Hostname: page-component-cd9895bd7-gvvz8 Total loading time: 0 Render date: 2024-12-23T03:52:26.895Z Has data issue: false hasContentIssue false
  • English
  • Français

Diffraction of the H-polarized plane wave by a finite layered graphene strip grating

Published online by Cambridge University Press:  12 September 2018

Mstislav E. Kaliberda Open the ORCID record for Mstislav E. Kaliberda [Opens in a new window] ,
Leonid M. Lytvynenko ,
Sergey A. Pogarsky  and
Mariia P. Roiuk
Mstislav E. Kaliberda*
Affiliation:
V.N.Karazin Kharkiv National University, Kharkiv, Ukraine
Leonid M. Lytvynenko
Affiliation:
Institute of Radio Astronomy of the National Academy of Sciences of Ukraine, Kharkiv, Ukraine
Sergey A. Pogarsky
Affiliation:
V.N.Karazin Kharkiv National University, Kharkiv, Ukraine
Mariia P. Roiuk
Affiliation:
V.N.Karazin Kharkiv National University, Kharkiv, Ukraine
*
Author for correspondence: Mstislav E. Kaliberda, E-mail: [email protected]
Get access Rights & Permissions [Opens in a new window]

Abstract

The scattering of the H-polarized plane electromagnetic wave by a finite multilayer graphene strip grating is considered. The properties of the whole structure are obtained from the set of integral equations, which are written in the operator form. The scattering operators of a single layer are used and supposed to be known. Scattering and absorption characteristics as well as diffraction patterns are presented.

Keywords

EM field theoryTeraHertz technology and applications
Type
Research Papers
Information
International Journal of Microwave and Wireless Technologies , Volume 11 , Issue 4 , May 2019 , pp. 326 - 333
Copyright
Copyright © Cambridge University Press and the European Microwave Association 2018 

Access options

Get access to the full version of this content by using one of the access options below. (Log in options will check for institutional or personal access. Content may require purchase if you do not have access.)

