Divambal Appavooa,
Lara C. Spencerb,
Ilia A. Guzeiab,
Carlos J. Gómez-Garcíac,
Juanita L. van Wyka and
James Darkwa
*a
aDepartment of Chemical Sciences, University of Johannesburg, P.O. Box X524, Auckland Park, 2006, South Africa. E-mail: jdarkwa@gmail.com
bDepartment of Chemistry, University of Wisconsin-Madison, Madison, WI 53706, USA
cDepartment of Inorganic Chemistry and ICMol, C/ Catedrático José Beltrán, 2. University of Valencia, 46980 Paterna, Valencia, Spain
First published on 12th April 2021
1,2-Bis{(3,5-dimethylpyrazol-1-yl)methyl}benzene (L) reacts with [Cu(OAc)2] and C6H5COOH, 4-OH-C6H4COOH, 2-Cl-C6H4COOH and (3,5-NO2)2-C6H3COOH to afford the copper complexes [Cu2(C6H5COO)4(L)2] (1), [Cu2(4-OH-C6H4COO)4(L)2] (2), [Cu2(2-Cl-C6H4COO)4(L)2]n (3) and [Cu{(3,5-NO2)2-C6H3COO}2L]n (4) which are characterised by IR, mass spectrometry, elemental analyses, and X-ray crystallography. The structural data revealed two geometries that are adopted by the complexes: (i) paddle wheel in 1, 2·7H2O, 3 and (ii) regular chains in 3 and 4. Magnetic studies show strong antiferromagnetic couplings in the paddle wheel complexes and a weak antiferromagnetic coupling in the monometallic chain one. Catalysis studies performed with these complexes (1–4) showed that they initiate ring opening polymerization (ROP) of ε-caprolactone (ε-CL) under solvent-free conditions and D,L-lactide in toluene at elevated temperatures. Polycaprolactone (PCL) and poly(D,L-lactide) (PLA) obtained from the polymerization reactions are of low molecular weights (858 for PCL and 602 Da for PLA for initiator 1) and polydispersity indices (typically 2.16 for PCL and 1.64 for PLA with 1 as the initiator). End group analysis of the polymers, determined by MALDI-ToF MS, indicates that the polymers have benzoate, hydroxyl, methoxy and cyclic end groups.
Several metal-based catalysts have been studied, ranging from main group elements as Ca,12 Al,13 Li,14–16 Mg,17–20 Sn21 to transition metals such as Fe,22–24 Zn,25 Zr,26–28 and lanthanoids.29 One metal of growing interest is copper, which although has not been investigated as much as metals like zinc, shows interesting properties such as biocompatibility and good electron transfer ability that make Cu-based complexes good candidates for ROP catalysis.30–32
The catalytic activity of organometallic complexes is largely determined by the ligands attached to the metal centre. For instance, backbiting reactions can be eliminated by using a suitable sterically bulky ligand that provides some amount of steric barrier around the metal centre. Several ligands have been explored to obtain the optimum catalytic performance of metal complexes; including amino-phenolate,33–35 salicylaldimine,32 formamide,36,37 pyrazolyl,30,38–41 and benzoimidazolyl.42–44 Pyrazole and its derivatives constitute an important group of N-donor ligands that have been used because of their attractive coordination chemistry.45 The structural flexibility of pyrazole and pyrazolyl ligands constitute an interesting advantage. Furthermore, the denticity of pyrazolyl ligands can be greater or equal to one, and the steric hindrance of a pyrazolyl ligand can be controlled by the appropriate choice of groups on the pyrazole ring.40,46–48
We previously reported the ROP of ε-caprolactone (ε-CL) and D,L-lactide using bis(3,5-dimethylpyrazole)–Zn(II) and Cu(II) complexes as initiators.41 The current report further explores the initiator systems that consist of the bidentate ligand, 1,2-bis((3,5-dimethylpyrazol-1-yl)methyl)-benzene (L) coordinated to copper through the pyrazolyl nitrogen atoms, and ancillary ligands derived from a range of benzoic acids, also coordinated to the copper through carboxylate oxygen atoms. Such copper complexes usually adopt a paddle-wheel arrangement, with four carboxylates in equatorial positions that bridge two copper centres and the N-donor ligand occupying the axial positions. Depending on the carboxylate, the coordination geometry around the copper centre can vary, hence impacting the magnetic and electronic properties of the complex. We describe herein the coordination chemistry of four pyrazolyl copper carboxylate complexes formulated as [Cu2(C6H5COO)4(L)2] (1), [Cu2(4-OH-C6H4COO)4(L)2] (2), [Cu2(2-Cl-C6H4COO)4(L)2]n (3) and [Cu{(3,5-NO2)2-C6H4COO}2L]n (4). Three of them show the classical paddle-wheel structure (1–3) and the fourth one is monometallic but polymeric with monodentate L linkages (4). We report their magnetic properties and their structure–activity relationship in initiating the ROP of D,L-lactide and ε-caprolactone.
