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磁感应断层成像中的单步三维图像重建:空间分辨率和对比度与噪声比的理论极限

Single-step 3-d image reconstruction in magnetic induction tomography: theoretical limits of spatial resolution and contrast to noise ratio.

作者信息

Scharfetter Hermann, Hollaus Karl, Rosell-Ferrer Javier, Merwa Robert

机构信息

Institute of Medical Engineering, Graz University of Technology, Krenngasse 37, Graz, A-8010, Austria.

出版信息

Ann Biomed Eng. 2006 Nov;34(11):1786-98. doi: 10.1007/s10439-006-9177-6. Epub 2006 Oct 10.

Abstract

Magnetic induction tomography (MIT) is a low-resolution imaging modality for reconstructing the changes of the complex conductivity in an object. MIT is based on determining the perturbation of an alternating magnetic field, which is coupled from several excitation coils to the object. The conductivity distribution is reconstructed from the corresponding voltage changes induced in several receiver coils. Potential medical applications comprise the continuous, non-invasive monitoring of tissue alterations which are reflected in the change of the conductivity, e.g. edema, ventilation disorders, wound healing and ischemic processes. MIT requires the solution of an ill-posed inverse eddy current problem. A linearized version of this problem was solved for 16 excitation coils and 32 receiver coils with a model of two spherical perturbations within a cylindrical phantom. The method was tested with simulated measurement data. Images were reconstructed with a regularized single-step Gauss-Newton approach. Theoretical limits for spatial resolution and contrast/noise ratio were calculated and compared with the empirical results from a Monte-Carlo study. The conductivity perturbations inside a homogeneous cylinder were localized for a SNR between 44 and 64 dB. The results prove the feasibility of difference imaging with MIT and give some quantitative data on the limitations of the method.

摘要

磁感应断层成像(MIT)是一种用于重建物体内部复电导率变化的低分辨率成像模态。MIT基于确定交变磁场的扰动,该交变磁场由多个激励线圈耦合到物体。电导率分布是根据在多个接收线圈中感应出的相应电压变化来重建的。潜在的医学应用包括对组织变化进行连续、非侵入性监测,这些变化反映在电导率的改变上,例如水肿、通气障碍、伤口愈合和缺血过程。MIT需要解决一个不适定的逆涡流问题。针对一个圆柱体内有两个球形扰动的模型,求解了16个激励线圈和32个接收线圈情况下该问题的线性化版本。该方法用模拟测量数据进行了测试。采用正则化单步高斯 - 牛顿方法重建图像。计算了空间分辨率和对比度/噪声比的理论极限,并与蒙特卡罗研究的实验结果进行了比较。对于44至64分贝的信噪比,定位了均匀圆柱体内的电导率扰动。结果证明了MIT差分成像的可行性,并给出了该方法局限性的一些定量数据。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/8782/1705502/c9351362fb12/10439_2006_9177_Fig1_HTML.jpg

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