Yongshu
Xie
a,
Qingliang
Liu
*a,
Hui
Jiang
a,
Chenxia
Du
b,
Xiaolong
Xu
a,
Minggao
Yu
a and
Yu
Zhu
b
aDepartment of Chemistry and State Key Laboratory of Fire Science, University of Science and Technology of China, Hefei, 230026, China. E-mail: qliu@ustc.edu.cn
bDepartment of Chemistry, Zhengzhou University, Zhengzhou, 450052, China
First published on 20th December 2001
A single-crystal structure analysis of [Cu2(bben)2(N3)4]n
(1)
[bben1,2-bis(benzylamino)ethane] revealed that the complex consists of double asymmetric μ2-1,3-azide-bridged dimeric copper(II) moieties; each copper(II) coordinates with one bben, one terminal azido, and the two bridging azido ligands. The Cu–N3–Cu torsion angle has a very large value of 47.5°. The dimeric units are assembled into 1D chains through N(bben)–H⋯N (azido) hydrogen bonds. The intra- and the interdimeric Cu⋯Cu distances in the chain are 5.281(2) and 3.662(2)
Å, respectively. Magnetic measurements on 1 have revealed the existence of a dominant ferromagnetic interaction with exchange coupling parameters of JF
=
16.8
cm−1, and JAF
=
−3.6 cm−1, using an alternating ferro- and antiferromagnetic chain model for S
=
1/2 local spins. The ferro- and antiferromagnetic interactions are ascribed to the μ2-1,3-azide bridges and the hydrogen bonds, respectively; the former interactions are rationalized by the large Cu–N3–Cu torsion angles.
A solution of bben·2HCl·MeOH (0.276 g, 0.80 mmol) neutralized with aqueous NaOH (1.6 mmol, 0.40 mL) in methanol (40 mL) was added dropwise to a stirred methanolic solution (10 mL) of Cu(ClO4)2·6H2O (0.296 g, 0.80 mmol). NaN3 (0.104 g, 1.6 mmol), dissolved in a small volume of water, was then added slowly. The clear dark green solution was refluxed for 2 h, filtered to remove a small quantity of precipitate and left undisturbed at room temperature. After several days, the X-ray quality green single crystals that deposited were filtered off, washed with cold water, and air dried. Yield: 0.196 g, 63.1%. The analysis for the bulk material was consistent with the formula proposed. Anal. found: C, 49.82; H, 5.42; N, 28.84; calc. for C16H20CuN8: C, 49.54; H, 5.20; N, 28.89%. IR (KBr)/cm−1: 3238w, 3167w, 2947w, 2072s, 2032s, 1495w, 1454m, 1337m, 1207w, 1080w, 1059w, 1009m, 952w, 852w, 752m, 742m, 697s, 623m.
a
R![]() ![]() ![]() ![]() ![]() ![]() ![]() ![]() |
|
---|---|
Formula | C32H40Cu2N16 |
FW | 775.86 |
Crystal system | Triclinic |
Space group | P 1 |
Z | 2 |
a/Å | 8.1175(16) |
b/Å | 9.4246(19) |
c/Å | 12.362(3) |
α/° | 93.23(3) |
β/° | 109.13(3) |
γ/° | 97.09(3) |
U/Å3 | 881.9(3) |
T/K | 293(2) |
μ(Mo-Kα)/mm−1 | 1.263 |
R
a[F![]() ![]() |
0.0557 |
R
w
a[F![]() ![]() |
0.1252 |
No. meas. reflect. | 3169 |
No. indep. reflect. (Rint) | 3169(0.0000) |
Cu(1)–N(3) | 1.967(4) | Cu(1)–N(2) | 2.032(4) |
Cu(1)–N(1) | 2.043(4) | Cu(1)–N(6) | 2.044(4) |
Cu(1)–N(8)#1 | 2.373(4) | ||
N(3)–Cu(1)–N(2) | 160.37(17) | N(3)–Cu(1)–N(1) | 90.12(18) |
N(2)–Cu(1)–N(1) | 84.34(16) | N(3)–Cu(1)–N(6) | 94.37(18) |
N(2)–Cu(1)–N(6) | 89.02(17) | N(1)–Cu(1)–N(6) | 171.40(15) |
N(3)–Cu(1)–N(8)#1 | 100.34(18) | N(2)–Cu(1)–N(8)#1 | 98.68(17) |
N(1)–Cu(1)–N(8)#1 | 92.14(16) | N(6)–Cu(1)–N(8)#1 | 94.27(16) |
N(4)–N(3)–Cu(1) | 126.0(4) | N(5)–N(4)–N(3) | 176.4(6) |
N(7)–N(6)–Cu(1) | 113.5(3) | N(8)–N(7)–N(6) | 176.2(5) |
N(7)–N(8)–Cu(1)#1 | 142.6(4) |
CCDC reference number 173463. See http://www.rsc.org/suppdata/nj/b1/b108511p/ for crystallographic data in CIF or other electronic format.
![]() | ||
Fig. 1 The dicopper(II) unit of [Cu2(bben)2(N3)4]n, showing the numbering scheme with the H atoms omitted for clarity. |
The dimers are connected by hydrogen bonds between the coordinated amino groups of one dimer and the terminal azido nitrogen atoms of a neighboring dimer [N⋯N: 3.067(6) Å; N–H⋯N: 167.7°], giving a 1D chain (Fig. 2). The intra- and the interdimeric Cu⋯Cu distances are 5.281(2) and 3.662(2) Å, respectively.
