Open Access Article
Witri Wahyu
Lestari
a,
Huayna Cerqueira
Streit
b,
Peter
Lönnecke
a,
Claudia
Wickleder
*b and
Evamarie
Hey-Hawkins
*a
aInstitut für Anorganische Chemie, Fakultät für Chemie und Mineralogie, Universität Leipzig, Johannisallee 29, D-04103 Leipzig, Germany. E-mail: hey@rz.uni-leipzig.de; Fax: +49 341 9739319
bAnorganische Chemie II, Naturwissenschaftlich-Technische Fakultät, Department Chemie-Biologie, Universität Siegen, Adolf-Reichwein-Straße, D-57068 Siegen, Germany. E-mail: wickleder@chemie.uni-siegen.de; Fax: +49 271 4702555
First published on 3rd February 2014
Solvothermal reaction of cadmium(II) nitrate with (S)-4,4′-bis(4-carboxyphenyl)-2,2′-bis(diphenylphosphinoyl)-1,1′-binaphthyl (H2L) in dimethylformamide (dmf) gave the two-dimensional chiral coordination polymer [{Cd2(L)2(H2O)}·18 dmf]n (1), which is thermally stable up to 400 °C according to DTA/TG analysis. According to single-crystal X-ray analysis, 1 forms layers in the [
01] direction, which are relatively well separated from each other. Compound 1 exhibits ligand-based bluish luminescence, assigned to the S1→S0 transition of the aromatic units in L. Emission spectra consist of nearly Gaussian shaped bands with maxima at 25
574 and 24
767 cm−1 for H2L and 1, respectively. Quantum efficiency reaches a remarkably high value of 42% for the Cd-based coordination polymer and 33% for the respective ligand. Emission intensity of 1 increases from 10 K to room temperature and decreases exponentially for temperatures up to 650 K.
Different approaches have been applied to explore the luminescence properties of coordination polymers and MOFs.6 The ligand-based approach utilises the emission of light by extended conjugated π systems of the organic linker.6,7 Another possibility is the use of emitting ions, e.g., lanthanides, as connecting points in the framework6,8 or as guests within the pores of the framework.6,9 Luminescence of coordination polymers and MOFs containing transition metals ions is typically centred on the linker rather than on the metal. Thus, transition metal ions without unpaired electrons, such as ZnII and CdII, can yield linker-based highly emissive materials.6,10,11 Furthermore, molecular interactions can bring luminophores closer together in the solid state and thus enable electronic interactions between them (e.g., ligand-to-ligand charge transfer), which can cause spectral shifts, emission broadening, loss of vibronic structure, and increased emission lifetimes and quantum yields. Controlling these ligand–ligand interactions is important for applications that involve charge transport and to obtain tuneable emission colours.6
Employment of aromatic systems such as functionalised binaphthyl-derived ligands12–15 as rigid linkers yields homochiral coordination polymers that have been studied in enantioselective processes13a and asymmetric catalysis,14a–d for chiral sensing13d,15 and as luminescent materials.13b,c Furthermore, some one- and two-dimensional coordination polymers containing phosphorus or the oxygen atom of phosphine oxides as donors and silver(I),16 gold(I)17 and indium(III)18 exhibit strong luminescence properties. Herein, we present the synthesis, structure and optical properties of a chiral coordination polymer, namely, [{Cd2(L)2(H2O)}·18 dmf]n (1), which is based on CdII and (S)-4,4′-bis(4-carboxyphenyl)-2,2′-bis(diphenylphosphinoyl)-1,1′-binaphthyl as linker. Some Cd-based MOFs with 1,3- or 1,4-benzenedicarboxylate (BDC) and its derivatives,19 2,2′-, 3,3′-, 3,4′ or 4,4′-biphenyl dicarboxylate (BPDC)19d,20 or modified 2,2′-, 4,4′-, 6,6′- or 3,3′-di- and tetracarboxylate binaphthyl linkers and their derivatives11,15 exhibit versatile geometrical arrangements around the CdII cation, showing coordination numbers of 4 to 8.11,15,19,20 Even a coordination number of 9 was observed with oxalato ligands as linkers giving rise to a diamondoid network.21
