Data errors and reconstruction algorithms in electrical impedance tomography
被引:29
作者:
Breckon, W.R.
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Department of Computing and Mathematical Sciences, Oxford Polytechnic, Oxford OX3 0BP, United KingdomDepartment of Computing and Mathematical Sciences, Oxford Polytechnic, Oxford OX3 0BP, United Kingdom
Breckon, W.R.
[1
]
Pidcock, M.K.
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Department of Computing and Mathematical Sciences, Oxford Polytechnic, Oxford OX3 0BP, United KingdomDepartment of Computing and Mathematical Sciences, Oxford Polytechnic, Oxford OX3 0BP, United Kingdom
Pidcock, M.K.
[1
]
机构:
[1] Department of Computing and Mathematical Sciences, Oxford Polytechnic, Oxford OX3 0BP, United Kingdom
In electrical impedance tomography the reconstruction problem is a nonlinear inverse problem and can only be solved by iterative methods. This paper describes two such algorithms, one based on the regularized Newton's method of Levenburg and Marquardt, and a second modified version of this algorithm which uses optimal current drive patterns. The second algorithm is shown to give superior reconstruction in a simulation study. Some effects of errors in the knowledge of boundary shape and electrode position are also discussed.