Complexes 1–4 were characterized by IR spectroscopy, mass spectroscopy and elemental analysis. Formation of the complexes was supported by IR data that showed shifts in the νCO band when compared to the corresponding unbound benzoic acid. For example, for complex 3, the IR spectrum shows the carbonyl peak at 1631 cm−1, a significant shift from 1591 cm−1 in the free benzoic acid. This shift is accompanied by the disappearance of the νO–H band of the benzoic acid in the region of 2900 cm−1, further supporting complexation of the benzoate to the metal.
Mass spectra data provide additional evidence of the formation of the complexes. For instance, 2 showed a peak at m/z = 494 corresponding to the fragment of the molecular ion after loss of one benzoate group. Similar mass spectra were obtained for the other complexes, with peaks associated with the parent compound without one benzoate. The purities of the complexes were determined by elemental analysis and good correlations between the calculated and found values were obtained.
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Fig. 1 A molecular drawing of complex 1 shown with 50% probability ellipsoids. All H atoms are omitted. Symmetry code: (1) −x, −y, −z. |
Dinuclear complex 1 resides on a crystallographic inversion centre, thus only one half of it is symmetry-independent (Fig. 1). The Cu atom coordination environment is octahedral: four oxygen atoms from four bridging carboxylates form the equatorial plane, a pyrazole N atom occupies one apical position, and the other Cu atom resides at the other. The Cu atom is displaced from the equatorial plane toward the nitrogen by 0.2201(5) Å. The Cu⋯Cu separation in the complex (2.6845(15) Å) corresponds to a weak cuprophilic interaction and falls within the distance range observed for similar complexes. A Cambridge Structural Database (CSD) search for relevant structures returned the range of 2.565–2.707 Å for such interactions.
Similarly, to 1, the dinuclear compound 2·7H2O crystallizes with discrete complexes containing four bridging carboxylates, and two terminal pyrazoles. But unlike compound 1, there are ca. seven molecules of solvent water per dinuclear complex 2. These seven water molecules are distributed over eight crystallographic positions. Complex 2 resides on a crystallographic inversion centre, thus only one half of it is symmetry independent. The coordination environment of the Cu centre consists of four oxygens from four carboxylates in the equatorial plane and a N atom and the other Cu atom in the axial positions (Fig. 2a). The Cu atom is displaced by 0.2316(8) Å from the equatorial plane toward the nitrogen. The Cu⋯Cu distance of 2.6955(4) Å is statistically significantly longer than the corresponding distance in 1, and is also at the higher end of the typical range for such interactions in these compounds. The pyrazole linker has two N atoms, one from each pyrazole, that can ligate a metal centre. One of these nitrogen coordinates to the metal centre whereas the other forms a strong hydrogen bond of the type O–H⋯N (O⋯N separation = 2.663(2) Å, the O–H⋯N angle = 178(3)°) with a hydroxyl group from a neighbouring complex. These hydroxyl–pyrazole hydrogen-bonding interactions connect the complexes into two-dimensional networks parallel to the (01) plane. These networks stack in such a way that there are solvent-accessible voids in the crystallographic [100] direction. These voids are populated by the solvent water molecules that form hydrogen bonds among themselves and with the complexes, thus all entities are hydrogen-bonded into a three-dimensional framework (Fig. 2b).
