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PRODID:IEEE vTools.Events//EN
CALSCALE:GREGORIAN
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TZID:Asia/Shanghai
BEGIN:STANDARD
DTSTART:19910915T010000
TZOFFSETFROM:+0900
TZOFFSETTO:+0800
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BEGIN:VEVENT
DTSTAMP:20251010T033738Z
UID:D6A0E681-D55D-44EC-B065-2BEA01E3BB22
DTSTART;TZID=Asia/Shanghai:20250707T140000
DTEND;TZID=Asia/Shanghai:20250707T160000
DESCRIPTION:The analysis of electromagnetic scattering from open-ended wave
 guide cavities has received much attention recently in connection with the
  prediction and reduction of the radar cross section (RCS) of a target. Th
 is problem serves as a simple model of duct structures such as jet engine 
 intakes of aircrafts and cracks occurring on surfaces of general complicat
 ed bodies. In this talk\, we shall consider two canonical\, parallel-plate
  waveguide cavities with material loading\, and carry out a comparative RC
 S analysis of these cavities using the Wiener-Hopf technique. The first ge
 ometry (referred to as Cavity I) is a cavity formed by a semi-infinite par
 allel-plate waveguide with an interior planar termination\, where three di
 fferent material layers are coated on the surface of the terminated plate.
  The second geometry (referred to as Cavity II) is a cavity formed by a fi
 nite parallel-plate waveguide with a planar termination at the aperture of
  the waveguide\, where the same material layers as in Cavity I are coated 
 on the surface of the terminated plate at the aperture.\n\nWe shall rigoro
 usly analyze the plane wave diffraction by Cavity I and by Cavity II separ
 ately using the Wiener-Hopf technique. Both E and H polarizations are cons
 idered. Introducing the Fourier transform of the scattered field and apply
 ing boundary conditions in the transform domain\, these two problems are b
 oth formulated in terms of the simultaneous Wiener-Hopf equations. The Wie
 ner-Hopf equations are solved exactly via the factorization and decomposit
 ion procedure. It should be noted that the solution for Cavity I contains 
 infinite series with unknown coefficients\, whereas the solution for Cavit
 y II contains infinite series with unknown coefficients as well as branch-
 cut integrals with unknown integrands. Applying a rigorous asymptotics wit
 h the aid of the edge condition\, highly-accurate approximate solutions fo
 r Cavity I and Cavity II are obtained. We will show numerical examples of 
 the RCS of the two cavities for various physical parameters\, and discuss 
 the far field scattering characteristics in detail.\n\nSpeaker(s): Prof. K
 azuya Kobayashi\n\nRoom 742\, Zhixin Building\,\, No. 4800 Cao&#39;an Road\, S
 hanghai\, Shanghai\, China\, 201800\, Virtual: https://events.vtools.ieee.
 org/m/491171
LOCATION:Room 742\, Zhixin Building\,\, No. 4800 Cao&#39;an Road\, Shanghai\, S
 hanghai\, China\, 201800\, Virtual: https://events.vtools.ieee.org/m/49117
 1
ORGANIZER:xiaojielu@tongji.edu.cn
SEQUENCE:13
SUMMARY:Radar Cross Section Analysis of Two Canonical\, Parallel-Plate Wave
 guide Cavities with Material Loading
URL;VALUE=URI:https://events.vtools.ieee.org/m/491171
X-ALT-DESC:Description: &lt;br /&gt;&lt;p class=&quot;MsoNormal&quot;&gt;&lt;span lang=&quot;EN-US&quot; style
 =&quot;font-family: &#39;Times New Roman&#39;\,serif\;&quot;&gt;The analysis of electromagnetic
  scattering from open-ended waveguide cavities has received much attention
  recently in connection with the prediction and reduction of the radar cro
 ss section (RCS) of a target. This problem serves as a simple model of duc
 t structures such as jet engine intakes of aircrafts and cracks occurring 
 on surfaces of general complicated bodies. In this talk\, we shall conside
 r two canonical\, parallel-plate waveguide cavities with material loading\
 , and carry out a comparative RCS analysis of these cavities using the Wie
 ner-Hopf technique. The first geometry (referred to as Cavity I) is a cavi
 ty formed by a semi-infinite parallel-plate waveguide with an interior pla
 nar termination\, where three different material layers are coated on the 
 surface of the terminated plate. The second geometry (referred to as Cavit
 y II) is a cavity formed by a finite parallel-plate waveguide with a plana
 r termination at the aperture of the waveguide\, where the same material l
 ayers as in Cavity I are coated on the surface of the terminated plate at 
 the aperture.&lt;/span&gt;&lt;/p&gt;\n&lt;p class=&quot;MsoNormal&quot; style=&quot;text-indent: 21.0pt\
 ; mso-char-indent-count: 2.0\;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: &#39;Ti
 mes New Roman&#39;\,serif\;&quot;&gt;We shall rigorously analyze the plane wave diffra
 ction by Cavity I and by Cavity II separately using the Wiener-Hopf techni
 que. Both E and H polarizations are considered. Introducing the Fourier tr
 ansform of the scattered field and applying boundary conditions in the tra
 nsform domain\, these two problems are both formulated in terms of the sim
 ultaneous Wiener-Hopf equations. The Wiener-Hopf equations are solved exac
 tly via the factorization and decomposition procedure. It should be noted 
 that the solution for Cavity I contains infinite series with unknown coeff
 icients\, whereas the solution for Cavity II contains infinite series with
  unknown coefficients as well as branch-cut integrals with unknown integra
 nds. Applying a rigorous asymptotics with the aid of the edge condition\, 
 highly-accurate approximate solutions for Cavity I and Cavity II are obtai
 ned. We will show numerical examples of the RCS of the two cavities for va
 rious physical parameters\, and discuss the far field scattering character
 istics in detail.&lt;/span&gt;&lt;/p&gt;
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