![]() | ||
Fig. 2 Linear structure of [Cu2(bben)2(N3)4]n along the a direction, showing the hydrogen bonds between the dicopper(II) units. |
Featureless EPR spectra were observed for polycrystalline samples of 1 at room temperature and at 100 K. In DMF solution, an isotropic spectrum containing four hyperfine lines is observed at room temperature, while the spectrum at 100 K has an axial symmetry, exhibiting four hyperfine peaks in the parallel region (see ESI Fig. S1) with g‖=
2.217, g⊥
=
2.013 and giso
=
2.081. The fact that g‖
>
g⊥ confirms a distorted square pyramidal stereochemistry with a (dx2
−
y2)1 ground state in complex 1.
The electronic reflectance spectrum of 1 shows a sharp band at 869 nm and a broad asymmetric band with a maximum at 697 nm, characteristic of a distorted square pyramidal CuN5 coordination polyhedron.15
![]() | ||
Fig. 3 Plot of the product χMTvs. temperature for 1; the solid line represents the best fit of the data using the Georges equation (see text). |
(a) Assuming the interdimeric coupling through the hydrogen bonds is zero, the susceptibility data are fitted as a ferromagnetically coupled dinuclear complex. When the whole curve was fitted in this way, no reasonable result was obtained. Then we tried to fit the data between 150 and 20 K, with the data below 20 K being neglected. In this case the best fit parameters are: J=
15.4 cm−1, g
=
2.12 and R
=
8.5
×
10−4
(see ESI, Fig. S2).
(b) Taking into consideration possible antiferromagnetic interactions through the interdimeric hydrogen bonds, the system was treated as an alternating ferro- and antiferromagnetic chain. Consequently, the magnetic data for 1 was analyzed with the Hamiltonian H=
−J∑(S2iS2i−1
−
αS2iS2i+1), where J is the coupling parameter associated with a particular copper(II) pair and αJ is the exchange constant associated with the adjacent unit (α being defined as JF/|JAF|).
The equation for an alternating ferro- and antiferromagnetic Heisenberg chain, derived by Georges et al.,17 was used to analyze the magnetic data. The least-squares fitting gives JAF=
−3.6 cm−1, JF
=
16.8 cm−1, g
=
2.10, α
=
4.63 and R
=
2.4
×
10−4
(Fig. 3).
The latter fit gives a better interpretation compared to that of the former because the R value is much smaller and the fit can satisfactorily describe all the experimental data, and the deduced g value is in satisfactory agreement with the experimental one. The results imply that the weak antiferromagnetic interactions through the interdimeric hydrogen bonds cannot be neglected and that rather unusually strong ferromagnetic couplings through the axial asymmetric EE bridging azides occur in 1. To our knowledge, ferromagnetic interactions through single EE azido bridges have been observed for only three transition metal complexes, varying from very weak (J<
1 cm−1) for the copper(II) complexes [Cu3(atrz)2(N3)6] and [Cu(benzylamine)(N3)2] to moderate (J
=
6.91
cm−1) for the nickel(II) complex [{Ni(5-methylpyrazole)4(N3)}n](ClO4)n.6–8 The ferromagnetic interactions through the double EE azido ligands in complex 1 are rather strong, compared with those reported in the literature. We attempted to explain this result in terms of the large Cu–N3–Cu torsion angle of 47.5°, which may minimize the antiferromagnetic contribution and favor the ferromagnetic interaction.9 Investigations on the magnetostructural correlation for various asymmetrical double EE azido-bridged pentacoordinate Cu(II) complexes suggested that the main factor governing the antiferromagnetic interactions through the EE azido ligands is the distortion index τ of the copper(II)
center.18 To further elucidate this relationship, especially on the ferromagnetic side, the J coupling constants for the asymmetrical end-to-end azido-bridged pentacoordinate Cu(II) complexes together with their structural parameters are summarized in Table 3. It can be seen that antiferromagnetic interactions through the double EE azide ligands are observed for the complexes with torsion angles (Δ) less than 30.5°, and ferromagnetic interactions are observed for the complexes with torsion angles greater than 32°. Thus, the rather strong ferromagnetic interactions through the double EE azido bridges in complex 1 may be attributed to the large torsion angle of 47.5°. Due to the lack of examples with ferromagnetic interactions through double EE azide ligands, no further magnetostructural correlations have been conducted. However, it can be concluded
from the above discussions that, in addition to the distortion index τ, Δ is the dominant factor governing the magnetic coupling, probably the ferromagnetic contribution, through the end-to-end azido ligands.
Complexa | Rb/Å | τ | Δ c/° | J/cm−1 | Ref. |
---|---|---|---|---|---|
a Me5dien![]() ![]() |
|||||
[Cu2(μ-N3)2(Me5dien)2](ClO4)2 | 2.33 | 0.23 | 15.7 | −7.5(6) | 18d |
[Cu2(μ-N3)2(EtMe4dien)2](ClO4)2 | 2.28 | 0.28 | 30.4 | −3.6(4) | 18d |
[Cu(benzylamine)(N3)2]n | 2.33 | 0.01 | 38.2 | 0.40 | 7e |
[Cu(atrz)2(N3)]NO3 | 2.53 | 0.10 | 32.3 | 0.86 | 6e |
[Cu2(bben)2(N3)4]n (1) | 2.37 | 0.18 | 47.5 | 16.8 | This workd |
Footnote |
† Electronic supplementary information (ESI) available: EPR spectra of 1 (Fig. S1) and fit of χMT data with the binuclear model (Fig. S2). See http://www.rsc.org/suppdata/nj/b1/b108511p/ |
This journal is © The Royal Society of Chemistry and the Centre National de la Recherche Scientifique 2002 |