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Eighth Condensed Phase and Interfacial Molecular Science (CPIMS)

Eighth Condensed Phase and Interfacial Molecular Science (CPIMS)

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Generation, Detection <strong>and</strong> Characterization of Gas-<strong>Phase</strong> Transition Metal<br />

Containing Molecules (DE-FG02-04ER15603)<br />

Timothy C. Steimle<br />

Department of Chemistry <strong>and</strong> Biochemistry<br />

Arizona State University<br />

Tempe, Arizona 85287-1604<br />

E-mail: tsteimle@asu.edu<br />

I. Program Scope<br />

Gas-phase transition metal containing molecules serve as ideal venues for testing<br />

computational methodologies being developed to predict chemical properties of more extended<br />

metal-containing catalysis because the properties of these simple molecules can be precisely derived<br />

from high-resolution spectroscopic measurements. The focus of this project is to determine<br />

geometric <strong>and</strong> electronic structure for both ground <strong>and</strong> low-lying excited states of these molecules<br />

from the analysis of high resolution electronic spectra. The determined properties include electronic<br />

state energies, bond lengths <strong>and</strong> angles, vibrational frequencies, permanent electric dipole moments,<br />

�el � , magnetic dipole moments, �m � , magnetic hyperfine interactions <strong>and</strong> radiative lifetimes. The<br />

�el � <strong>and</strong> �m � values are derived from the analysis of the spectral shifts <strong>and</strong> splittings induced by the<br />

application of either an external static electric (i.e. Stark effect) or magnetic (i.e. Zeeman effect)<br />

field. �el � gives insight into the polarity of the chemical bonds <strong>and</strong> �m � into the number of unpaired<br />

electrons. A knowledge of �el � <strong>and</strong> �m � is essential for developing schemes for kinetic energy<br />

manipulation (i.e. trapping) <strong>and</strong> enters into the description of numerous physical phenomena. The<br />

spatial distribution <strong>and</strong> nature of the chemically relevant valence electrons is garnered from analysis<br />

of the magnetic hyperfine interactions. The established synergism between experiments <strong>and</strong> theory<br />

for these simple molecules guides computations, particularly those based on density functional<br />

theory, for more extended chemical systems (e.g. clusters, nanoparticles <strong>and</strong> surfaces).<br />

II. Recent progress<br />

A. Platinum containing molecules: PtF <strong>and</strong> PtC<br />

1. Microwave study of PtC (Publ.#9)<br />

A high-level ab initio calculation performed by Minaev et al [PCCP 2(2000) 2851] suggested<br />

1 �<br />

that our previously assigned A"<br />

� (Te � 13,200 cm -1 1 ) <strong>and</strong> A' � (Te � 12,643 cm -1 ) states of PtC<br />

were actually the �= 0 + <strong>and</strong> 1 components of a 3 � state. Here we have used the analysis of the<br />

elec<br />

1<br />

nuclear spin-rotation interaction parameter, C , for the X I<br />

�<br />

� state to probe the electronic state<br />

elec<br />

distribution. C is given by 2 I<br />

nd order perturbation theory as:<br />

1 � 2<br />

a ˆL<br />

0n<br />

X �<br />

elec<br />

x n<br />

CI= 4B�<br />

. (1)<br />

E � E<br />

n n<br />

In Eq. 1<br />

� �0<br />

�<br />

�3<br />

a0 n = � �2g I �N�B��0 r n<br />

4�<br />

h<br />

�<br />

with r being the position of the valence electrons relative<br />

� �<br />

to the nuclei with non-zero spin, Lˆ is the component of the total electronic orbital angular<br />

x<br />

momentum operator. It is evident form Eq. 1 that the location <strong>and</strong> nature of electronic states, n ,<br />

1<br />

relative to the X �<br />

elec<br />

� state can be derived from an analysis of the C . A molecular beam<br />

I<br />

pump/probe microwave optical double resonance (PPMODR) technique was used to record the<br />

pure-rotational spectrum of the 194 Pt 12 C, 195 Pt 12 C <strong>and</strong> 196 Pt 12 C isotopologues (Figure 1).<br />

The determined C (= 138(12) kHz) supports the re-assignment.<br />

eff<br />

I<br />

171<br />

0

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