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UID:C836CB7C-DD08-41BC-AA37-C7F333F270C2
DTSTART;TZID=Canada/Eastern:20211029T150000
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DESCRIPTION:EM diffraction is critical in many applications including anten
 nas and propagation. Understanding and visualizing EM wave – object inte
 raction is crucial in designing new antenna systems\, in predicting path l
 osses through complex propagation paths\, etc. In order to do that wave pi
 eces such as diffracted waves\, Fringe waves\, etc.\, should first be stud
 ied on canonical structures. Then\, complex objects can be investigated by
  using HFA as well as numerical methods in hybrid form intelligently.\n\nE
 M wave scattering from waves – objects interaction has long been investi
 gated. Interesting wave phenomena\, diffraction\, occur when objects have 
 sharp edges and tips. Methods known as High Frequency Asymptotics\, such a
 s Geometric optics (GO)\, Physical Optics\, (PO)\, Geometrical Theory of D
 iffraction\, (GTD)\, Uniform Theory of Diffraction (UTD)\, Physical Theory
  of Diffraction (PTD) and Theory of Edge Diffraction (TED) have been succe
 ssfully applied to variety of EM problems. Recently\, numerical methods\, 
 such as Finite Difference time Domain (FDTD)\, Method of Moments (MoM) and
  Finite Element Method (FEM) have also been used in modeling EM diffractio
 n. These powerful methods\, together with novel approaches\, have shown to
  be successful not only in modeling EM diffraction but also in distinguish
 ing wave pieces such as scattered waves\, diffracted waves\, Fringe waves\
 , etc.\, which is very important in visualizing and understanding complex 
 wave – object interaction.\n\nThis talk will review all these approaches
 \, use recently developed EM virtual tools and present comparisons through
  canonical examples.\n\nSpeaker(s): Levent Sevgi\, \n\nToronto\, Ontario\,
  Canada\, M5S3G4\, Virtual: https://events.vtools.ieee.org/m/282006
LOCATION:Toronto\, Ontario\, Canada\, M5S3G4\, Virtual: https://events.vtoo
 ls.ieee.org/m/282006
ORGANIZER:sean.hum@utoronto.ca
SEQUENCE:4
SUMMARY:IEEE Antennas and Propagation Society Distinguished Lecture - Prof.
  Levent Sevgi
URL;VALUE=URI:https://events.vtools.ieee.org/m/282006
X-ALT-DESC:Description: &lt;br /&gt;&lt;p&gt;EM diffraction is critical in many applica
 tions including antennas and propagation. Understanding and visualizing EM
  wave &amp;ndash\; object interaction is crucial in designing new antenna syst
 ems\, in predicting path losses through complex propagation paths\, etc. I
 n order to do that wave pieces such as diffracted waves\, Fringe waves\, e
 tc.\, should first be studied on canonical structures. Then\, complex obje
 cts can be investigated by using HFA as well as numerical methods in hybri
 d form intelligently.&lt;/p&gt;\n&lt;p&gt;EM wave scattering from waves &amp;ndash\; objec
 ts interaction has long been investigated. Interesting wave phenomena\, di
 ffraction\, occur when objects have sharp edges and tips. Methods known as
  High Frequency Asymptotics\, such as Geometric optics (GO)\, Physical Opt
 ics\, (PO)\, Geometrical Theory of Diffraction\, (GTD)\, Uniform Theory of
  Diffraction (UTD)\, Physical Theory of Diffraction (PTD) and Theory of Ed
 ge Diffraction (TED) have been successfully applied to variety of EM probl
 ems. Recently\, numerical methods\, such as Finite Difference time Domain 
 (FDTD)\, Method of Moments (MoM) and Finite Element Method (FEM) have also
  been used in modeling EM diffraction. These powerful methods\, together w
 ith novel approaches\, have shown to be successful not only in modeling EM
  diffraction but also in distinguishing wave pieces such as scattered wave
 s\, diffracted waves\, Fringe waves\, etc.\, which is very important in vi
 sualizing and understanding complex wave &amp;ndash\; object interaction.&amp;nbsp
 \;&amp;nbsp\;&lt;/p&gt;\n&lt;p&gt;This talk will review all these approaches\, use recentl
 y developed EM virtual tools and present comparisons through canonical exa
 mples.&lt;/p&gt;\n&lt;p&gt;&lt;strong&gt;&amp;nbsp\;&lt;/strong&gt;&lt;/p&gt;\n&lt;p&gt;&amp;nbsp\;&lt;/p&gt;
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