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DTSTAMP:20231224T210135Z
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DTSTART;TZID=America/New_York:20231212T121500
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DESCRIPTION:The problem of imaging of objects within or through multilayere
 d dielectric media appears in many areas\, including those in ground-penet
 rating radar (GPR) imaging\, through-the-wall radar imaging (TWRI)\, intra
 -wall and subsurface imaging\, and medical imaging. These general areas co
 ver many important defense and civilian applications such as those in coun
 terterrorism and law enforcement operations\, firefighting\, earthquake re
 scue missions\, detection of buried subsurface objects and minerals in GPR
 \, millimeter wave imaging of concealed weapons and contraband carried by 
 personnel\, to name a few. In many situations\, however\, the dielectric m
 edia induce shadowing effects on targets\, resulting in image degradation 
 and errors in geo-locating or\, possibly\, complete masking of targets. Fu
 rthermore\, in most practical situations the imaging of targets should be 
 done in real-time\, requiring the development of fast data acquisition sch
 emes as well as highly efficient microwave imaging techniques that can ful
 ly account for wave propagation through various dielectric layers or walls
 .\n\nIn this lecture\, a comprehensive overview of various image reconstru
 ction techniques for objects in stratified media will be given for both SA
 R-based and multiple-input multiple-output (MIMO) based systems\, and for 
 both real-time imaging and sparsity-based imaging scenarios. For the forme
 r\, we will describe the use of efficient 2D and 3D Diffraction Tomography
  (DT) techniques which use first order Born approximation together with su
 ccessive implementations of spatial fast-Fourier transform (FFT) and inver
 se-FFT (IFFT)\, to arrive at high-resolution images. Such fast-imaging tec
 hniques\, however\, do not address the problem posed by long data acquisit
 ion time associated with most microwave-imaging scenarios. To address this
  problem\, assuming a sparse target space\, one can resort to the use of C
 ompressive Sensing (CS) to significantly reduce the number of antennas and
 /or collected frequency points. In our implementation of CS\, the wall or 
 multilayered media effects are accurately and efficiently accounted for in
  the sparse-image reconstruction through the use of approximate expression
 s for the Green’s functions of multi-layered lossy dielectric medium. In
  particular\, the use of total variation minimization (TVM) and its advant
 ages over the l1-norm minimization\, which is often used in the standard r
 adar implementation of CS\, will be detailed. Numerical and experimental r
 esults for DT-based and CS-based radar imaging in various GPR and TWRI sce
 narios will be given in the presentation.\n\nSpeaker(s): Prof. Ahmad Hoorf
 ar\, \n\nBldg: Pavillon Principal\, B 600.16\, la Galerie Rolland\, 2500 C
 hem. de Polytechnique\, Montréal\, Quebec\, Canada\, H3T 1J4
LOCATION:Bldg: Pavillon Principal\, B 600.16\, la Galerie Rolland\, 2500 Ch
 em. de Polytechnique\, Montréal\, Quebec\, Canada\, H3T 1J4
ORGANIZER:elham.baladi@polymtl.ca
SEQUENCE:11
SUMMARY:Real Time and Sparse Reconstructed Radar Imaging Through Stratified
  Media
URL;VALUE=URI:https://events.vtools.ieee.org/m/381919
X-ALT-DESC:Description: &lt;br /&gt;&lt;p&gt;The problem of imaging of objects within o
 r through multilayered dielectric media appears in many areas\, including 
 those in ground-penetrating radar (GPR) imaging\, through-the-wall radar i
 maging (TWRI)\, intra-wall and subsurface imaging\, and medical imaging. T
 hese general areas cover many important defense and civilian applications 
 such as those in counterterrorism and law enforcement operations\, firefig
 hting\, earthquake rescue missions\, detection of buried subsurface object
 s and minerals in GPR\, millimeter wave imaging of concealed weapons and c
 ontraband carried by personnel\, to name a few. In many situations\, howev
 er\, the dielectric media induce shadowing effects on targets\, resulting 
 in image degradation and errors in geo-locating or\, possibly\, complete m
 asking of targets. Furthermore\, in most practical situations the imaging 
 of targets should be done in real-time\, requiring the development of fast
  data acquisition schemes as well as highly efficient microwave imaging te
 chniques that can fully account for wave propagation through various diele
 ctric layers or walls.&lt;/p&gt;\n&lt;p&gt;&amp;nbsp\;&lt;/p&gt;\n&lt;p&gt;In this lecture\, a compreh
 ensive overview of various image reconstruction techniques for objects in 
 stratified media will be given for both SAR-based and multiple-input multi
 ple-output (MIMO) based systems\, and for both real-time imaging and spars
 ity-based imaging scenarios. For the former\, we will describe the use of 
 efficient 2D and 3D Diffraction Tomography (DT) techniques which use first
  order Born approximation together with successive implementations of spat
 ial fast-Fourier transform (FFT) and inverse-FFT (IFFT)\, to arrive at hig
 h-resolution images. Such fast-imaging techniques\, however\, do not addre
 ss the problem posed by long data acquisition time associated with most mi
 crowave-imaging scenarios. To address this problem\, assuming a sparse tar
 get space\, one can resort to the use of Compressive Sensing (CS) to signi
 ficantly reduce the number of antennas and/or collected frequency points.&amp;
 nbsp\; In our implementation of CS\, the wall or multilayered media effect
 s are accurately and efficiently accounted for in the sparse-image reconst
 ruction through the use of approximate expressions for the Green&amp;rsquo\;s 
 functions of multi-layered lossy dielectric medium. In particular\, the us
 e of total variation minimization (TVM) and its advantages over the l1-nor
 m minimization\, which is often used in the standard radar implementation 
 of CS\, will be detailed. Numerical and experimental results for DT-based 
 and CS-based radar imaging in various GPR and TWRI scenarios will be given
  in the presentation.&lt;/p&gt;
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