The
S2−S0(1La)
fluorescence excitation and emission spectra of the van der Waals
complexes of three azulene
(Az) derivatives, 2-chloroazulene (ClAz), 2-methylazulene (MAz), and
1,3−dimethylazulene (DMAz), with
the rare gases, Ar, Kr, and Xe, have been measured under jet-cooled
conditions. The microscopic solvent
shifts, δν̄, of the origin bands in the
S0−S2 spectra associated with complexation of
the chromophores with
one and two rare gas atoms increase with increasing polarizability of
the adatom(s), consistent with the
dominance of dispersion in the binding. Although there are
substantial variations in the relative values of
δν̄
among the Az derivatives examined, all of the δν̄ values are
relatively small and are similar to those of the
1Lb(S0−S1)
transitions in the rare gas complexes of naphthalene and its
methyl-substituted derivatives. The
theory of microscopic solvent shifts of Jortner et al. has
been used to analyze the solvent shift data.
Comparisons of the sources of the oscillator strengths and van der
Waals binding interactions in the azulene−
and naphthalene−rare gas systems are revealing and suggest that the
variations in δν̄ with substitution pattern
are primarily electronic in their origin and arise from variations in
excited state configuration interactions,
the magnitude of which depend on the
S2−S
n
energy spacings. These
spacings can be varied by placing
substituents either along the long axis (2-position) or parallel to the
short axis( 1,3-positions) so that they
selectively perturb, respectively, the long axis polarized and the
short axis polarized transitions. The structures
and binding energies of the complexes of these derivatives have also
been modeled using Lennard-Jones type
calculations and have been compared with those of Az itself. The
observed progressions in the low-frequency
intermolecular vibrations in each case are assigned to that excited
state bending mode which is parallel to the
long axis of the chromophore, in agreement with model calculations
using one-dimensional Morse and Taylor's
series potential functions.