Complex 3 crystallizes as a merohedral twin with a 0.463(2) second twin component contribution. There is also extensive positional disorder in each ligand with an 85.04(15)% of the major component contribution. In the following discussion the major disorder component only will be considered. The pyrazolate-carboxylate coordination polymer 3 contains dimeric Cu units similar to those in 1 and 2. The dinuclear core in 3 resides on a crystallographic inversion centre and is similar in its geometry to the cores in 1 and 2·7H2O. Only one half of the complex is symmetry-independent. The coordination sphere of each Cu atom consists of four equatorial oxygen atoms from four carboxylates with a pyrazole N atom and second Cu atom in the apical positions (Fig. 3a). The Cu atom is displaced from the equatorial plane toward the nitrogen by 0.2356(17) Å. In contrast to 1 and 2, complex 3 is polymeric. The bidentate linker L bridges adjacent dinuclear Cu units by coordinating with one unsubstituted pyrazole.
N atom to one Cu atom and with the other unsubstituted pyrazole nitrogen to another Cu atom. These one-dimensional polymeric chains propagate in the crystallographically equivalent [110] and [10] directions (Fig. 3b). The Cu⋯Cu separation of 2.6997(11) Å is the longest among 1–3 and the difference is statistically significant. There are 13 coordination polymers of this type reported to the CSD with the Cu⋯Cu cuprophilic interactions ranging between 2.565–2.691 Å thus the separation in 3 slightly exceeds this range.
In the pyrazole-carboxylate coordination polymer 4 there are two symmetry-independent Cu centres (Fig. 4a) that are bridged by the ligand L. The one-dimensional polymer propagates in the crystallographic direction [101], Fig. 4b. Each Cu atom resides on a crystallographic inversion centre, thus there is only one symmetry-independent pyrazole and benzoate coordinated to it; their symmetry-related mates complete the coordination environment about each Cu atom. In contrast to metal centres in 1–3, the Cu atoms in 4 possess distorted trans-square-planar environments comprised of two pyrazole nitrogens and two carboxylate oxygen atoms from two benzoate ligands. The two remaining carboxylate oxygen atoms from each benzoate form weak contacts with the Cu centres to complete their square bipyramidal coordination environment. For the rest of this paragraph we will list metric parameters averaged over the two metal centres. The average distances in the complexes are Cu–O (eq) 1.95(2) Å, Cu–O (axial) 2.65(10), Cu–N 1.9947(13) Å; the Cu–O distances between the two Cu centres are dissimilar whereas the Cu–N distances are very close in length. Apical atom O2 of one benzoate is 0.78 Å further away from atom Cu1 than its equatorial partner O1; similarly, atom O8 of the other benzoate is 0.62 Å is more remote from atom Cu2 than atom O7. The weak Cu1⋯O2 (2.7178(9) Å) and Cu2⋯O8 (2.5817(8) Å) interactions fall in the typical range observed for asymmetrically coordinated carboxylates, numerous examples of which have been structurally characterized and reported to the CSD.
