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. 2008 Jun 30;92(26):261101.
doi: 10.1063/1.2952833.

Tunable generation of Bessel beams with a fluidic axicon

Affiliations

Tunable generation of Bessel beams with a fluidic axicon

Graham Milne et al. Appl Phys Lett. .

Abstract

This paper describes a tunable fluidic conical lens, or axicon, for the generation and dynamic reconfiguration of Bessel beams. When illuminated with a Gaussian laser beam, our fluidic axicon generates a diverging beam with an annular cross section. By varying the refractive index of the solution that fills our device, we can vary easily the spatial properties of the resulting Bessel beam.

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Figures

Figure 1
Figure 1
(a) When illuminated with a coaxial Gaussian beam, an axicon produces a characteristic interference pattern, known as a Bessel beam. (b) Theoretical cross-sectional profile taken at z in (a). (Inset) Experimental Bessel beam generated by a γ=1° axicon.
Figure 2
Figure 2
(a) Photograph of our fluidic axicon prototype. (b) Fluidic axicon with nax>nPDMS. (c) Fluidic axicon with nax<nPDMS. zmax indicates the approximate propagation distance of the beam core in each case.
Figure 3
Figure 3
(a) Bessel beam cross sections, taken 5 cm after lens f2, for a range of sucrose concentrations. In the last case (55%, naxnPDMS), the axicon’s effect is negligible and we recover a Gaussian beam profile. (b) A plot of the measured Bessel beam core widths against the refractive indices of the fluidic medium in the axicon cavity. For our theoretical calculations, we assumed nPDMS=1.43±.005. The theoretical curve is asymptotic as naxnPDMS, but in reality at this point the beam reverts back to a Gaussian beam and the concept of the Bessel beam core becomes redundant.

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