Liquid-crystal-optical-phased-array-based three-dimensional independent control methods for light beam focal points
A technology of liquid crystal optics and independent control, which is applied in the cross field of liquid crystal optics, applied optics and diffractive optics, and can solve the problems of high power consumption and heavy weight
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specific Embodiment approach 1
[0059] Specific implementation mode one: combine figure 1 and image 3 To illustrate this embodiment, the method for three-dimensional independent control of the beam focus based on liquid crystal optical phased array in this embodiment is the aperture division method, and its steps are as follows:
[0060] Step 1: Set the grating of the liquid crystal optical phased array 11; first divide the effective aperture of a liquid crystal optical phased array 11 into n sub-apertures 12, wherein n is a natural number, and then form a two-dimensional period on each sub-aperture 12 Variable blazed grating 13 and variable focus lens phase grating 14;
[0061] Since two one-dimensional period variable blazed gratings can be orthogonally extended to a two-dimensional period variable blazed grating, the phase of the two-dimensional period variable blazed grating 13 described here is:
[0062] formula one
[0063] In formula one, and represent the one-dimensional periodic variable b...
specific Embodiment approach 2
[0084] Specific implementation mode two: combination figure 2 , Figure 4 and Figure 5 Describe this embodiment, the steps of the method for three-dimensional independent control of beam focus based on liquid crystal optical phased array in this embodiment are as follows:
[0085] Step 1: setting the grating of the liquid crystal optical phased array 11; forming a two-dimensional isosceles triangular phase grating 15 and a two-dimensional lens phase grating or lens array grating 16 on the liquid crystal optical phased array 11,
[0086] The phase transmittance function of the two-dimensional isosceles triangular phase grating 15 is expressed as follows:
[0087] t 1 (x, y) = t 1 (x)t 1 (y) Formula 9
[0088] The grating periods of the one-dimensional isosceles triangular phase grating in the x direction and the one-dimensional isosceles triangular phase grating in the y direction are both T, and each grating period has a height of φ h isosceles triangle;
[0089] Qua...
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