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Fig. 5 Thermal dependence of χmT per Cu(II) ion and isothermal magnetization at 2 K (inset) for compounds 1–4. Solid lines are the best fit to the models (see text). |
This behaviour clearly indicates the presence of a strong antiferromagnetic Cu(II)–Cu(II) coupling inside the dimer and a very small paramagnetic monomeric impurity (since the χmT value at low temperatures is not zero). Accordingly, we have fit the magnetic properties to a simple Bleaney–Bowers dimer model plus a S = 1/2 paramagnetic impurity (c).53 This simple model reproduces very satisfactorily the magnetic properties of compounds 1–3 in the whole temperature range with the following parameters: g = 2.124, J = −298 cm−1 and c = 0.8% for 1, g = 2.054, J = −291 cm−1 and c = 1.9% for 2 and g = 2.053, J = −320 cm−1 and c = 1.6% for 3 (solid lines in Fig. 5, the Hamiltonian is written as H = −JS1S2). The coupling constant values are in good agreement with reported49,50 and calculated54 values for dimeric carboxylate-bridged copper systems of general formula [Cu2(μ-RCOO)4L2]. For instance, the coupling constant for dimeric copper(II) benzoate with pyridine has been reported to be −328 cm−1; a value that corresponds well with that for complex 3 (−320 cm−1).50 The presence of the monomeric impurity is very common and is simply due to a partial decomposition of the dimers.
Compound 4 also shows a room temperature value of ca. 0.42 cm3 K mol−1 (slightly higher than the spin only value for a Cu(II) ion) but a different thermal behaviour: χmT remains constant down to ca. 10 K, where it shows a decrease to reach a value of 0.36 cm3 K mol−1 at 2 K (Fig. 5). This behavior indicates that compound 4 behaves essentially as a paramagnet with a very weak antiferromagnetic Cu⋯Cu coupling (mediated through the L bridge). Since the structure of 4 shows the presence of Cu(II) chains, the magnetic properties were fitted with a simple model for regular S = 1/2 chains.55 This model reproduces very satisfactorily the magnetic properties in the whole temperature range with g = 2.139 and an exchange parameter, J = −0.35 cm−1 (Fig. 5, the hamiltonian is written as H = −JSiSi+1). This low J value confirms the presence of a very weak antiferromagnetic interaction between the Cu(II) ions in the chain.
The isothermal magnetization of the complexes (inset in Fig. 5) shows that compounds 1–3 are essentially diamagnetic, due to the strong antiferromagnetic coupling, and present at low temperatures a residual magnetization arising from the small monomer fraction. In contrast, compound 4 is essentially paramagnetic and reaches a saturation value close to 1.0 μB, the expected one for a S = 1/2. In fact, the magnetization plot of compound 4 can be well reproduced with a Brillouin function for S = 1/2 with a g value of 2.116, in agreement with the result obtained in the fit of the thermal variation of χmT.
Kinetics studies were carried out for the polymerization of ε-CL and D,L-lactide using complexes 1–4 to investigate the effect of initiator structure on the polymerization reactions and polymer properties. The kinetics study was followed by 1H NMR spectroscopy, aliquots were taken at regular time intervals and their 1H NMR spectra were recorded to determine the percentage conversions (from monomer to polymer).
Fig. 6 shows that the variation of ln{[M]o/[M]t} with time follows a linear relationship, indicating a pseudo-first order kinetics of ε-CL for the different initiator systems studied. The apparent rate constant (kapp), obtained from the slope of the graph of ln{[M]o/[M]t} versus time, was found to vary in the range of 0.039–0.073 h−1 (Table 1) for the ε-CL polymerization (see eqn (1) and (2) in ESI†). These results can be compared to similar initiator systems for bis(pyrazole)copper benzoate where the rate of polymerization with the bis(pyrazole)copper benzoate initiators are much faster than observed for 1–4.41 Nevertheless, in both studies the best performance was shown by the nitro-benzoate derivatives, indicating that catalytic performance of initiators is influenced by the substitution on the benzoate ligands.
