Fourier transform magnetic resonance current density imaging (FT-MRCDI) from one component of magnetic flux density

Fourier transform (FT)-based algorithms for magnetic resonance current density imaging (MRCDI) from one component of magnetic flux density have been developed for 2D and 3D problems. For 2D problems, where current is confined to the xy-plane and z-component of the magnetic flux density is measured a...

Full description

Saved in:
Bibliographic Details
Published inPhysics in medicine & biology Vol. 55; no. 11; pp. 3177 - 3199
Main Authors Ider, Yusuf Ziya, Birgul, Ozlem, Oran, Omer Faruk, Arikan, Orhan, Hamamura, Mark J, Muftuler, L Tugan
Format Journal Article
LanguageEnglish
Published England IOP Publishing 07.06.2010
Subjects
Online AccessGet full text

Cover

Loading…
More Information
Summary:Fourier transform (FT)-based algorithms for magnetic resonance current density imaging (MRCDI) from one component of magnetic flux density have been developed for 2D and 3D problems. For 2D problems, where current is confined to the xy-plane and z-component of the magnetic flux density is measured also on the xy-plane inside the object, an iterative FT-MRCDI algorithm is developed by which both the current distribution inside the object and the z-component of the magnetic flux density on the xy-plane outside the object are reconstructed. The method is applied to simulated as well as actual data from phantoms. The effect of measurement error on the spatial resolution of the current density reconstruction is also investigated. For 3D objects an iterative FT-based algorithm is developed whereby the projected current is reconstructed on any slice using as data the Laplacian of the z-component of magnetic flux density measured for that slice. In an injected current MRCDI scenario, the current is not divergence free on the boundary of the object. The method developed in this study also handles this situation.
Bibliography:ObjectType-Article-1
SourceType-Scholarly Journals-1
ObjectType-Feature-2
content type line 23
ISSN:0031-9155
1361-6560
1361-6560
DOI:10.1088/0031-9155/55/11/013