P. Jungwirth et al., ULTRAFAST QUANTUM DYNAMICS AND RESONANCE RAMAN-SPECTROSCOPY OF PHOTOEXCITED I-2(B) IN LARGE ARGON AND XENON CLUSTERS, The Journal of chemical physics, 104(23), 1996, pp. 9332-9339
The early quantum dynamics following the B((3) Pi(0u)+) <-- X photoexc
itation of I-2 in large rare gas clusters is studied and the resonance
Raman spectrum of these systems is calculated by a novel time-depende
nt quantum mechanical simulation approach. The method used is the clas
sically based separable potential (CSP) approximation, in which classi
cal molecular dynamics simulations are used in a first step to determi
ne an effective time-dependent separable potential for each mode, then
followed by quantum wavepacket calculations using these potentials. I
n the simulations for I-2(Ar)(n) and I-2(Xe)(n), with n = 17, 47, all
the modes are treated quantum mechanically. The Raman overtone intensi
ties are computed from the multidimensional time-dependent wavepacket
for each system, and the results are compared with experimental data o
n I-2 in Ar matrices and in liquid Xe. The main findings include: (i)
Due to wavepacket dephasing effects the Raman spectra are determined w
ell before the iodine atoms hit the rare gas ''wall'' at about 80 fs a
fter photoexcitation. (ii) No recurrencies are found in the correlatio
n functions for I-2(Ar)(n). A very weak recurrence event is found for
I-2(Xe)(n). (iii) The simulations for I-2(Ar)(17) (first solvation lay
er) and for I-2(Ar)(47) (second solvation shell) show differences corr
esponding to moderate cluster size effects on the Raman spectra. (iv)
It is estimated that coupling to the B '' ((1) Pi(1u)) state or to the
a (1 g) state have a small effect on the Raman intensities. (v) For I
-2(Ar)(47), the results are in very good quantitive agreement with I-2
/Ar matrix experiments. The I-2(Xe)(n) results are in qualitative agre
ement with experiments on I-2 in liquid Xe. The reported calculations
represent a first modeling of resonance Raman spectra by quantum dynam
ical simulations that include all degrees of freedom in large systems,
and they demonstrate the power of the CSP method in this respect. (C)
1996 American Institute of Physics.