Analysis and visualization of brain connectivity using diffusion tensor MR imaging

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Analysis and visualization of brain connectivity using diffusion tensor MR imaging

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Analysis and visualization of brain connectivity using diffusion tensor MR imaging Supervisor: Daniel Rueckert Members: Caroline Baroukh, Rouslan Dimitrov, –

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Title: Analysis and visualization of brain connectivity using diffusion tensor MR imaging


1
Analysis and visualization of brain connectivity
using diffusion tensor MR imaging
  • Supervisor Daniel Rueckert
  • Members Caroline Baroukh,
  • Rouslan Dimitrov,
  • Przemyslaw Korzeniowski,
  • Danial Sheikh

2
Introduction
  • Multiple MRI scans provide 3D voxel grid
  • Changing MRI polarizations yields slightly
    different results based on tissue orientation
  • Diffusion tensor imaging (DTI) exploits this to
    assign anisotropy tensors to voxels

3
Introduction
  • After processing,
  • where
  • e - major axis of anisotropy ellipsoid
  • fa - fractional anisotropy 01
  • Pv - voxel center
  • Idea use ellipsoids to trace curves (connecting
    fibers) in the brain!

Pv
4
Outline
  • Aim of the project
  • Overview of the application
  • Tracing algorithm
  • GUI
  • Demo
  • Group organization

5
Aim of the project
6
Aim of the project
  • Application that interactively traces and
    visualizes fibers
  • Regions of interest (ROIs) used as starting point
    of fibers
  • ROIs loaded from a segmentation file or defined
    manually
  • Provide typical medical imaging visualization
    (eg. cutting planes, glyphs, etc)

7
(Technical) Overview of the application
  • Application in JAVA
  • Developed from scratch
  • Various toolboxes interactive 3D display
  • Tracer in C
  • Extends VTK
  • 2 new filters
  • vtkFiberTracer and vtkInterpolatedDifTensors

8
Tracer
  • Input
  • DTI data (eigenvector and fractional anisotropy)
  • Fiber Seed points
  • Output
  • Fibers as polylines (connected series of line
    segments).

9
Tracer
  • for each seedpoint
  • f new fiber polyline
  • do
  • move in direction of anisotropy to P
  • f.AddPoint(P)
  • until numberOfSteps exceeded
  • store f

Use custom second order curvature-preserving
integrator
?
Seed
10
Tracer
  • for each seedpoint
  • f new fiber polyline
  • do
  • move in direction of anisotropy to P
  • f.AddPoint(P)
  • if(fractional anisotrpy lt fThresh)
  • break
  • until numberOfSteps exceeded
  • store f

Empirically fThresh 0.2
11
Tracer
  • MRI provides low resolution scans 1283
  • Need to use steps much smaller than the voxel
    size
  • Use bilinear interpolation from 8 closest voxel
    centers
  • Danger 3000 fibers 100 steps 8 samples n,
  • where n is the order of the integrator, can be
    high!

12
Tracer
  • Problem 30 of the voxels contain at least two
    different neural tracts traveling in different
    directions
  • Solution
  • Add inertia to the fiber, so that low anisotropy
    regions cannot change its direction

13
vtkInterpolatedDifTensors
  • Problem Which way to go?
  • Anisotropy ellipsoids have no direction!

14
vtkInterpolatedDifTensors
  • Solution
  • Flip vectors on the fly
  • This needs sense of direction
  • Recover it from previous look-up
  • Implemented in vtkInterpolatedDifTensors,
    inherits interface from vtkInterpolatedVectorField

15
Tracer
  • Parameters exposed in the GUI from the Streamline
    Panel
  • Tracing from anatomical ROIs is done by randomly
    scattering points within them
  • Tracing from a user selected sphere distributes
    the seeds on the surface

16
GUI overview Demo
17
Questions?
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