Abstract

We show experimentally how diffracting and nondiffracting laser beams can be characterized through their one-dimensional constituent wave. Such a wave stems from an angular decomposition applicable to any cylindrically symmetric laser beam. In our experiment, spatial filtering in a 4-f system is used to generate the constituent wave of each beam under study. Standard one-dimensional root-mean-square (rms) parameters, such as the propagation factor and the generalized Rayleigh range, are then applied to determine the regime of propagation of the beams to characterize.

Highlights

  • Numerous analytical solutions describing laser beams with cylindrical symmetry can be found in the literature

  • In the beam propagation experiment, the intensity distribution of the resulting beam and that of its constituent wave were captured in the reference plane z = 0 and in six planes on either side of the reference plane

  • We have introduced an experimental technique allowing for the production of diffracting and Bessel-type nondiffracting laser beams from an Airy diffraction pattern

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Summary

Introduction

Numerous analytical solutions describing laser beams with cylindrical symmetry can be found in the literature. Laguerre-Gauss beams [1] present, for a given waist radius, a far-field divergence that is a function of their azimuthal and radial orders. Bessel beams [2] are known to exhibit a nondiffracting behavior but would require an infinite amount of energy for their realization. Other solutions, such as Bessel-Gauss beams [3,4], can propagate in either a diffracting or a nondiffracting regime, depending on the relative value of their parameters. A scalar and paraxial analysis [5] has established more specific criteria to determine in a quantitative manner the regime of propagation of cylindrically symmetric laser beams. The approach relies on the fact that any laser beam of well-defined azimuthal order, hereafter called the resulting beam, can be constructed from a single wave, which has been

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