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The relaxed geometries were optimized by two-layer ONIOM calcu-
lations,[42] with the aim of performing a high-level calculation on
the intercalation pocket and to take account of the constraining ef-
fects of the double-helical structure at lower levels of theory. The
MPWB1K DFT functional and the dzvp basis set were used in the
higher layer to suitably model the hydrogen bonding and p–p
stacking interactions between the sixth and seventh Watson–Crick
base pairs. The Amber99 force field was used in the lower layer of
the ONIOM calculations.
The values of the experimental DNA-binding constants ob-
tained at different temperatures provided the enthalpic and
entropic contributions to the DNA binding and showed that
two interaction mechanisms are involved (intercalation and ex-
ternal interaction at high and low temperature, respectively)
and that the two mechanisms coexist at room temperature
under physiological conditions. Remarkably, this result is sup-
ported by the analysis of the structures of the intercalation
complexes, optimized by DFT. In fact, the latter are character-
ized by two main complementary binding interactions: 1) in-
tercalation in the stacked AT–AT or GC–GC base pairs; 2) exter-
nal electrostatic interaction between the negatively charged
phosphate groups and the triethylammonium cationic groups
of the Schiff-base ligand.
To evaluate the importance of a QM description of the intercalation
pockets constituted by the d(ApT)2 and d(GpC)2 dinucleoside
monophosphate duplexes in the determination of absorption and
fluorescence energies of ZnL2+, two models were compared. In the
first model, denoted QM/QM/PCM, a full QM description was used
for both the complex and the DNA fragments constituting the
pockets. As in the geometry optimizations, the DNA fragments
were described with a smaller basis set (6-31G). The second model,
denoted QM/MMPol/PCM,[28] instead used a QM description only
for ZnL2+, whereas the pockets were described with fixed charges
and induced dipoles. The fixed charges were obtained from a fit of
the electrostatic potential of fragment by using the Merz and Koll-
man method[43] with the same functional and the same basis set as
used in the QM calculations. The induced dipoles were obtained in
terms of isotropic polarizabilities placed on each MM atom. We
adopted the Thole model, which avoids problems of intramolecular
overpolarization by using a smeared dipole–dipole interaction
tensor.[44] Atomic isotropic polarizability values were taken from
the fit of experimental molecular polarizabilities performed by van
Duijnen and Swart by using the linear version of Thole dipole–
dipole tensor.[45] In both the QM/QM and QM/MMPol descriptions,
the effects of the rest of the DNA and of the solvent were simulat-
ed by using a PCM description. In the case of QM/MMPol/PCM, the
two classical parts (MMPol and PCM) were allowed to mutually po-
larize. The vertical ionization potential (VIP) was evaluated as the
difference between the energy of the optimized structure before
ionization and that of the ionized system at the same geometry.[46]
To effectively model the solvent effect, it is necessary to use the
non-equilibrium version of the PCM. In fact, the ionization process
can be seen as a vertical process in which the fast change in the
molecular charge density is coupled with a fast (mainly electronic)
and a slow (mainly orientational) response of the solvent mole-
cules, similar to the cases of electronic excitation and electron
transfer. All calculations were performed with the Gaussian 09
package.[47]
There is great interest in compounds that can interact with
light in a particular way, for instance in the framework of selec-
tive light-switch sensors for biomolecules. However, in-depth
mechanistic studies dealing with these systems are less abun-
dant. The salen and salphen ligands have been known for
a long time, but the possible photoinduced oxidation of their
metal complexes had not been elucidated. In this work the
combined use of experiments and theoretical calculations at
the (TD)DFT level of QM theory provided important informa-
tion both on the process of the metal complex oxidation and
on its interaction with DNA. This approach is not only interest-
ing for this particular system, but constitutes a promising tool
to be used in similar studies.
Experimental Section
Computational details
The molecular systems investigated in the calculations were
1) ZnL2+ and its oxidized derivatives in the gas phase and in water;
2) ZnL2+ intercalated in a GC or AT double-stranded DNA pocket.
The ground- and excited-state geometry optimizations and the ab-
sorption and emission calculations were performed at the (TD)DFT
level of QM theory by using the M05-2X functional[35] and the 6-
311+G(d,p) basis set. This functional was chosen for its ability to
describe both noncovalent interactions[36] and zinc complexes.[37]
Open-shell DFT/TDDFT calculations for triplet and doublet states
were carried out by using the unrestricted self-consistent field for-
malism. All the calculated absorption spectra were produced by
convolution of the vertical transitions energies by using Gaussian
functions of fixed full width at half-maximum of 0.24 eV. All the ge-
ometry optimizations were performed without imposing any con-
straints, whereas, in the case of the intercalated systems, the DNA
pocket structures were kept frozen and described by using the
smaller 6-31G basis set, analogously to previous works.[23] The inte-
gral equation formalism[38] version of the polarizable continuum
model (PCM)[22] was used to describe the effects of the solvent
both on the ground and the excited states. PCM cavities were built
up as a series of interlocking spheres centered on atoms with the
UFF radii. The intercalation pockets were obtained as described in
ref. [26] by combining a molecular dynamics (MD) simulation with
a following ONIOM calculation. The MD simulations were conduct-
ed for 20 ns by using the Gromacs 4.5.3 software package[39] on
[ZnL]/[dodeca(dA-dT)]2 and [ZnL]/[dodeca(dG-dC)]2 intercalated
complexes in the presence of explicit TIP3P water molecules with
the Amber99 force field[40] with Parmbsc0 nucleic acid torsions.[41]
Materials
The zinc(II) complex was synthesized by a recently reported proce-
dure,[10,15,16] by mixing 5-(triethylammoniummethyl) salicylaldehyde
chloride, 1,2 phenylendiamine, and zinc(II) perchlorate in a 2:1.1:1
molar ratio. A basic solution (NaOH) of salicylaldehyde in EtOH/H2O
was added dropwise to a previously prepared ethanolic solution of
the diamine and the metal perchlorate. The 5-(triethylammonium-
methyl) salicylaldehyde chloride ligand was prepared from 5-chlor-
omethyl salicylaldehyde and triethylamine in THF.[12] The product
was characterized by 1H NMR spectroscopy.[16]
Stock solutions of ZnL2+(perchlorate salt, M=807.075 gmolꢀ1
)
were prepared by dissolving weighed amounts of the solid in
MilliQ ultrapure water and kept in the dark at ꢀ208C. Working sol-
utions were obtained by dilution of the stocks, kept in the dark at
48C, and used within 2 d. ZnL2+ concentration was also checked
spectrophotometrically (e373 =1.52ꢂ104 mꢀ1 cmꢀ1[12]). Solutions in
nonaqueous solvents were prepared by dissolving weighed
Chem. Eur. J. 2014, 20, 7439 – 7447
7445
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