 Å) is shorter than that in Gd(R-pempH)3·1.5H2O (15.76 Å). The structural differences can be related to the different ligands used in the two compounds. The anthryl group on the ligand R-AnempH2 in R-2 has a larger steric hindrance and a more extended conjugated aromatic ring than the phenyl group on the ligand R-pempH2 in Gd(R-pempH)3·1.5H2O, which causes stronger interchain interactions in R-2. We speculate that it is the linear chain and the relatively strong interchain interactions that promote the ordered stacking of chains, resulting in the formation of spiral bundles of R-1, rather than superhelices.
500 r min−1). At 100 min, a trace of precipitation was obtained by centrifugation (16
500 r min−1), and the SEM result exhibited shuttle-shaped particles, the widths and lengths of which were ca. 3 μm and 9 μm, respectively (Fig. S24†). Notably, there is a slight clockwise twist in the centre of the particles. The twist became more significant and spiral bundles with left-handedness were clearly formed after 2 h of reaction. Further elongation of the reaction time led to the growth of spiral bundles in both length and thickness. The EDS analyses showed that the solid products obtained at 100 min, 110 min and 24 h possessed similar Gd
:
P atomic ratios of ca. 1
:
3 and the elements Gd, P were uniformly distributed throughout the region (Fig. S25†), indicating that the nodes and ends of the spiral bundle have similar compositions. The IR and PXRD patterns confirmed that the solid products obtained after reactions of 100 min to 24 h are the same as those for R-1 (Fig. S26 and S27†). The results demonstrate the formation of R-1 spiral bundles at 100 min of reaction and the subsequent growth of spiral bundles at extended reaction times. But what happened when the reaction time was less than 100 min?
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| Fig. 4 SEM images of the self-assembled products of Gd(NO3)3/R-AnempH2 in 90 vol% NPA/DMF + H2O at 100 °C for different periods of reaction time. | ||
Since it was difficult to separate the solid products by centrifugation at less than 100 min of reaction, we examined the solution phase by ECD, SEM and TEM spectroscopy. The ECD spectra of the reaction solutions from 0 min to 90 min and even 2 h were almost identical, showing Cotton effects (−, +, −) at about 260, 268 and 350 nm, respectively (Fig. S28†). These spectra are similar to those of the ligand R-AnempH2, but the signals have a slight red-shift that can be attributed to the coordination of the ligand with the Gd3+ ion. The SEM images showed that nanoparticles 10–80 nm in size formed at 30 min of reaction and reached over 100 nm with aggregation at 40–90 min of reaction (Fig. S29†). From the TEM images, we also observed the formation of 10–20 nm nanoparticles at 30 min of reaction and ca. 100 nm nanoparticles at 60 min. Interestingly, at 90 min of reaction, the nanoparticles not only grew further but also underwent aggregation to form short chains (Fig. S30†). The PXRD measurements revealed that the residues after solvent evaporation of the 60 min and 90 min reaction solutions were a mixture of R-1 and an unrecognized phase, while the 100 min product was a pure phase of R-1 (Fig. S31†). The disappearance of the unrecognized phase at 100 min of reaction indicates that R-1 is thermodynamically more stable than this unrecognized phase.
Based on the above results, we propose the formation mechanism of spiral bundles R-1 as below. First, Gd(NO3)3/R-AnempH2 self-assembles into chiral nanoparticles. Then, the chiral nanoparticles grow and aggregate to form linear aggregates. Finally, the linear aggregates grow further in the longitudinal and transverse directions to form chiral bundle-like aggregates. Thus, the twisted growth of bundle aggregates may originate from the misalignment of chiral nanoparticles during the aggregation process. This misalignment may be influenced by the solvent. Indeed, the same reactions in 90 vol% CH3OH (or EtOH)/DMF + H2O resulted in spherical particles or crystalline clusters, whereas the reaction in 90 vol% NBA/DMF + H2O (NBA = n-butanol) led to crystals (Fig. S32–S34†). Interestingly, spiral bundles of R-1 were also observed in 70–80 vol% EtOH/DMF + H2O, but not in 20–100 vol% MeOH (or NBA)/DMF + H2O solvents (Fig. S35–S37†). Obviously, solvent plays an important role in triggering this twisted stacking process. Apart from the solvent, a suitable Gd3+/R-AnempH2 molar ratio (1
:
3), temperature (70–100 °C), and anion of gadolinium salt (NO3−) are also essential for the formation of spiral bundles of R-1 (Fig. S38–S46†).
We then recorded the steady photoluminescence (PL) spectra of the three compounds. All exhibited a broad emission band peaking at 484 nm (Fig. 5c and S52†). The average lifetimes (τav) are 3.28, 5.06, 5.47 ns for R-1, R-2 and R-3, respectively, indicating that the emission originates from the ligand (Fig. 5d, S53 and Tables S8, S9†). The quantum yields (QY) are 0.88%, 1.30%, and 2.41% for R-1, R-2 and R-3, respectively (Table S9†). The low quantum yields are ascribed to the aggregation-caused quenching (ACQ) effect.19 The S-isomers showed similar PL spectra, lifetimes and QY values to their R-counterparts as expected (Fig. S52, S54 and Table S9†). Impressively, the circularly polarized luminescence spectra are quite different for the three phases. As shown in Fig. 5e and f, R-1 is CPL active and shows the highest value of dissymmetric factor (|glum| = 2.1 × 10−3) among the three samples. In contrast, R-3 is CPL inactive with |glum| ≈ 0. Although R-2 is CPL active, its dissymmetric factor (|glum| = 7.5 × 10–4) is much lower than that of R-1. The results demonstrate that the amplification of chirality from the molecular to the macroscopic level in R-1 has a significant effect on enhancing the CPL activity and increasing the |glum| value of the material.
Footnote |
| † Electronic supplementary information (ESI) available. See DOI: https://doi.org/10.1039/d3dt03735e |
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