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Fig. 6 Kinetic plot for ε-CL polymerization with [M]![]() ![]() ![]() ![]() |
Entry | Complex | PCL | PLA | ||||||||
---|---|---|---|---|---|---|---|---|---|---|---|
Conversion (%) | kapp (h−1) | Mn (1H NMR) | Mn (SEC)a | PDI | Conversion (%) | kapp (h−1) | Mn (1H NMR) | Mn (SEC)b | PDI | ||
a Using a correcting factor 0.56 for Mn.b Using a correcting factor 0.58 for Mn.c Reaction was carried out using methanol as additive. | |||||||||||
1 | 1 | 98 | 0.039 | 4065 | 858 | 2.16 | 97 | 0.048 | 1695 | 602 | 1.64 |
2 | 2 | 92 | 0.072 | 3160 | — | — | 100 | 0.053 | 2953 | — | — |
3 | 3 | 93 | 0.045 | 3900 | — | — | 91 | 0.003 | 1877 | — | — |
4 | 3c | — | — | — | — | — | 91 | 0.030 | — | — | — |
5 | 4 | 100 | 0.073 | 5250 | — | — | 96 | 0.012 | 1812 | — | — |
The effect of changing the [M]:
[I] ratio was studied for initiator system 4 by running the polymerization using [M]
:
[I] ratios of 1500
:
1 and 3333
:
1 (Fig. S2†). With a [M]
:
[I] ratio of 1500
:
1 we observe a significant drop in the polymerization rate from 0.073 to 0.013 h−1. The decrease in the number of active sites available for polymerization may account for the slower polymerization. Further lowering of the initiator concentration to [M]
:
[I] = 3333
:
1 only caused an insignificant change in rate (kapp = 0.012 h−1) compared to [M]
:
[I] of 1500
:
1. This may be due to steric hindrance between the growing polymer chains in the 1500
:
1 molar ratio system.
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Fig. 7 (a) Kinetic plot for D,L-lactide using initiators 1–4 in toluene at 110 °C with [M]![]() ![]() ![]() ![]() ![]() ![]() |
The constant rates for D,L-lactide ROP using initiators 1–4 varied from 0.003 to 0.053 h−1 (Table 1), indicating better catalytic performance of the initiators in the ROP of ε-CL than of D,L-lactide, which is in agreement with literature.38
Cyclic ester polymerization using [Sn(Oct)2] shows optimum performance when butanol is present in the reaction.56 In this respect, the polymerization of D,L-lactide was repeated for complex 3 with methanol as co-initiator (with a volume ratio of toluene:
methanol = 50
:
1). The polymerization rate increased when methanol was added, with the rate constant increasing from 0.003 to 0.030 h−1, values extracted from the plot of ln{[M]o/[M]t} versus time (Fig. 7b). The influence of the alcohol in the polymerization process agrees with the literature.57
Although we have not studied the mechanism of the ROP for initiators 1–4, given their similarity with the [Al(OiPr)3] system,58 both with M–O bonds, the ROP mechanism in 1–4 is expected to occur via coordination-insertion.
In general, two reasons account for the low molecular weight of the polymers: inefficient catalyst and trans-esterification reactions.61,62 The latter can either be inter- or intramolecular, leading to lower molecular weight and/or broader PDI. Hence, the lower molecular weights and wider PDI of polymers derived from complexes 1–4 in comparison to their mononuclear analogues indicates that the paddle-wheel structures may be the cause for the drop in the initiator performance. Moreover, the benzoate bridging ligands together with the rigidity of the structure and the bulkiness around the metal centre, hinders the polymer chain growth resulting in short chains, low molecular weight and lower catalytic activity for 1–4. This idea is supported by the better performance of similar copper paddle wheel structures bearing acetate bridging carboxylates, as reported by Ojwach and co-workers.38
The SEC of most PLA and PCL show more than one peak: a main peak and other much smaller peaks. The latter are attributed to the formation of cyclic structures, a result of intramolecular transesterification reactions, involving backbiting. Comparing these two polymers, we can observed: (i) a more controlled polymerization for lactide ROP than for ε-CL, as depicted by the narrower molecular weight distribution, (measured as the polydispersity index, PDI) and (ii) a lesser intermolecular transesterification for PLA (PDI = 1.64) versus PCL (PDI = 2.16). In order to study the polymer structure of the produced PCL and PLA with initiators 1–4, we have used MALDI-ToF mass spectrometry.
