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Clerici M, Faccio D, Lotti A, et al. Finite-energy, accelerating Bessel pulses. Opt Express. 2008;16(24):19807-11doi: 10.1364/oe.16.019807.
Clerici, M., Faccio, D., Lotti, A., Rubino, E., Jedrkiewicz, O., Biegert, J., & Di Trapani, P. (2008). Finite-energy, accelerating Bessel pulses. Optics express, 16(24), 19807-11. https://doi.org/10.1364/oe.16.019807
Clerici, M, et al. "Finite-energy, accelerating Bessel pulses." Optics express vol. 16,24 (2008): 19807-11. doi: https://doi.org/10.1364/oe.16.019807
Clerici M, Faccio D, Lotti A, Rubino E, Jedrkiewicz O, Biegert J, Di Trapani P. Finite-energy, accelerating Bessel pulses. Opt Express. 2008 Nov 24;16(24):19807-11. doi: 10.1364/oe.16.019807. PMID: 19030066.
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Opt Express. 2008 Nov 24;16(24):19807-11. doi: 10.1364/oe.16.019807.

Finite-energy, accelerating Bessel pulses.

Optics express

M Clerici, D Faccio, A Lotti, E Rubino, O Jedrkiewicz, J Biegert, P Di Trapani

Affiliations

  1. CNISM and Department of Physics and Mathematics, University of Insubria, Via Valleggio 11, IT-22100 Como, Italy.

PMID: 19030066 DOI: 10.1364/oe.16.019807

Abstract

We numerically investigate the possibility to generate freely accelerating or decelerating pulses. In particular it is shown that acceleration along the propagation direction z may be obtained by a purely spatial modulation of an input Gaussian pulse in the form of finite-energy Bessel pulses with a cone angle that varies along the radial coordinate.We discuss simple practical implementations of such accelerating Bessel beams.

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