Phys. Rev. A 61, 022712 (2000) [17 pages]

Electronic response of C60 in slow collisions with highly charged ions

Download: PDF (1233 kB) or Buy this Article (Use Article Pack) Export: BibTeX or EndNote (RIS)

H. Cederquist, A. Fardi, K. Haghighat, A. Langereis, H. T. Schmidt, and S. H. Schwartz
Atomic Physics, Stockholm University, Frescativ. 24, S-104 05 Stockholm, Sweden

J. C. Levin and I. A. Sellin
Department of Physics and Astronomy, University of Tennessee, Knoxville, Tennessee 37996-1200

H. Lebius and B. Huber
Département de Recherche Fondamentale sur la Matière Condensée/ S12A CEA-Grenoble, 17 rue des Martyrs, F- 30854, Grenoble Cedex 9, France

M. O. Larsson * and P. Hvelplund
Institute of Physics, University of Aarhus, DK-8000 Aarhus C, Denmark

Received 14 May 1999; published 12 January 2000

We present measurements of projectile angular differential cross sections, dσ/dθ, and mean projectile energy gain or loss, ΔEmean, as functions of the number s of electrons stabilized on the projectile in 16- and 26.4-keV Ar8++C60→Ar(8-s)++C60r++(r-s)e- collisions. These results are discussed in view of two models of the electronic response of C60. In the infinitely conducting sphere model the charge mobility is sufficiently high in order to average out all effects of localization of individual charge carriers. In the movable-hole model “positive holes” are assumed to be localized as point charges in their equilibrium positions on the “molecular surface” within the times (down to 10-16 s) between sequential over-the-barrier electron transfers. The two sets of predictions for θ are close for r<~8, and for r<~5 they are also in agreement with experimental results indicating ultrafast electronic response of ionized C60. For r>5, both models underestimate θ and therefore we have developed Monte Carlo calculations for close collisions with individual carbon atoms in C60. The energy gain first increases with s, has a flat maximum around s=4 and yields mean energy loss ΔEmean=-20±5 eV for s=7. The measured fragmentation spectra θ(s) and ΔEmean(s) may be partially rationalized by combining each of the two smooth-sphere models with the Monte Carlo calculations for close collisions.


©2000 The American Physical Society

URL: http://link.aps.org/abstract/PRA/v61/e022712
DOI: 10.1103/PhysRevA.61.022712
PACS: 34.70.+e, 34.50.Fa, 36.40.-c

* Present address: Uppsala University, Uppsala, Sweden.

[ Abstract  |  Previous article  |  Next article  |  Issue 2 ]