Paper
14 October 2005 DOE-generated laser beams with given orbital angular moment: application for micromanipulation
Svetlana N. Khonina, Roman V. Skidanov, Victor V. Kotlyar, Victor A. Soifer, Jari Turunen
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Abstract
A countable set of linearly independent solutions of the paraxial wave (Schroedinger-type) equation is derived and given the name hyper-geometric modes. These solutions describe pure optical vortices that can be generated when a spiral phase plate is illuminated with a plane wave. The distinction between these modes and the familiar paraxial modes is that in propagation the radius of the former increases as a square root of distance and the phase velocity is the same for all modes. In the present work experimental results on trapping and rotation of 5-10 micron-sized biological objects (yeast cells) and polystyrene beads of diameter 5 μm using various laser beams are discussed.
© (2005) COPYRIGHT Society of Photo-Optical Instrumentation Engineers (SPIE). Downloading of the abstract is permitted for personal use only.
Svetlana N. Khonina, Roman V. Skidanov, Victor V. Kotlyar, Victor A. Soifer, and Jari Turunen "DOE-generated laser beams with given orbital angular moment: application for micromanipulation", Proc. SPIE 5962, Optical Design and Engineering II, 59622W (14 October 2005); https://doi.org/10.1117/12.624751
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Cited by 10 scholarly publications.
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KEYWORDS
Diffractive optical elements

Bessel beams

Spiral phase plates

Optical vortices

Superposition

Bessel functions

Diffraction

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