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Three-dimensional Quantitative Ultrasound Imaging

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Title: Three-dimensional quantitative ultrasound imaging Author: A.J. Devaney Last modified by: anthony jude devaney Created Date: 9/13/1995 9:47:56 PM – PowerPoint PPT presentation

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Title: Three-dimensional Quantitative Ultrasound Imaging


1
Three-dimensional Quantitative Ultrasound Imaging
Tonydev2_at_aol.com
Devaney_at_ece.neu.edu
  • A.J. Devaney
  • Department of electrical and computer engineering
  • Northeastern university
  • Boston, MA 02115

Acoustical Holography, Encyclopedia of Applied
Physics, Americal Institute of Physics 1993.
A.J. Devaney Associates, Inc. 295 Huntington
Ave-suite 208. Boston, MA 02115
2
Canonical Imaging Configuration
Quantitative imaging problem Given set of
scattered field measurements
determine object
function
3
Data Model
  • Nonlinear and nonlocal mapping from object
    function to scattered field
  • Mapping from 3D to 2D thus non-unique

Born approximation Rytov approximation
4
Born Approximation Imaging
5
Analog Two-dimensional Imaging
x,y
x,y
Lens
Object
Image
Lens converts outgoing spherical waves into
incoming spherical waves to produce the image
field.
6
Backpropagation Imaging
Backpropagated wavefield
Image
Sensor system aperture
7
Backpropagation--the Acoustic Lens
8
The backpropagation Algorithm
Scattered wavefield
Object
Sensor system aperture
Backpropagated wavefield
Image
Sensor system aperture
9
The backpropagation Point Spread Function
spherical wave
Sensor system aperture
backpropagated spherical wave
Point spread function is the image of a point
(delta function) scatterer
10
Point Spread Function
Point spread function
Coherent transfer function
11
Improving Image Qualityconfocal Ultrasound
Imaging
Focus-on-transmit and focus-on-receive
Confocal mode rr0
12
Plane wave insonification Diffraction tomography
source array
detector array
Partial image
13
Image Quality
Point spread function
Transfer function
14
Image Processing
  • Image processing performed directly on 3D image
    in confocal system
  • Image processing performed on raw data in
    diffraction tomography
  • (yields filtered backpropagation algorithm)

15
Summary and Conclusions
  • Single experiment ultrasound imaging of 3D
    objects yields extremely low image quality
  • Multiple experiments via confocal scanning or
    diffraction tomography yields high image quality
  • Post image processing and algorithm optimization
    can improve image quality
  • Born approximation not adequate for strong
    scattering and/or extended objects
  • Conventional (optical) measures of image quality
    not appropriate for 3D ultrasound
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