• Infrared and Laser Engineering
  • Vol. 49, Issue 9, 20201040 (2020)
Weiwei Fu and Kun Huang*
Author Affiliations
  • Department of Optics and Optical Engineering, School of Physical Sciences, University of Science and Technology of China, Hefei 230026, China
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    DOI: 10.3788/IRLA20201040 Cite this Article
    Weiwei Fu, Kun Huang. All-optical image processing technology and applications based on micro-/nano-devices[J]. Infrared and Laser Engineering, 2020, 49(9): 20201040 Copy Citation Text show less

    Abstract

    The rapid development of nanotechnology has promoted the processing and manufacturing of micro-nano structures, scientific research and industrial applications. The investigation on optical properties of micro-nano structures has recently been one of the hotspots in the field of optics, which has driven emerging disciplines such as nanophotonics, surface plasmonic optics, metasurface/metamaterial optics, topological photonics, and non-Hermitian optics. It provides the important technical fundamentals for full control of light with high precision. This article focused on the edge detection in all-optical image processing. The fundamentals, principles, technologies and applications of micro-/nano-scale structures and devices were discussed to realize optical mathematical computing (such as differential, convolution), followed by a detailed prospect about its future applications in ultrafast image processing, high-contrast microscopic imaging, convolutional neural networks and intelligent optics.
    $ \varepsilon \left(y\right)={\varepsilon }_{c}\left[1-{\left(\dfrac{\pi }{2{L}_{g}}\right)}^{2}{y}^{2}\right] $(1)

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    $\frac{{{\varepsilon _{ms}}\left( y \right)}}{{{\varepsilon _0}}} = \dfrac{{{\mu _{ms}}}}{{{\mu _0}}} = {{i}}\left( {\dfrac{{{\lambda _0}}}{{2\pi \Delta }}} \right)\ln \left( {\dfrac{{ - iW}}{{2y}}} \right) $(2)

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    $\frac{{{\varepsilon _{ms}}\left( y \right)}}{{{\varepsilon _0}}} = \dfrac{{{\mu _{ms}}}}{{{\mu _0}}} = {{i}}2\left( {\dfrac{{{\lambda _0}}}{{2\pi \Delta }}} \right)\ln \left( {\dfrac{{ - iW}}{{2y}}} \right)$(3)

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    $ {S}_{{\rm{out}}}\left(x\right)=\frac{{{\rm{e}}}^{i\varphi }}{B}\frac{{\rm{d}}{S}_{{\rm{in}}}}{{\rm{d}}x}。$(4)

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    $ t(kx,ky)=(tss(kx,ky)tsp(kx,ky)tps(kx,ky)tpp(kx,ky))=(αss(kx,ky)00αpp(kx,ky)) $ (5)

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    $ t\left({w}_{0},{{k}}\right)=-\dfrac{i}{{\gamma }_{0}}\delta w\left({{k}}\right) $(6)

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    $ \left|{t}_{u}\right|=\sqrt{\dfrac{{\left|{t}_{ss}\right|}^{2}+{\left|{t}_{pp}\right|}^{2}}{2}} $(7)

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    $ E(x,y)=O(x,y)F{eiφ}=O(x,y)ieiφ2πr2dx¯dy¯O(xx¯,yy¯)ieiφ¯2πr¯2 $ (8)

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    $ {E}_{{\rm{out}}}\propto {{\rm{e}}}^{i{\psi }_{{\rm{in}}}}{g}_{{\rm{am}}}{{\rm{e}}}^{i{\delta }_{{\rm{am}}}}+i{E}_{{\rm{in}}}{g}_{{\rm{ph}}}{{\rm{e}}}^{i{\delta }_{{\rm{ph}}}} $ (9)

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    $ gam=|Ein|=gameiδameamgph=|ψin|=gpheiδpheph $ (10)

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    $ {I}_{j}=\left|U\left(x,y\right)-{{{\rm{e}}}}^{i{\phi }_{j}}U\left(x,y-\Delta y\right)\right| $(11)

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    $ {\nabla }_{y}\phi =\dfrac{1}{\Delta y}\arctan\left(\sqrt{3}\dfrac{{I}_{2}-{I}_{3}}{2{I}_{1}-{I}_{2}-{I}_{3}}\right)-{\nabla }_{y}{\phi }_{{\rm{cali}}} $(12)

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    $ Eout(x,y)=Ein[(xΔ),y][1i]+Ein[(x+Δ),y][1i] $ (13)

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    $ Eout_edge(x,y)=(Ein[(x+Δ),y]Ein[(xΔ),y])[0i] $ (14)

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    $ \left|Eoutedge(x,y)\right|\simeq2\Delta \dfrac{d{E}_{{\rm{in}}}(x,y)}{d\left(x\right)}$()

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    $ |φout=v|U^|φinu=i2dkyφ~in(ky)×[exp(ikyδ)exp(ikyδ)]|ky=i2dy[φin(y+δ)φin(yδ)]|y $ (16)

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    $ Ex(y)in(out)=E~x(y)in(out)(kx,ky)exp(ikxx)×exp(ikyy)dkxdky $ (17)

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    $ H=\dfrac{i\left({r}_{s}+{r}_{p}\right)}{4}({{\rm{e}}}^{i{k}_{y}\delta }+{{\rm{e}}}^{-i{k}_{y}\delta }) $ (18)

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    $ H\simeq -\dfrac{\delta \left({r}_{s}+{r}_{p}\right)}{2}{k}_{y} $(19)

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    Weiwei Fu, Kun Huang. All-optical image processing technology and applications based on micro-/nano-devices[J]. Infrared and Laser Engineering, 2020, 49(9): 20201040
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