2002Unpublished venueRequires access

A convergence estimator for the iterative reconstruction of electrical impedance tomography images

Thomas F. Schuessler, Jason H. T. Bates

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Abstract

The reconstruction of electrical impedance tomography (EIT) images poses an inverse problem that requires iterative solution. However, due to its severe ill-conditioning the EIT problem often fails to converge toward a physically meaningful minimum. In this paper, we present an estimator that tracks the convergence of an iterative EIT image reconstruction process by comparing the trajectories of the image conductivities and the objective function. In a computer simulation, this criterion was fulfilled for all reconstructions that converged to a meaningful image.

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What this paper is about

The reconstruction of electrical impedance tomography (EIT) images poses an inverse problem that requires iterative solution. However, due to its severe ill-conditioning the EIT problem often fails to converge toward a physically meaningful minimum. In this paper, we present an estimator that tracks the convergence of an iterative EIT image reconstruction process by comparing the trajectories of the image conductivities and the objective function. In a computer simulation, this criterion was fulfilled for all reconstructions that converged to a meaningful image.

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Available abstract

The reconstruction of electrical impedance tomography (EIT) images poses an inverse problem that requires iterative solution. However, due to its severe ill-conditioning the EIT problem often fails to converge toward a physically meaningful minimum. In this paper, we present an estimator that tracks the convergence of an iterative EIT image reconstruction process by comparing the trajectories of the image conductivities and the objective function. In a computer simulation, this criterion was fulfilled for all reconstructions that converged to a meaningful image.

Key concepts: Electrical impedance tomography, Iterative reconstruction, Convergence (economics), Inverse problem, Tomography, Estimator, Iterative method, Iterative and incremental development

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