Laser & Optoelectronics Progress, Volume. 61, Issue 16, 1611008(2024)
Optical Computation and Advanced Imaging Based on Metasurface(Invited)
Fig. 1. Overview of the functions and applications of metasurface devices in optical analog computation and optical imaging
Fig. 2. Amplitude and phase modulation of metasurfaces. (a) Metasurface composed of V-shape antennas to show the generalized Snell's law[28]; (b) silicon nanodisk array and corresponding electric and magnetic dipole model profiles of all-dielectric Huygens metasurfaces[39]; (c) schematic of the Poincaré sphere[41]; (d) schematic and scanning electron microscopic image of geometric phase metasurface composed of plasmonic dipole antennas on a glass substrate with varied orientations[42]; (e) schematic of a propagation phase metasurface composed of symmetrical unit structures[48]; (f) high-resolution grayscale image based on a reflected Malus metasurface under the illumination of linearly polarized light[55]
Fig. 3. Schematic of multifunctional metasurfaces. (a) Schematic of spatial multiplexing metasurfaces with their optical images and scanning electron microscopic images[58]; (b) schematic of the angular momentum multiplexing metasurface to generate holographic images[64]; (c) demultiplexer of the angular momentum channels based on all-dielectric metasurface[66]; (d) schematic of the polarization-controlled multiplexing metasurface to generate holograms[70]; (e) polarization-controlled trifunctional multiplexing single-layer metasurface composed of 2×2 superpixel[74]
Fig. 4. Schematic of flat metalens. (a) All-dielectric metalens with a NA close to 0.8 at wavelengths of 405 nm, 532 nm, and 660 nm, and their imaging results[97]; (b) schematic of achromatic metalens at wavelengths from 1200 nm to 1680 nm[82]; (c) aplanatic metalens with a large chromatic dispersion[86]; (d) schematic of immersion metalens constructed of nanoscale diamond pillars with a NA higher than 1.0[104]; (e) schematic of high NA
Fig. 5. Principles of lens-based optical analog computation. (a) Single convex lens as Fourier transformer; (b) 4f imaging system; (c) single-lens imaging system; (d) one-dimensional transfer function curve of first-order differentiation; (e) one-dimensional transfer function curve of second-order differentiation; (f) one-dimensional transfer function curve of integration
Fig. 6. Fourier domain filtering approach for optical analog computation. (a) 4f-type computational metamaterial unit that can perform mathematical operations of choice on the input function as the wave propagates through it[117]; (b) schematic of 2D graphene-based computing system[118]; (c) design of reflective plasmonic metasurface differentiator[119]; (d) schematic demonstration of the dielectric meta-reflect-array structure and its constitutive unit cell[120]; (e) schematic diagram of the meta-transmit-array for the solution of differential and integro-differential equations[122]; (f) schematic diagram of analog computational system utilizing single-layer Huygens metasurface[123]; (g) meta-imager composed of a metalens and complex-amplitude meta-modulator as the kernel of the convolution operation[124]
Fig. 7. Green's function approach for optical analog computation based on the photonic crystal. (a) Object function f (x, y) may be decomposed as a superposition of plane waves of different angles; (b) resonant diffraction structure performed the spatial differentiation performed in transmission[125]; (c) schematics of dielectric metasurfaces performing first-order spatial differentiation[126]; (d) geometry of the photonic crystal slab differentiator[127]; (e) schematics of nonlocal metasurfaces performing analog second-order spatial differentiation[129]; (f) schematic of a photonic crystal slab acting as a Laplacian operator[130]; (g) schematic representation of edge detection[131]; (h) schematic of metasurface illuminated by a plane wave[132]; (i) illustration of a dielectric metasurface transforming an input 2D spatial function to another function as a Laplace operator[133]
