J.-B. Tommasino et al. / Polyhedron 37 (2012) 27–34
29
ments were performed using an AMEL 7050 all-in one potentiostat,
using a standard three-electrode setup with a glassy carbon elec-
trode, platinum wire auxiliary electrode and SCE (saturated calo-
mel electrode) as the reference electrode. The complex solutions
in DMSO were 1.0 mM, 2 mM and 0.1 M in the supporting electro-
lyte n-Bu4NPF6. Under these experimental conditions, the ferro-
cene/ferricinium couple, used as an internal reference for
potential measurements, was located at E1/2 = 0.421 V.
cannot be accurately evaluated ignoring the dynamical correlation
phenomena. For a given geometry, the dynamical polarization
and correlation effects were then included using the Difference
Dedicated Configuration Interaction (DDCI) method as imple-
mented in the CASDI code [24]. As the number of degrees of free-
dom (i.e., holes in doubly occupied MOs, particles in virtual MOs
of the CASSCF wavefunction) increases, one generates the succes-
sive DDCI-1, DDCI-2 and DDCI-3 CI spaces as discussed in the liter-
ature for related compounds [25]. To eliminate the arbitrariness of
the set of MOs in the DDCI calculations, natural orbitals were first
generated by averaging the DDCI-1 density matrices of the singlet
and triplet states. This procedure was iterated until convergence
upon the energies. DDCI-3 calculations were performed using the
resulting set of MOs.
2.3. X-ray crystallography
Single-crystal X-ray diffraction measurements were recorded
upon the structures of the three original complexes. Diffraction
data sets were collected on an Oxford diffractometer equipped
with a CCD camera and the related softwares [13]. An absorption
correction (multi-scan [14] or analytical [15]) was applied to all
the data. The structures were solved by direct methods using the
SIR97 program [16] combined to Fourier difference synthesis and
refined against F or F2 and using the CRYSTALS program [17]. In each
structure, all atomic displacements for non-hydrogen atoms were
refined anisotropically. Hydrogen atoms belonging to carbon
atoms were located theoretically while the others (belonging to
oxygen atoms) by Fourier Difference but refined using a riding
method.
2.6. Antibacterial study: determination of minimum inhibitory
concentrations (MICs) of bioactive-ligands and their complexes by
agar dilution
The bioactive ligands HL1, HL2 and complexes 1, 2, 10 have been
tested according to the European Committee for antimicrobial sus-
ceptibility testing (EUCAST: European Society of Clinical Microbiol-
ogy and Infectious Disease). The different products were dissolved
in 20% concentration of DMSO (dimethyl sulfoxide) at concentra-
tions ranging from 5 to 1280 mg Lꢁ1. Then, 18 mL of molten agar
(Mueller Hinton agar II, bioMérieux, Lyon, France) were added to
2 mL of the different concentrations. The concentrations were ad-
justed from 0.5 to 128 mg Lꢁ1 with a final DMSO concentration
of 2% which has no inhibitory effect on bacterial growth. The tested
bacterial strains is Enterococcus faecalis (clinical strain from Noso-
co. techÒ collection. Number 20.7). Plates were incubated 18–
24 h at 37 °C. The MIC is defined as the lowest agent concentration
that fully inhibits visible growth as judged by the naked eye.
2.4. Magnetic susceptibility measurements
Magnetic susceptibility data (2–300 K) were collected on pow-
dered polycrystalline samples by SQUID magnetometer on Quan-
tum Design model MPMS instrument under an applied magnetic
field of 0.1 T dependencies. Magnetization isotherm was collected
at 2 K between 0 and 5 T. All data were corrected for the contribu-
tion of the sample holder and diamagnetism of the samples esti-
mated from Pascal’s constants [18]. The analysis of the magnetic
data was carried out by simultaneous
dependencies including temperature-independent paramagnetism
(TIP), impurity contribution ( ), and intermolecular interaction (zJ).
vMT and vM(T) thermal
3. Results and discussion
q
The minimization was carried out with an adapted version of
Visualiseur-Optimiseur for MatlabÒ [19,20] using nonlinear least-
square Lavenberg–Marquard algorithm.
Complexes [Cu2Ac2(L1)2]ꢀ2(CH3CN) (1), [Cu2(L2)4]ꢀ(MeOH)ꢀ0.3
H2O (2) and {Cu(L1)2(bipy)}nꢀ2nH2OꢀnCH3OH (10) were obtained
by ligand exchange reaction between Cu(II) salts and respective
sulfonamide (HL1 for 1 and 10; HL2 for 2) in the presence of
NH3(aq) 25% in water solution [11]. Let use mention that the use
of other bases such as NaOH, KOH or triethylamine in any molar ra-
tio was not successful. This suggests the special role of ammonium
solution in the formation of complexes based on bioactive sulfon-
amide ligands. Thus, from our observations, the first step should be
the formation of a [Cu(NH3)6]2+ complex evidenced by the blue in-
tense color of the solution [11]. This intermediate complex reacts
progressively with the sulfonamide ligand (HL1 or HL2) to produce
the complexes 1, 2 and monodimensional polymer 10. Following
this original synthesis method, 1, 2 and 10 were isolated with sig-
nificant yields (ca. 70%) and fully characterized (see Tables 1A
and 1B).
Due to multiple donor atoms in the sulfonamide moiety, differ-
ent coordination modes to metal centers have been reported in the
literature (see Fig. 3) [8]. In complexes 1 and 2, the deprotonated
sulfonamide bioactive ligands L1ꢁ and L2ꢁ adopt a coordination
mode IV (see Fig. 3) once connected to the Cu(II) metal centers
resulting in dinuclear complexes (see Fig. 4).
In both complexes, the environment of the two metal Cu(II) ions
is the same with a regular X4 square plane (X = N or O; N2O2 for 1
and N4 for 2) where the Cu–X bond lengths range from 1.966(3) to
2.023(3) Å (X = N or O; average: 2.00 Å) for 1, from 1.997(4) to
2.048(4) Å (X = N; average: 2.02 Å) for 2. This metal environment
is completed by oxygen atoms belonging to SO2 ligand moiety as
second coordination sphere: one oxygen atom per Cu(II) within 1
2.5. Computational details
It is known that some care must be taken to properly define en-
ergy spectrum of open-shell systems [21]. However, spectroscopic
accuracy can be reached using complete active space self-
consistent field (CASSCF) and subsequent correlation effects treat-
ments. Indeed, the CASSCF method gives reasonable electron dis-
tribution and accounts for the leading electronic configurations.
From the d9 electronic configuration of Cu(II) ion, CAS[2,2]SCF
(i.e., two electrons in two molecular orbitals, MOs) calculations
were first performed upon a simplified structure of complexes 1
and 2. To reduce the computational cost, each p-aminobenzyl
group of the four ligands was changed into hydrogen atoms with
adapted C–H bond distances. It has been shown that chemical
changes which maintain the nature of the bridging ligands and
the polarization properties of the coordination spheres are unlikely
to deeply modify the exchange coupling intensity. These CASSCF
calculations were performed using the MOLCAS7.2 package [22]. All
atoms were described using ANO RCC-type atomic functions [23].
Carbon, nitrogen, oxygen, and sulfur atoms were described with
DZP-type contractions, whereas a (21s15p10d6f4g2h)/[5s4p2d1f]
contraction was used for the copper atom. Finally, the hydrogen
atoms were depicted using
a minimal basis set contraction
(8s4p3d1f)/[1s]. Whatever the definition of the active space, it
has been clearly demonstrated that the exchange interaction