https://doi.org/10.1007/s100530050218
Plasmon response in K, Na and Li clusters: systematics using the separable random-phase-approximation with pseudo-Hamiltonians
1
Bogoliubov Laboratory of Theoretical Physics, Joint Institute
for Nuclear Research, 141980 Dubna, Moscow region, Russia
2
Technische Universität Dresden, Institut für Analysis, 01062 Dresden,
Germany
3
Institut für Theoretische Physik, Universität Erlangen,
Staudtstrasse 7, 91058 Erlangen, Germany
4
Departament de Física Universitat de les Illes Balears, 07071
Palma de Mallorca, Spain
Corresponding author: a reinhard@theorie2.physik.uni-erlangen.de
Received:
22
April
1998
Accepted:
24
July
1998
Published online: 15 December 1998
The systematics of the plasmon response in spherical K, Na and
Li clusters in a wide size region is studied. Two
simplifying approximations whose validity has been established previously
are considered: (a) a separable approach to the random-phase-approximation,
involving an expansion of the residual interaction into a sum of separable
terms, (b) the electron-ion interaction is modeled within the
pseudo-Hamiltonian jellium model (PHJM) including nonlocal effects by means
of realistic atomic pseudoHamiltonians. In cases where nonlocal effects turn
out to be negligible, the Structure Averaged Jellium Model (SAJM) has been
used. The leading role of Landau damping in forming the plasmon width in
medium and large clusters is demonstrated. Good agreement with available
experimental data is achieved for K, Na (using the SAJM) and small Li
clusters (invoking the PHJM). The trends for peak position and width are
generally well reproduced, even up to details of the Landau fragmentation in
several clusters. Less good agreement, however, is found for large Li
clusters. The possible reasons of the discrepancy are discussed.
PACS: 36.40.Cg – Electronic and magnetic properties of clusters / 36.40.Gk – Plasma and collective effects in clusters / 36.40.Vz – Optical properties of clusters / 36.40.Wa – Charged clusters
© EDP Sciences, Società Italiana di Fisica, Springer-Verlag, 1998