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Computational and Mathematical Methods in Medicine
Volume 2013 (2013), Article ID 461846, 1 page
http://dx.doi.org/10.1155/2013/461846
Editorial

Electromagnetic Tissue Properties Imaging for Biomedical Applications

1Department of Computational Science & Engineering/Mathematics, Yonsei University, Seoul 120-749, Republic of Korea
2School of Mathematics, University of Manchester, Alan Turing Building, Oxford Road, Manchester M13 9PL, UK
3Philips Technologie GmbH, Roentgenstraße 24-26, Hamburg, Germany
4Department of Biomedical Engineering, Kyung Hee University, Gyeonggi-do 446-701, Republic of Korea

Received 22 October 2013; Accepted 22 October 2013

Copyright © 2013 Jin Keun Seo et al. This is an open access article distributed under the Creative Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited.


Recently, imaging techniques in science, engineering, and medicine have evolved to expand our ability to visualize a property of an object such as the human body. In particular, there has been marked progress in electromagnetic property imaging techniques, where cross sectional image reconstructions of electric conductivity, permittivity, and magnetic susceptibility distributions inside the human body are pursued. These techniques also have wider application to imaging methods in medicine, biotechnology, nondestructive testing, monitoring of industrial process, and others.

This special issue focuses on imaging methodologies, mathematical models, and computational algorithms for imaging electrical tissue properties for biomedical applications. The imaging problems in this topic can be formulated as inverse problems that are intrinsically nonlinear. Finding solutions with practical significance and value requires in-depth understanding of the underlying physical phenomena and data acquisition systems as well as implementation details of image reconstruction algorithms. Experience over the last three decades has shown that the symbiotic interplay between theoretical mathematics, computational mathematics, and experiments is crucial for understanding and solving these nonlinear problems in practice.

With this special issue, we hope to give an opportunity for this scientific community to consolidate knowledge in the field and to identify the new challenges and the most promising directions for future progress.

Jin Keun Seo
William Lionheart
Ulrich Katscher
EungJe Woo