c omputer a ssisted m inimal i nvasive s urgery towards g uided m otor c ontrol by: vinay b...
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COMPUTER ASSISTED MINIMAL INVASIVE SURGERY TOWARDS GUIDED MOTOR CONTROLBy: Vinay B Gavirangaswamy
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INTRODUCTION
Minimal invasive surgery is practiced over conventional open surgical methods
Advantageous over traditional techniques as it minimizes post operative complications and leave minimum scars on the body
Restricted visibility and dept perception Difficult to acquire required new motor skills Difficult to gain experience to develop
required motor skills Very few or no alternatives other than
performing actual surgery as teaching method
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SOLUTION APPROACH
Increased use of sensors to assist in depth perception
Three-dimensional camera system Computer Tomography as substitute for
improved visibility and depth perception Computer simulation to act a simulation tool
using actual instruments
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COMPUTER TOMOGRAPHY
“Any method that reconstructs internal structural information within an object by mathematically reconstructing it from a series of projections”.Construction techniques Set of projection Filtered back projection Algebraic reconstruction methods
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KEY TERMINOLOGIES
Constructed using linear attenuation coefficient μ
Depends on element composition and density
Volume element (voxel) a value in three dimensional space, is analogous to pixel in 2D image.
Intensity at voxel is calculated by - incident intensity - detected intensity
Sinogram/Radon – View taken from axis position t and at an angle Φ
d
e
I
Idsyx
0
log),( 0IdI
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KEY TERMINOLOGIES (CONTD.)
Phantom- construction of a planar figure from view points
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Uses rectangular co-ordinate system
Projections from all the views contribute too much to the center of the image, and causes overlap (blurring)
Uses polar co-ordinate system
Inverse transformation removes blurring
Set of ProjectionsFiltered Back Projections
sincos
,2
yxt
dxdyeyxfwtjS
sin,cos
,)(2
vu
dudySyxf evyuxj
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ALGEBRAIC RECONSTRUCTION METHODS
Calculation of linear attenuation coefficient is considered as set of simultaneous equations; written in the form
n – number of voxels m – number of projections A – is the matrix of weights x- voxel values b-projection measurements are the b values
mnnm bxA
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ALGEBRAIC RECONSTRUCTION METHOD
No single point that represents stable answer
Convergence may not be very fast
When to stop?
Requires small number of view points compared to FBP
FBP view points need to be equally spaced
Acceptable reconstruction is possible through under sampled projections
Can be parallelized*
Disadvantage (iterative method)
Advantages overfiltered back propagation
* Similar to Parallel Implementations of Gaussian elimination Vasilije’s Project
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REFENCES
J.C. Russ, The image processing Handbook CRC Press (1992)
Raman Rao, Ronald D. Kriz et al, “Parallel Implementation of the Filtered Back Projection Algorithm for Tomographic Imaging”, Internet: http://www.sv.vt.edu/xray_ct/parallel/Parallel_CT.html, February 8, 2012