Please use this identifier to cite or link to this item: https://hdl.handle.net/20.500.11851/9936
Title: Directionality fields generated by a local hilbert transform in optics [Code 142128]
Authors: Staliunas, K.
Ahmed, W.W.
Herrer, R.
Botey, M.
Hayran, Z.
Kurt, H.
Keywords: Computerized tomography
Kramers-Kronig relations
Probes
Field generations
Hilbert transform
New mechanisms
Optical potential
Precise control
Refraction index
Two dimensional spaces
Unidirectional coupling
Electron optics
Publisher: OSA - The Optical Society
Abstract: Conventional Hilbert transform in time (Kramers Kronig relation) is due to causality, in other words to time asymmetry, i.e. to the arrow of time. The same Hilbert transform applied in space breaks analogously the space symmetry and can introduce unidirectional invisibility, or unidirectional coupling or scattering of fields [1]. We propose a local Hilbert transform, in order to design non-Hermitian optical potentials, generating arbitrary directionality of scattering,, with desired shapes and topologies [2]. We derive a local Hilbert transform to systematically build such non-Hermitian potentials in two-dimensional space, by modifying the background potentials, the refraction index profiles, being either regular or random, extended or localized. In particular, we explore particular directionality fields, for instance in the form of a focus to create sinks for probe fields, which could help to increase absorption at the sink (see Fig.1, left part), or for instance to generate the vortices or currents in the probe fields, as another example. Physically, the proposed directionality field generation provides a flexible new mechanism for dynamically shaping and precise control over probe fields leading to novel effects in wave dynamics [3]. © 2019 IEEE
Description: European Quantum Electronics Conference, EQEC_2019 -- 23 June 2019 through 27 June 2019 -- 142128
URI: https://hdl.handle.net/20.500.11851/9936
ISBN: 9.78E+12
Appears in Collections:Scopus İndeksli Yayınlar Koleksiyonu / Scopus Indexed Publications Collection

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