1 forms layers in [
01] (Fig. 2) in which two differently coordinated cadmium atoms are linked via dianionic L ligands. One cadmium atom (Cd1) is hexacoordinate, and the other (Cd2) heptacoordinate. Both cadmium atoms are coordinated by two bidentate COO groups (O–Cd–O 53.2(2)–57.1(2)°, Cd1–O 2.283(5)–2.336(5) Å and Cd2–O from 2.291(5) to 2.437(7) Å, Table 1). The O–Cd–O bond angles and Cd–O bond lengths are in a good agreement with those reported in the literature for similar compounds.19c–f,20a,c Additionally, the two oxygen atoms of the bis(phosphine oxide) fragment coordinate to both cadmium atoms in a chelating fashion, forming nine-membered rings (Cd1–O1–P1–C1–C2–C12–C11–P2–O2 and Cd2–O7–P3–C59–C60–C70–C69–P4–O8, Fig. 1b) with O–Cd–O bond angles of 79.8(2) and 81.5(2)° and Cd–O bond lengths of 2.209(5) (Cd1–O1) to 2.301(6) (Cd2–O7) Å, respectively. The dihedral angles between the binaphthyl rings are slightly smaller (76.7(3) and 79.6(4)°) than the dihedral angle of the free ligand (82.05(4)°).22 Furthermore, one water molecule is coordinated to Cd2 (Cd2–O13 2.409(8) Å) (Fig. 1a). The topology of the resulting two-dimensional network shows a 3-c net with point (Schläfli) symbol {4.82} according to TOPOS23 (Fig. 3) and the RCSR database.24
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Fig. 2 [ 01] layers of 1 (left) and space-filling model and polyhedral design (right), Diamond.25 | ||
| Bond lengths [Å] | Bond angles [°] | ||
|---|---|---|---|
| Symmetry transformations used to generate equivalent atoms: #1: −x + 3/2, y − 1/2, −z + 2; #2: −x + 1/2, y + 1/2, −z + 1. | |||
| Cd(1)–O(1) | 2.209(5) | O(1)–Cd(1)–O(2) | 79.8(2) |
| Cd(1)–O(2) | 2.234(5) | O(1)–Cd(1)–O(5)#1 | 98.0(2) |
| Cd(1)–O(5)#1 | 2.283(5) | O(2)–Cd(1)–O(5)#1 | 91.5(2) |
| Cd(1)–O(6)#1 | 2.336(5) | O(5)#1–Cd(1)–O(6)#1 | 57.1(2) |
| Cd(1)–O(11) | 2.297(6) | O(1)–Cd(1)–O(11) | 94.7(2) |
| Cd(1)–O(12) | 2.292(5) | O(12)–Cd(1)–O(11) | 55.9(2) |
| Cd(2)–O(3) | 2.437(7) | O(4)–Cd(2)–O(3) | 53.2(2) |
| Cd(2)–O(4) | 2.291(5) | O(9)#2–Cd(2)–O(10)#2 | 53.9(2) |
| Cd(2)–O(7) | 2.301(6) | O(10)#2–Cd(2)–O(13) | 81.4(2) |
| Cd(2)–O(8) | 2.253(5) | O(8)–Cd(2)–O(7) | 81.5(2) |
| Cd(2)–O(9)#2 | 2.349(6) | P(1)–O(1)–Cd(1) | 133.3(3) |
| Cd(2)–O(10)#2 | 2.409(6) | P(2)–O(2)–Cd(1) | 157.4(3) |
| Cd(2)–O(13) | 2.409(8) | P(3)–O(7)–Cd(2) | 163.8(3) |
| P(1)–O(1) | 1.520(6) | P(4)–O(8)–Cd(2) | 138.9(4) |
| P(2)–O(2) | 1.497(5) | ||
| P(3)–O(7) | 1.495(6) | ||
| P(4)–O(8) | 1.476(6) | ||
The dmf molecules occupy the space between the layers. The water molecule coordinated to Cd2 forms hydrogen bonds with two dmf molecules (O13–H13B⋯O202 and O13–H13A⋯O205; d(H⋯A) = 1.75 and 1.65 Å, d(D⋯A) = 2.73(1) and 2.63(2) Å and ∡(D–H⋯A) = 169.7 and 172.0°, respectively). In addition, very weak π⋯π interactions are observed between the layers. Removal of the solvent (by exposing the crystals to air for a couple of minutes) results in destruction of the structure (confirmed by single-crystal and powder X-ray diffraction; see ESI†).
