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Showing papers by "Center for Theoretical Physics published in 2005"


Journal Article
TL;DR: Bialynicki-Birula et al. as mentioned in this paper showed that the transverse motion of electrons in a beam is confined under the action of the electromagnetic wave alone: no additional attraction center is required.
Abstract: Our previous work (I. Bialynicki-Birula, Phys. Rev. Lett. 93 , 20402 (2004)) is extended to cover more realistic examples of electromagnetic waves, i.e., the Bessel beams. It is shown that electrons may be guided by a Bessel beam with nonvanishing orbital angular momentum. The mechanism for trapping the elec- trons near the electromagnetic vortex line of such a wave field is the same as for the Trojan states of Rydberg electrons produced by a circularly polarized wave. The main difference is that, in the present case, the transverse motion of electrons in a beam is confined under the action of the electromagnetic wave alone: no additional attraction center is required. We also discuss briefly the motion of electrons in Neumann and Hankel beams.

17 citations


Posted Content
TL;DR: Bialynicki-Birula et al. as discussed by the authors showed that electrons may be guided by a Bessel beam with nonvanishing orbital angular momentum, and the mechanism for trapping the electrons near the electromagnetic vortex line of such a wave field is the same as for the Trojan states of Rydberg electrons produced by a circularly polarized wave.
Abstract: Previous work [I. Bialynicki-Birula, Phys. Rev. Lett. {\bf 93}, 20402 (2004)] is extended to cover more realistic examples of electromagnetic waves, viz. the Bessel beams. It is shown that electrons may be guided by a Bessel beam with nonvanishing orbital angular momentum. The mechanism for trapping the electrons near the electromagnetic vortex line of such a wave field is the same as for the Trojan states of Rydberg electrons produced by a circularly polarized wave. The main difference is that in the present case the transverse motion of electrons in a beam is confined under the action of the electromagnetic wave alone, no additional attraction center is required. We also discuss briefly the motion of electrons in Neumann and Hankel beams.

12 citations