Optical tweezer system based on vortex pair light beams
A beam-shrinking system and vortex technology, applied in the field of optics, can solve the problems of difficult control of rod-shaped particles, inability to control the relative position of two particles, and inability to rotate the particles in a directional manner, achieving rich application objects, adjustable rotation speed, and convenient operation. Effect
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Embodiment 1
[0060] The laser 1 emits a linearly polarized light beam with a wavelength of 533 nm. After passing through the half-wave plate 2 and the polarization beam splitting prism 3, the polarization direction of the light is horizontal polarization, and the half-wave plate 2 is rotated to adjust the light intensity for capturing particles. The light beam enters the beam expander system 3 through the total mirror 4 to change the light propagation direction. The beam expander system 3 expands the light beam by a factor of two, and the diameter of the expanded beam is about 3mm, which can cover the liquid crystal panel of the spatial light modulator 6.
[0061] The light beam expanded by the beam expander system 3 is incident on the spatial light modulator 6, and the spatial light modulator 6 is controlled by the computer 17, and the vortex phase diagram is loaded in real time. The vortex pair beam modulated by the spatial light modulator 6 selects the first-order diffracted beam through th...
Embodiment 2
[0070] Using the same optical tweezers system as in Example 1, the vortex versus phase diagram loaded by the spatial light modulator is calculated by formula (1):
[0071]
[0072] Among them, φ represents the phase, m 1 ,m 2 It is any two equal integers, called the topological charge; a represents the off-axis distance of the double vortex phase singular point, which is any real number; u represents the abscissa; v represents the ordinate; i represents the imaginary unit.
[0073] The abscissa and ordinate of the vortex pair phase diagram are calculated according to formula (2):
[0074]
[0075] Among them, u represents the abscissa; v represents the ordinate; u 0 Represents the initial abscissa; v 0 Represents the initial ordinate; θ represents the rotation angle, which is a function of time; t represents the time parameter.
[0076] Take m 1 = 6, m 2 =6, a=0.9mm, the phase diagram of θ(t)=0° is used as the initial phase diagram, and the effect of capturing rod-shaped particles by t...
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