The MALDI ToF spectrum of PCL synthesized using complex 1 shows an envelope-shaped spectrum (Fig. S5a†).65 All peaks are associated with either Na+ or K+ ion from the matrix. When the region m/z = 1150–1550 is expanded, a pattern is revealed that repeats itself several times (Fig. 8a). The most intense peaks correspond to a polymer chain that has hydroxyl end groups (type A). Peaks associated to cyclic PCL of type C were also observed; but type B PCL were not identified in the system, indicating that the polymer chains hydrolyzed during the workup process.
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Fig. 8 Expansion of MALDI-TOF mass spectrum of (a) PCL in the region m/z = 1150–1550 and (b) PLA in the region m/z = 2480–2660 made using 1. |
Molecular weights (m/z values) for PLA obtained with initiator 1 (Fig. S5b†) are much higher than those for PCL. An expansion of the PLA spectrum reveals the presence of more peaks in the repeat segment of the spectrum than was observed for PCL (Fig. 8). Using Na+ in calculating m/z results in a good correlation between the found and calculated values for the most intense peaks. These peaks are assigned to type A′ PLA, whereas lower intensity peaks are assigned to type C′ PLA. Type B′ PLA were also identified in the spectrum when the doping ion is considered to be K+. Surprisingly we identified an additional set of peaks (Fig. 8b), separated by 72 Da, which we assigned to a new polymer described as type D′ PLA that has a methoxy end group. PLA with –OCH3 groups are likely to be formed during the quenching of the reaction with methanolic–HCl solution.
Table 2 is a summary of the types of PCL and PLA that were produced with all four initiators and shows the significant role that an initiator plays in the polymerization reaction. It is clear from the intensity peaks that type A polymer with hydroxyl end groups, resulting from breaking of the metal–polymer bond, is the predominant polymer type. The same analysis shows that there is a very low amount of type B polymer that bears the initiator ligand as end group. This result indicates that the process leading to the ligand at the end of the polymerization process is not significant in the reaction.
I | PCL | PLA | ||||
---|---|---|---|---|---|---|
m/z (obs) | m/z (calc) | Assignment | m/z (obs) | m/z (calc) | Assignment | |
1 | 1163 | 1164 | C10 + Na+ | 2489 | 2489 | A′34 + Na+ |
1 | 1181 | 1182 | A10 + Na+ | 2503 | 2503 | D′34 + Na+ |
1 | 1278 | 1278 | C11 + Na+ | 2538 | 2537 | B′33 + K+ |
1 | 1295 | 1286 | A11 + Na+ | 2544 | 2543 | C′35 + Na+ |
2 | 1867 | 1867 | A16 + Na+ | 1351 | 1353 | A′18 + K+ |
2 | 1981 | 1981 | A17 + Na+ | 1390 | 1391 | A′19 + Na+ |
3 | 953 | 954 | A8 + Na+ | 1422 | 1423 | D′19 + Na+ |
3 | 995 | 992 | B7 + K+ | 1464 | 1463 | C′20 + Na+ |
4 | 3008 | 3008 | A26 + Na+ | 2129 | 2129 | A′29 + Na+ |
4 | 3034 | 3038 | D26 + K+ | 2143 | 2143 | D′29 + Na+ |
4 | 3122 | 3122 | A27 + Na+ | 2184 | 2183 | C′30 + Na+ |
The NMR spectra were recorded in chloroform-d (CDCl3) on an Oxford Gemini 2000 instrument (300 MHz for 1H NMR and 75 MHz for 13C{1H} NMR) and a Bruker Ultrashield 400 instrument (400 MHz for 1H NMR and 100 MHz for 13C{1H} NMR) at room temperature. 