1988
DOI: 10.1364/ol.13.000079
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Comparison of Bessel and Gaussian beams

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Cited by 258 publications
(145 citation statements)
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“…Starting from the back focal plane of the Fourier lens, we move the camera over more than 50 cm along the optical axis. The scans clearly show the robustness of the Bessel beam with respect to the Gaussian one, as already seen in [25]. Keeping the same preparedâ and analyzedb polarization state, we repeat the scanning experiment using the grating structure of figure 1.…”
mentioning
confidence: 54%
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“…Starting from the back focal plane of the Fourier lens, we move the camera over more than 50 cm along the optical axis. The scans clearly show the robustness of the Bessel beam with respect to the Gaussian one, as already seen in [25]. Keeping the same preparedâ and analyzedb polarization state, we repeat the scanning experiment using the grating structure of figure 1.…”
mentioning
confidence: 54%
“…An optical Fourier transform of the transmitted 4 field obtained from equation (1) will generate sets of plane waves propagating on a cone revolving along the optical z-axis, i.e. generating vectorial Bessel-type beams that are direct generalizations of the scalar beams obtained by Durnin et al [11,25]. All our results stem from the tensorial shape of the transmission function, i.e.…”
mentioning
confidence: 56%
“…An ideal Bessel beam, one of the class of so-called 'nondiffracting beams', propagates indefinitely with no change in its cross-sectional intensity profile, I(r)∝|J o (αr)| 2 , where J o (αr) is the zero-order Bessel function of the first kind 11 . Thus, the central peak of this ideal beam is surrounded by an infinite series of concentric side lobes of decreasing peak intensity, but with equal integrated intensity in each lobe.…”
Section: Bessel Beam Plane Illumination Microscopymentioning
confidence: 99%
“…Measurements of the on-axis intensity A particular solution of expression (13) R-oe Let us now consider the power-transport efficiency of the beams. 28 We note that, utilizing the full width of the aperz -ct, 1 = z + ct ture, a Gaussian beam propagates a distance of the order of NZ9, i.e. N times farther than the Bessel beam.…”
Section: R Nmentioning
confidence: 91%