DocumentCode
3076407
Title
A FEM-Based Forward Solver for Studying the Forward Problem of Electrical Impedance Tomography (EIT) with A Practical Biological Phantom
Author
Bera, Tushar Kanti ; Nagaraju, J.
Author_Institution
Dept. of Instrum., Indian Inst. of Sci., Bangalore
fYear
2009
fDate
6-7 March 2009
Firstpage
1375
Lastpage
1381
Abstract
A finite element method based forward solver is developed for solving the forward problem of a 2D-electrical impedance tomography. The method of weighted residual technique with a Galerkin approach is used for the FEM formulation of EIT forward problem. The algorithm is written in MatLAB7.0 and the forward problem is studied with a practical biological phantom developed. EIT governing equation is numerically solved to calculate the surface potentials at the phantom boundary for a uniform conductivity. An EIT-phantom is developed with an array of 16 electrodes placed on the inner surface of the phantom tank filled with KCl solution. A sinusoidal current is injected through the current electrodes and the differential potentials across the voltage electrodes are measured. Measured data is compared with the differential potential calculated for known current and solution conductivity. Comparing measured voltage with the calculated data it is attempted to find the sources of errors to improve data quality for better image reconstruction.
Keywords
Galerkin method; biology computing; electric impedance imaging; finite element analysis; image reconstruction; 2D-electrical impedance tomography; FEM-based forward solver; Galerkin approach; MatLAB7.0; biological phantom; data quality; differential potentials; finite element method; forward problem; image reconstruction; sinusoidal current; uniform conductivity; voltage electrodes; weighted residual technique; Computer languages; Conductivity; Current measurement; Electrodes; Finite element methods; Imaging phantoms; Moment methods; Surface impedance; Tomography; Voltage measurement; EIT phantoms; common mode feedback; electrical impedance tomography; finite element method; forward problem; forward solver; inverse problem;
fLanguage
English
Publisher
ieee
Conference_Titel
Advance Computing Conference, 2009. IACC 2009. IEEE International
Conference_Location
Patiala
Print_ISBN
978-1-4244-2927-1
Electronic_ISBN
978-1-4244-2928-8
Type
conf
DOI
10.1109/IADCC.2009.4809217
Filename
4809217
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