References

1.Geim, K and Novoselov, KS (2007) The rise of grapheme. Nature Materials 6, 183–191.Google Scholar
2.Tamagnone, M, Gomez-Diaz, JS, Mosig, JR and Perruisseau-Carrier, J (2012) Reconfigurable THz plasmonic antenna concept using a graphene stack. Applied Physics Letters 101, 214102.Google Scholar
3.Jornet, JM and Akyildiz, IF (2013) Graphene-based plasmonic nano-antenna for terahertz band communication in nanonetworks. IEEE Journal on Selected Areas in Communications 31, 685–694.Google Scholar
4.Fuscaldo, W, Burghignoli, P, Baccarelli, P and Galli, A (2017) Efficient 2-d leaky-wave antenna configurations based on graphene metasurfaces. International Journal of Microwave and Wireless Technologies 9, 1–11.Google Scholar
5.Francescato, Y, Giannini, V, Yang, J, Huang, M and Maier, SA (2014) Graphene sandwiches as a platform for broadband molecular spectroscopy. ACS Photonics 1, 437–443.Google Scholar
6.Berman, OL, Boyko, VS, Kezerashvili, RY, Kolesnikov, AA and Lozovik, YE (2010) Graphene-based photonic crystal. Physics Letters A 374, 4784–4786.Google Scholar
7.Berman, OL and Kezerashvili, RY (2012) Graphene-based one-dimensional photonic crystal. Journal of Physics: Condensed Matter 24, 015305.Google Scholar
8.Tan, PH, Han, WP, Zhao, WJ, Wu, ZH, Chang, K, Wang, H, Wang, YF, Bonini, N, Marzari, N, Pugno, N, Savini, G, Lombardo, A and Ferrari, AC (2012) The shear mode of multilayer graphene. Nature Materials 11, 294–300.Google Scholar
9.Nayyeri, V, Soleimani, M and Ramahi, JM (2013) Wideband modeling of graphene using the finite-difference time-domain method. IEEE Transactions on Antennas and Propagation 61, 6107–6114.Google Scholar
10.Chen, J, Li, J and Liu, QH (2017) Designing graphene-based absorber by using HIE-FDTD method. IEEE Transactions on Antennas and Propagation 65, 1896–1920.Google Scholar
11.Shao, Y, Yang, JJ and Huang, M (2016) A review of computational electromagnetic methods for graphene modelling. International Journal of Antennas and Propagation 2016, 7478621.Google Scholar
12.Zhao, Y, Tao, S, Ding, D and Chen, R (2018) A time domain thin dielectric sheet (TD-TDS) integral equation method for scattering characteristics of tunable graphene. IEEE Transactions on Antennas and Propagation 66, 1366–1373.Google Scholar
13.Hosseininejad, SE and Komjani, N (2016) Waveguide-fed tunable terahertz antenna based on hybrid graphene-metal structure. IEEE Transactions on Antennas and Propagation 64, 3787–3793.Google Scholar
14.Burghignoli, P, Araneo, R, Lovat, G and Hanson, G (2014) Space-domain method of moments for graphene nanoribbons, Proceedings of the 8th European Conference on Antennas and Propagation (EuCAP ‘14), The Hague, The Netherlands, 666–669.Google Scholar
15.Huang, Y, Wu, L-S, Tang, M and Mao, J (2012) Design of a beam reconfigurable thz antenna with graphene-based switchable high-impedance surface. IEEE Transactions on Nanotechnology 4, 836–842.Google Scholar
16.Li, P, Jiang, LJ and Bagct, H (2015) A resistive boundary condition enhanced DGTD scheme for the transient analysis of grapheme. IEEE Transactions on Antennas and Propagation 63, 3065–3076.Google Scholar
17.Fuscaldo, W, Burghignoli, P, Baccarelli, P and Galli, A (2017) Graphene Fabry-Perot cavity leaky-wave antennas: plasmonic versus nonplasmonic solutions. IEEE Transactions on Antennas and Propagation 65, 1651–1660.Google Scholar
18.Zinenko, TL, Matsushima, A and Nosich, AI (2017) Surface-plasmon, grating-mode, and slab-mode resonances in the H- and E-Polarized THz wave scattering by a graphene strip grating embedded into a dielectric slab. IEEE Journal of Selected Topics in Quantum Electronics 23, 4601809.Google Scholar
19.Kaliberda, M, Lytvynenko, L and Pogarsky, S (2018) Singular integral equations in diffraction by multilayer grating of graphene strips in the THz range. European Physical Journal Applied Physics 82, 21301.Google Scholar
20.Hwang, RB (2014) Rigorous formulation of the scattering of plane waves by 2-d graphene-based gratings: out-of-plane incidence. IEEE Transactions on Antennas and Propagation 62, 4736–4745.Google Scholar
21.D'Aloia, AG, D'Amore, M and Sarto, MS (2016) Adaptive broadband radar absorber based on tunable graphene. IEEE Transactions on Antennas and Propagation 64, 2527–2531.Google Scholar
22.Kaliberda, ME, Litvinenko, LN and Pogarskii, SA (2009) Operator method in the analysis of electromagnetic wave diffraction by planar screens. Journal of Communications Technology and Electronics 54, 975–981.Google Scholar
23.Lytvynenko, LM, Kaliberda, ME and Pogarsky, SA (2013) Wave diffraction by semi-infinite venetian blind type grating. IEEE Transactions on Antennas and Propagation 61, 6120–6127.Google Scholar
24.Hanson, GW (2008) Dyadic Green's functions and guided surface waves for a surface conductivity model of graphene. Journal of Applied Physics 103, 064302.Google Scholar
25.Hanson, GW (2008) Dyadic Green's functions for an anisotropic, non-local model of biased graphene. IEEE Transactions on Antennas and Propagation 56, 747–757.Google Scholar
26.Kaliberda, ME, Lytvynenko, LM and Pogarsky, SA (2018) Modeling of graphene planar grating in the THz range by the method of singular integral equations. Frequency 72, 277–284.Google Scholar
27.Gandel, YV and Kononenko, AS (2006) Justification of the numerical solution of a hypersingular integral equation. Differential Equations 42, 1256–1262.Google Scholar
28.Shapoval, OV, Gomez-Diaz, JS, Perruisseau-Carrier, J, Mosig, JR and Nosich, AI (2013) Integral equation analysis of plane wave scattering by coplanar graphene-strip gratings in the THz range. IEEE Transactions on Terahertz Science and Technology 3, 666–674.Google Scholar