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Scattering analysis of curved FSS using Floquet harmonics and asymptotic waveform evaluation technique

  • Jeong, Yi-Ru (School of Electrical and Electronics Engineering, Yonsei University) ;
  • Hong, Ic-Pyo (Department of Information and Communication Engineering, Kongju National University,) ;
  • Chun, Heoung-Jae (School of Mechanical Engineering, Yonsei University) ;
  • Park, Yong Bae (Department of Electrical and Computer Engineering, Ajou University) ;
  • Kim, Youn-Jae (Agency for Defense and Development) ;
  • Yook, Jong-Gwan (School of Electrical and Electronics Engineering, Yonsei University)
  • 투고 : 2013.03.20
  • 심사 : 2014.03.27
  • 발행 : 2014.11.25

초록

In this paper, we present the scattering characteristics of infinite and finite array using method of moment (MoM) with Floquet harmonics and asymptotic waveform evaluation (AWE) technique. First, infinite cylindrical dipole array is analyzed using the MoM with entire domain basis function and cylindrical Floquet harmonics. To provide the validity of results, we fabricated the cylindrical dipole array and measured the transmission characteristics. The results show good agreements. Second, we analyzed the scattering characteristics of finite array. A large simulation time is needed to obtain the scattering characteristics of finite array over wide frequency range because Floquet harmonics can't be applied. So, we used the MoM with AWE technique using Taylor series and Pade approximation to overcome the shortcomings of conventional MoM. We calculated the radar cross section (RCS) as scattering characteristics using the proposed method in this paper and the conventional MoM for finite planar slot array, finite spherical slot array, and finite cylindrical dipole array, respectively. The compared results agree well and show that the proposed method in this paper is good for electromagnetic analysis of finite FSS.

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과제정보

연구 과제 주관 기관 : Agency for Defense Development

참고문헌

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피인용 문헌

  1. Fast scattering analysis over a wide frequency band using Clenshaw–Lord-type Pade–Chebyshev approximation vol.10, pp.3, 2016, https://doi.org/10.1049/iet-map.2014.0488
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