2010
DOI: 10.1364/ol.35.000965
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Design of DOE for generating a needle of a strong longitudinally polarized field

Abstract: A needle of strong longitudinally polarized field with homogeneous intensity along the optical axis, long depth of focus, and subdiffraction beam size can be generated by focusing a radially polarized light with a high-NA lens and a diffractive optical element (DOE) with belts. A method combining the global-search-optimization algorithm and the tight focusing properties of the radially polarized light is proposed to design the DOE. Based on the tight focusing properties, the light incident on the lens is divid… Show more

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Cited by 132 publications
(53 citation statements)
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“…The optical needle beam is such kind of focus featuring the narrow electromagnetic field distribution and the elongated longitudinal focal line. 3,4 Such kinds of needle beams are extremely valuable in various applications including the single-molecule fluorescence detection, particle transportation, and laser spectroscopy. However, the generation of needle focus relies on the fine regulation of ring-shaped corrugated phase masks.…”
Section: Introductionmentioning
confidence: 99%
“…The optical needle beam is such kind of focus featuring the narrow electromagnetic field distribution and the elongated longitudinal focal line. 3,4 Such kinds of needle beams are extremely valuable in various applications including the single-molecule fluorescence detection, particle transportation, and laser spectroscopy. However, the generation of needle focus relies on the fine regulation of ring-shaped corrugated phase masks.…”
Section: Introductionmentioning
confidence: 99%
“…Thus, in [9,10] by modeling based on Richards and Wolf formulas, a four-ring DOE matched to a lens with NA ¼ 0:95 was shown to form a focal segment of diameter FWHM ¼ 0:43λ and depth DOF ¼ 4λ. The DOE was illuminated with a radially polarized Bessel-Gaussian beam.…”
mentioning
confidence: 99%
“…In a number of papers [9][10][11][12], the focus depth was reported to be increased using axiconlike binary phase diffractive elements (DOEs) with their radius jumps fitted in a special manner. Thus, in [9,10] by modeling based on Richards and Wolf formulas, a four-ring DOE matched to a lens with NA ¼ 0:95 was shown to form a focal segment of diameter FWHM ¼ 0:43λ and depth DOF ¼ 4λ.…”
mentioning
confidence: 99%
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“…For analytical calculations, it was convenient to use the middle radius of the ring. We understand that the radius of phase jump is additional parameter for optimization of the focal distribution; however, experience of other researchers [4,[6][7][8][19][20][21] shows that even a plenty of free parameters does not allow to reduce the focal spot simultaneously keeping energy. Therefore, we have decided to vary only the width of the ring with the middle -phase jump.…”
Section: Numerical Resultsmentioning
confidence: 98%