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Optical Fourier surfaces

Gratings(1) and holograms(2) are patterned surfaces that tailor optical signals by diffraction. Despite their long history, variants with remarkable functionalities continue to be discovered(3,4). Further advances could exploit Fourier optics(5), which specifies the surface pattern that generates a...

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Autores principales: Lassaline, Nolan, Brechbühler, Raphael, Vonk, Sander J. W., Ridderbeek, Korneel, Spieser, Martin, Bisig, Samuel, le Feber, Boris, Rabouw, Freddy T., Norris, David J.
Formato: Online Artículo Texto
Lenguaje:English
Publicado: 2020
Materias:
Acceso en línea:https://www.ncbi.nlm.nih.gov/pmc/articles/PMC7116695/
https://www.ncbi.nlm.nih.gov/pubmed/32581384
http://dx.doi.org/10.1038/s41586-020-2390-x
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author Lassaline, Nolan
Brechbühler, Raphael
Vonk, Sander J. W.
Ridderbeek, Korneel
Spieser, Martin
Bisig, Samuel
le Feber, Boris
Rabouw, Freddy T.
Norris, David J.
author_facet Lassaline, Nolan
Brechbühler, Raphael
Vonk, Sander J. W.
Ridderbeek, Korneel
Spieser, Martin
Bisig, Samuel
le Feber, Boris
Rabouw, Freddy T.
Norris, David J.
author_sort Lassaline, Nolan
collection PubMed
description Gratings(1) and holograms(2) are patterned surfaces that tailor optical signals by diffraction. Despite their long history, variants with remarkable functionalities continue to be discovered(3,4). Further advances could exploit Fourier optics(5), which specifies the surface pattern that generates a desired diffracted output through its Fourier transform. To shape the optical wavefront, the ideal surface profile should contain a precise sum of sinusoidal waves, each with a well-defined amplitude, spatial frequency, and phase. However, because fabrication techniques typically yield profiles with at most a few depth levels, complex ‘wavy’ surfaces cannot be obtained, limiting the straightforward mathematical design and implementation of sophisticated diffractive optics. Here we present a simple yet powerful approach to eliminate this design–fabrication mismatch by demonstrating optical surfaces that contain an arbitrary number of specified sinusoids. We combine thermal scanning-probe lithography(6–8) and templating(9) to create periodic and aperiodic surface patterns with continuous depth control and subwavelength spatial resolution. Multicomponent linear gratings allow precise manipulation of electromagnetic signals through Fourier-spectrum engineering(10). Consequently, we overcome a previous limitation in photonics by creating an ultrathin grating that simultaneously couples red, green, and blue light at the same angle of incidence. More broadly, we analytically design and accurately replicate intricate twodimensional moiré patterns(11,12), quasicrystals(13,14), and holograms(15,16), demonstrating a variety of previously impossible diffractive surfaces. Therefore, this approach can provide benefit for optical devices (biosensors(17), lasers(18,19), metasurfaces(4), and modulators(20)) and emerging topics in photonics (topological structures(21), transformation optics(22), and valleytronics(23)).
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spelling pubmed-71166952021-02-04 Optical Fourier surfaces Lassaline, Nolan Brechbühler, Raphael Vonk, Sander J. W. Ridderbeek, Korneel Spieser, Martin Bisig, Samuel le Feber, Boris Rabouw, Freddy T. Norris, David J. Nature Article Gratings(1) and holograms(2) are patterned surfaces that tailor optical signals by diffraction. Despite their long history, variants with remarkable functionalities continue to be discovered(3,4). Further advances could exploit Fourier optics(5), which specifies the surface pattern that generates a desired diffracted output through its Fourier transform. To shape the optical wavefront, the ideal surface profile should contain a precise sum of sinusoidal waves, each with a well-defined amplitude, spatial frequency, and phase. However, because fabrication techniques typically yield profiles with at most a few depth levels, complex ‘wavy’ surfaces cannot be obtained, limiting the straightforward mathematical design and implementation of sophisticated diffractive optics. Here we present a simple yet powerful approach to eliminate this design–fabrication mismatch by demonstrating optical surfaces that contain an arbitrary number of specified sinusoids. We combine thermal scanning-probe lithography(6–8) and templating(9) to create periodic and aperiodic surface patterns with continuous depth control and subwavelength spatial resolution. Multicomponent linear gratings allow precise manipulation of electromagnetic signals through Fourier-spectrum engineering(10). Consequently, we overcome a previous limitation in photonics by creating an ultrathin grating that simultaneously couples red, green, and blue light at the same angle of incidence. More broadly, we analytically design and accurately replicate intricate twodimensional moiré patterns(11,12), quasicrystals(13,14), and holograms(15,16), demonstrating a variety of previously impossible diffractive surfaces. Therefore, this approach can provide benefit for optical devices (biosensors(17), lasers(18,19), metasurfaces(4), and modulators(20)) and emerging topics in photonics (topological structures(21), transformation optics(22), and valleytronics(23)). 2020-06-01 2020-06-24 /pmc/articles/PMC7116695/ /pubmed/32581384 http://dx.doi.org/10.1038/s41586-020-2390-x Text en Users may view, print, copy, and download text and data-mine the content in such documents, for the purposes of academic research, subject always to the full Conditions of use:http://www.nature.com/authors/editorial_policies/license.html#terms
spellingShingle Article
Lassaline, Nolan
Brechbühler, Raphael
Vonk, Sander J. W.
Ridderbeek, Korneel
Spieser, Martin
Bisig, Samuel
le Feber, Boris
Rabouw, Freddy T.
Norris, David J.
Optical Fourier surfaces
title Optical Fourier surfaces
title_full Optical Fourier surfaces
title_fullStr Optical Fourier surfaces
title_full_unstemmed Optical Fourier surfaces
title_short Optical Fourier surfaces
title_sort optical fourier surfaces
topic Article
url https://www.ncbi.nlm.nih.gov/pmc/articles/PMC7116695/
https://www.ncbi.nlm.nih.gov/pubmed/32581384
http://dx.doi.org/10.1038/s41586-020-2390-x
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