J Chem Crystallogr (2014) 44:131–142
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is fixed using EADP. For equivalent bond distances, the
restraints SADI and DFIX have been used. Similar treat-
ment has been performed for the atoms C31 and C32. These
have also been split up into C31A & C31B and C32A &
C32B respectively. The bond distances C30–C31A and
conformation of both the molecules (IIA and IIB) sepa-
rately as is present in the asymmetric unit of II. Overlay
diagram between molecules IIA and IIB shows that
although these two molecules are chemically same, but
their configurations are different and of an opposite nature.
The molecule IIB exhibits dynamic disorder in the crystal.
Before modeling the disorder, the bond distance C28–C29
˚
C30–C32A are 1.461(9) and 1.456(10) A respectively.
˚
was 1.291(8) A and after the crystallographic treatment for
Theoretical Calculations
disorder, the bond distance C28A–C29A and C28B–C29B
˚
refined to a value of 1.507(8) and 1.483(14) A, these values
All theoretical calculations have been performed taking the
major conformer for the second molecule (subsequently
referred as B), out of the two molecules in the asymmetric
unit, the first molecule (referred to as A) exhibiting no
positional disorder. The geometrical optimization of the
molecule was performed at the B3LYP/6-31G** level of
calculation at the crystal geometry using TURBOMOLE
[25]. The atomic coordinates of the optimized geometry
were visualized with Mercury software. The selected tor-
sion angles of compound I and II obtained from theoretical
calculations (following geometrical optimization) were
then compared with the experimentally obtained values.
DFT?Disp calculations were done with the functional
B97-D using a higher basis set aug-cc-pVTZ in TURBO-
MOLE. The lattice energies of these crystal structures have
been calculated by PIXEL using the Coulomb-London-
Pauli (CLP) model of intermolecular coulombic, polariza-
tion, dispersion and repulsion energies. Furthermore, high
level DFT?Disp quantum mechanical calculations for
comparison with the pairing energies obtained from PIXEL
method have been performed.
are closely related to those obtained from the geometrical
optimization of the molecule. Furthermore, a comparison
of the torsions C27–O6–C28–C29 and O6–C28–C29–C30
obtained from experimental data and a comparison with the
theoretical values reveals changes in magnitude of 37.4ꢁ
and 19.9ꢁrespectively. Table 2 and 3 list some selected
torsion angles and bond angles for the compounds I and II.
Table 4 lists all the geometrically relevant intermolec-
ular hydrogen bonds presented in the title compounds. In
molecule I, O1 and O2 oxygen atoms act as a hydrogen
bond acceptor. The hydrogen atoms present in the N-
methyl group are most acidic (due to electronegativity
difference and resonance effect of the nitrogen lone pair
with the adjacent carbonyl group) followed by those
belonging to the ethyl ester group (due to electron with
drawing inductive effect of the oxygen atom). The oxygen
atom present in the 2-oxindole moiety has a strong capacity
for hydrogen bond formation as is reflected in the forma-
tion of C–HÁÁÁO=C hydrogen bonds (with O1 and aromatic
ring hydrogen H3, H9, H11 and aliphatic hydrogen H13C).
Figure 3a–f represents the different structural motifs which
contribute towards the crystal packing. In compound I, the
maximum stabilization comes from C–HÁÁÁp intermolecular
interactions, involving H2 (ring hydrogen) and H13B (and
aliphatic hydrogen) with Cg2 (centre of gravity of C7–C8–
C9–C10–C11–C12) and Cg1 (centre of gravity of C1–C2–
C3–C4–C5–C6) to generate a dimer across the centre of
symmetry. The energy stabilization is -9.1/-10.3 kcal/
mole (Fig. 4a) obtained using PIXEL/TURBOMOLE. One
C–HÁÁÁO=C hydrogen bond involving O1 with H13C forms
a dimer across the centre of symmetry with an interaction
energy of -6.6/-8.0 kcal/mole (Fig. 4b). Additional
C–HÁÁÁp (involving H18C and H8 with Cg2 and C3) and
C–HÁÁÁO=C (O1 with H3) interaction together generates a
molecular pair, the pairing energy being -5.8/-6.7 kcal/
mole (Fig. 4c). Another molecular pair (Fig. 4d) (involving
the bifurcated acceptor atom, O2 with H12 and H5) having
similar interaction energy (-5.8/-7.5 kcal/mole) also
stabilizes the crystal packing. In additional, a compara-
tively weak C–HÁÁÁp (involving H17B) and C–HÁÁÁO=C
(involving O1 with H11) mutually forms a dimeric
chain along the b axis, the energetic contribution being
Results and Discussion
Compound I (Fig. 1a) crystallizes in a centrosymmetric
monoclinic space group P21/n with one molecule in the
asymmetric unit, thus having Z = 4 whereas II (Fig. 1b
and c) crystallizes in a non-centrosymmetric orthorhombic
space group Pn21a with two molecules in the asymmetric
unit, having Z = 8. The N-methyl 2-oxindole moiety is a
common skeleton for both the molecules which are
chemically and crystallographically different. In compound
I, one benzyl group and ethyl ester group are connected
with the carbon atom, C15, but in case of II, one methyl
group and one dimethylallyl ester group are attached with
C9 & C25 respectively for the molecule A and B
respectively.
To gain insights into conformational differences in these
molecules in the solid state, overlay diagrams are shown in
Fig. 2 wherein the 2-oxindole moiety is superimposed. In
case of compound I, C14–C15–C16–O2 torsion varies by
8ꢁ (Fig. 2a). In Fig. 2b and c, the conformation of molecule
I is compared by overlapping with the molecular
-4.6/-5.3 kcal/mole (Fig. 4e). Finally, there is
a
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