The IR spectrum of 1 shows the bands for the coordinated carboxylate group at 1670 and 1594 cm−1, the coordinated water molecule at 3442 cm−1 and the P
O group at 1181 cm−1. Thermogravimetric analysis (TGA) of 1 after drying overnight in air indicated loss of one water molecule and three dmf molecules (calcd and observed 7.09%) in the range of 100 to 200 °C. No mass loss was detected between 200 and 400 °C, confirming the thermal stability of 1 up to 400 °C. Gradual decomposition occurred above 400 °C; the free ligand H2L is thermally stable up to 420 °C22 (see ESI†).
574 cm−1 for different excitation energies, e.g., 30
864 cm−1, with full width at half maximum (FWHM) of 3812 cm−1 (Fig. 4b). A comparable behaviour is observed for the emission spectrum of 1 (Fig. 5b), which is centred at 24
767 cm−1, about 807 cm−1 red-shifted in comparison to H2L and the width reduced (FWHM = 3370 cm−1). The similar positions of the emission bands in H2L and 1 result in similar colour coordinates (H2L: x = 0.1697, y = 0.0801 and 1: x = 0.1595, y = 0.0396, Fig. 6).
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Fig. 5 (a) Violet-blue luminescence of 1, when illuminated with UV light. Emission (b) ex = 27 397 cm−1 and (c) ex = 30 769 cm−1 as well as (d) excitation ( em = 24 752 cm−1) spectra of compound 1. | ||
As discussed previously,20f the positions of the bands can be explained by the different dihedral angles of the aromatic rings in 1 and H2L. In general, a smaller dihedral angle results in enhanced interactions of the π electrons, shifting the emission bands to lower energies. Here, the smaller dihedral angles between the binaphthyl rings in 1 (76.7(3)° and 79.6(4)°) compared to that of 82.05(4)° in the corresponding 4,4′-substituted binaphthyl,22 explain the red shift of 1 (Fig. 5b). Although the dihedral angles in the excited states are unknown, it can be assumed that the conformations will not change remarkably during the excitation processes in the rigid structures. The differences in widths of the emission bands can most probably be explained by distinct interatomic distances of the excited states relative to the ground states of these two compounds. Obviously, the interatomic distance of the excited state is smaller for 1 than for H2L, perhaps due to the more rigid structure of 1.
Similarly, in both cases, the excitation spectra consist of a broad band which extends over the UV range. The onsets of the excitation bands are at 26
625 cm−1 (H2L) and 25
325 cm−1 (1) and they show intensity maxima at 29
464 cm−1 (H2L) and 27
475 cm−1 (1), followed by an intensity decrease at higher excitation energies (>36
000 cm−1). Therefore, the similarity in position and shape of the excitation and emission spectra of H2L and 1 provide reliable evidence for assigning the optical properties of 1 to ligand-based excitation and emission. A further indication for this assignment is the similarity between the excitation spectrum of 1 (
em = 24
752 cm−1, Fig. 5d) and the reflection spectrum of H2L (Fig. 4d). Thus, a decrease of the reflection intensity of H2L is observed for energies larger than 20
000 cm−1, more pronounced for energies higher than 26
000 cm−1. Moreover, there is a maximum in the absorption intensity at 29
000 cm−1, strongly overlapping in position and shape with the excitation spectrum of 1. In this context, ligand-based luminescence is generally expected for coordination compounds in which the metal ion does not show d–d or f–f electronic transitions, e.g., metal ions with a d10 configuration, such as Cd2+, Zn2+ and Ag+, and little or no electronic interaction between the metal ion and the organic ligand is observed.5
The strong excitation bands are therefore caused by S0→S1 transition of the aromatic units in L or H2L. Also, the emission bands can be assigned to S1 rather than T1 emission due to the relatively small differences between the emission and excitation maxima (3980 cm−1 for H2L and 2708 cm−1 for 1). If this assumption is true, the larger Stokes shift of H2L compared to 1 also indicates a larger increase in the interatomic distance of the excited state relative to the ground state in H2L and would agree with the observation of different widths of the emission bands.