Fig. 8. Green's function approach for optical analog computation based on the multi-layer and metasurface. (a) Geometry of the beam diffraction by a phase-shifted Bragg grating[134]; (b) transverse field distributions of the incident and reflected beams in a phase-shifted Bragg grating[135]; (c) schematic of the plasmonic spatial differentiator to excite the surface plasmon polariton[136]; (d) Salisbury screen as a high-pass spatial frequency filter[137]; (e) schematic of isotropic topological differentiator that operates at normal incidence and in transmission mode[138]; (f) schematic of using a transmissive multilayer thin film with a nonlocal optical response to directly perform 2D image differentiation with arbitrary polarization of the incident light[139]; (g) illustration of edge detection with multilayer films[140]; (h) schematic of the incoherent optoelectronic differentiation system with the multilayer film[141]; (i) schematic of a photonic chip acting as a spatial differentiator that transforms an image into its first-, second-, and even higher order derivative[142]; (j) primary structure of the proposed approach to perform integration using mode excitation of a dielectric slab waveguide[143]; (k) schematic showing an array of split-ring resonators parallel to implement a second- and first-derivative operation[144]; (l) schematic diagram of multidimensional edge detection with light-field imaging system by the achromatic meta-lens array[145]; (m) schematic illustration of the nonlinear computational imaging metalens[146]
Fig. 9. Optical difference approach for optical analog computation. (a) Phase gradient metasurface performed edge detection[147]; (b) schematics of a metasurface enabled quantum edge detection[148]; (c) schematic figure of the 2D edge detection[149]; (d) schematic of the monolithic metasurface[150]; (e) concept of Fourier optical spin splitting microscopy and experiment setup[151]; (f) schematic illustration of the chiral edge sensing[152]
Fig. 10. Metasurface-based phase imaging. (a) Schematic of the photonic spin-multiplexing metasurface for switchable spiral phase contrast imaging[159]; (b) schematic illustration of the spiral metalens[160]; (c) schematic of a metasurface-based miniaturized quantitative phase gradient microscope and its operation principle[161]; (d) schematic diagram of the isotropic DIC microscopy[162]; (e) schematic diagram of the metasurface-based transport-of-intensity equation for quantitative phase imaging setup[163]
Fig. 11. Metasurface-based 3D imaging. (a) Schematic diagram of light-field imaging with metalens array and rendered images[167]; (b) images of an on-axis microhole moving along the optical axis by fixing the imaging distance at the focal plane of the double-helix-metasurface[168]; (c) scheme showing the creation of a double-helix PSF by using a lens phase profile with the double-helix phase profile[169]; (d) schematic diagram of the Moiré metalens[170]; (e) bijective illumination collection imaging concept[171]
Fig. 13. Metasurface-based integrated camera. (a) Schematic drawing of a miniature planar camera realized using a metasurface doublet lens and a CMOS image sensor[48]; (b) setup of the 3D-printed system integrating the metalens with a CCD camera[175]; (c) schematic of the optical setup for metalens-integrated imaging device[110]; (d) schematic image of the near-infrared microscopic imaging device[176]; (e) schematic diagram of the principle and device architecture of single-layer metalens array integrated wide-angle camera[112]; (f) schematic of the chip-scale polarizer-embedded metalens imaging device[177]; (g) jumping spider and metalens depth sensor[178]; (h) schematic of a CMOS camera integrated OAM sorter[179]; (i) optical layout of polarization-dependent object classification for the metasurface-based diffractive neural network concept [180]
Get Citation
Copy Citation Text
Huijie Hao, Xinwei Wang, Jian Liu, Xumin Ding. Optical Computation and Advanced Imaging Based on Metasurface(Invited)[J]. Laser & Optoelectronics Progress, 2024, 61(16): 1611008
Category: Imaging Systems
Received: May. 29, 2024
Accepted: Jun. 27, 2024
Published Online: Aug. 14, 2024
The Author Email: Jian Liu (xuminding@hit.edu.cn), Xumin Ding (liujian@hit.edu.cn)
CSTR:32186.14.LOP241385