1H and 13C{1H} NMR chemical shifts were referenced to the residual signals of the protons or carbons of the NMR solvents and are quoted in δ (ppm): CDCl3 at 7.24 and 77.0 ppm for 1H and 13C{1H} NMR spectra, respectively. Infrared spectra were recorded on a Bruker FR-IR Tensor27 spectrometer fitted with an ATP-IR probe. Elemental analyses were performed on a Vario Elementar microcube CHNS analyzer at Rhodes University, South Africa. ESI-MS spectra were recorded on a Waters API Quattro Micro spectrophotometry at the University of Stellenbosch, South Africa. Magnetic susceptibility measurements were performed with an applied magnetic field of 0.1 Tesla in the temperature range 2–300 K on polycrystalline samples of compounds 1–4 (with masses of 36.57, 38.30, 32.95 and 34.94 mg, respectively) with a Quantum Design MPMS-XL-5 SQUID susceptometer. The isothermal magnetization measurements were performed on the same samples at 2 K with fields from −5 to 5 Tesla. Susceptibility data were corrected for the sample holder and the diamagnetic contribution of the salts using Pascal's constants.66 Molecular weight and molecular weight polydispersity of polymers were determined by size exclusion chromatography (SEC) and by Matrix-Assisted Laser Desorption/Ionization Time-of-Flight mass spectrometry (MALDI-ToF MS). SEC analysis was performed at the University of Mauritius using a WGE Dr Bures Q1000 Gel Permeation Chromatogram and at Kyoto University, Japan, using a JASCO GULLIVER system (PU-980, CO-965, RI-930, and UV-1570) equipped with polystyrene gel columns (Shodex columns K803, K804, K805), using THF as an eluent at a flow rate of 1.0 mL min−1, calibrated by polystyrene standards at 40 °C. MALDI-ToF MS measurements were made at Kyoto University and University of Tokyo, Japan using a Shimadzu Biotech Axima CFRplus. Thermal analysis of the polymers was carried out using a Mettler-Toledo DSC 822e and Perkin Elmer STA 6000 Simultaneous Thermal Analyzer.
Method A involves a one pot, overnight reaction between copper(II) acetate, benzoic acid and the pyrazolyl ligand, L in a 1:
2
:
1 mole ratio in methanol (50 mL). Copper(II) acetate and benzoic acid were first refluxed in methanol for 5 h and a solution of L in methanol (2 mL) is then added dropwise with constant stirring and heating. After 16 h of refluxing, the solution is allowed to cool to room temperature and slow evaporation of the solvent results in the formation of crystals. The copper products were characterized by FTIR, elemental analysis, mass spectrometry and magnetic measurements. Complexes 2–4 were synthesized by this method.
Method B is an adaptation of the procedure used by Baruah69 to synthesize metal carboxylate complexes with pyrazoles. The method of preparation is a one pot, room temperature reaction between copper(II) acetate, benzoic acid and L in the same mole ratio as method A. Copper(II) acetate is stirred with benzoic acid in methanol (15 mL) at room temperature for 30 min and then a solution of L in toluene (5 mL) is added to the mixture and stirred for a further 30 min. The product of the reaction is isolated by evaporation of the solvent. Complex 1 was prepared using method B.
Footnote |
† Electronic supplementary information (ESI) available: Supplementary Fig. S1–S5 and supplementary Table S1 are available. Fig. S1, S2 and S3 show the graphs of conversion versus time for CL using 1–4 initiators, different [M]/[I] ratios and D,L-lactide using 1–4 initiators, respectively. Fig. S4 shows the types of polymer from MALDI-ToF and Fig. S5 is MALDI-ToF of PCL and PLA formed using 1. Table S1 shows X-ray structures of 1–4. CCDC 2051015–2051018. For ESI and crystallographic data in CIF or other electronic format see DOI: 10.1039/d1ra00339a |
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