The quantum yields (QY) of solid H2L (33%) and 1 (42%) are considerably high, and indicate decreased loss of efficiency of the ligand-based luminescence in 1. This enhancement is related to an increase in structural rigidity in the coordination polymer 1.5 In general, there is relatively low vibrational quenching in the case of both compounds, which is quite uncommon for such kind of compounds with large vibrational energies.
Luminescence measurements at low temperatures, e.g., at 10 K, are important for studying possible additional electronic transitions, which may be quenched at room temperature. Furthermore, 1 was heated close to the decomposition temperature (650 K, see ESI†) to investigate the effect of increasing temperature on the emission intensity and the maximum shift. As shown in Fig. 7, the emission spectrum of 1 is very similar in shape and position at temperatures between 10 and 650 K and no additional electronic transitions were detected. The maximum of the emission band located at 25
439 cm−1 at 10 K is red-shifted to 25
192 cm−1 at 650 K. Such red shifts are generally observed and can be explained by different effects: by occupation of higher vibronic levels and partly by distortion of the harmonic potentials of the excited electronic state at high temperatures.
Between 10 K and room temperature (300 K), the emission intensity of 1 shows an unusual behaviour. In order to roughly quantify the variation of the emission intensity, the curves of the emission spectra presented in Fig. 7 were integrated and plotted against the temperature (Fig. 8).
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Fig. 8 Exponential decay of the integrated emission intensity ( ex = 30 303 cm−1) of 1 with increasing temperature. | ||
Initially, the intensity decreases by ca. 10% from 10 to 50 K, gradually increases by about 20%, reaching the maximum value at 200 K, and is approximately constant up to 300 K. The initial decrease in emission intensity is expected due to the enhanced loss of excitation energy by non-radiative transitions. However, the increase in emission intensity between 50 and 200 K is rather unusual. Probably, the excited states of the ligands and the states of quenching moieties are arranged relative to each other in such a way that quenching is reduced in this temperature range compared to low temperatures, while quenching processes become dominant at higher temperatures. However, further experiments are necessary to investigate and prove this assumption. Between 300 and 650 K an exponential decrease of the emission intensity is observed. Such a large energy loss caused by non-radiative transitions is commonly observed for luminescent materials at high temperatures.
O), 1098 (s), 1019 (m), 974 (w), 865 (s), 792 (s), 756 (w, C–H), 722 (s), 698 (s, P–C), 663 (s), 594 (s), 545 (s, C–H), 471 (w).
481.8(8) Å3, Z = 4, ρcalcd = 1.271 Mg m−3, μ(CuKα) = 2.894 mm−1. Least-squares refinements based on 48
559 reflections (18
286 independent reflections and 1360 parameters) led to convergence. For I > 2σ(I) the final R1 = 0.0604, wR2 = 0.1578, Flack parameter = 0.009(6) and GOF = 1.000.
574 cm−1 for H2L and 24
767 cm−1 for 1. Similarities between the excitation and emission spectra of 1 and H2L are indicative of S1→S0 transitions of L. Moreover, the quantum efficiency increases from 33% in H2L to the remarkably high value of 42% in 1, which indicates that incorporation of L into the rigid framework prevents the loss of excitation energy by non-radiative transitions. The emission intensity of 1 increases between 10 K and room temperature, and decreases exponentially up to 650 K.
Footnote |
| † Electronic supplementary information (ESI) available: Powder X-ray diffraction and thermal analysis of 1. CCDC 958436. For ESI and crystallographic data in CIF or other electronic format see DOI: 10.1039/c3dt53543f |
| This journal is © The Royal Society of Chemistry 2014 |