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Byung Il Lee

Researcher at Kyung Hee University

Publications -  33
Citations -  1239

Byung Il Lee is an academic researcher from Kyung Hee University. The author has contributed to research in topics: Imaging phantom & Current density. The author has an hindex of 18, co-authored 33 publications receiving 1178 citations.

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Conductivity and current density image reconstruction using harmonic Bz algorithm in magnetic resonance electrical impedance tomography

TL;DR: Reconstructed conductivity and current density images from computer simulations and phantom experiments using four recessed electrodes injecting six different currents of 26 mA suggest that in vitro and in vivo experimental studies with animal subjects are feasible.
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J-substitution algorithm in magnetic resonance electrical impedance tomography (MREIT): phantom experiments for static resistivity images

TL;DR: Experimental procedures, denoising techniques and image reconstructions using a 0.3-tesla MREIT system and saline phantoms are presented and J-substitution algorithm effectively utilizes the internal current density information resolving the problem inherent in a conventional EIT.
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Noise analysis in magnetic resonance electrical impedance tomography at 3 and 11 T field strengths.

TL;DR: Noise level reductions can be achieved by optimizing MREIT pulse sequences and using signal averaging, and two different methods to estimate magnetic flux noise levels are suggested.
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Electrical conductivity images of biological tissue phantoms in MREIT

TL;DR: The feasibility of the MREIT technique in producing conductivity images of different biological soft tissues with a high spatial resolution and accuracy when the authors use a sufficient amount of the injection current is experimentally demonstrated.
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Three-dimensional forward solver and its performance analysis for magnetic resonance electrical impedance tomography (MREIT) using recessed electrodes

TL;DR: The forward solver described in this paper computes voltage and current density distributions using the finite element method (FEM) and calculates the magnetic flux density within the subject using the Biot-Savart law and FEM.