TMI Watch IEEE Transactions on Medical Imaging metadata monitor

Volume 13, Issue 4

3 articles collected from IEEE Xplore web pages.

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A. Adler, R. Guardo

Body Part 身体部位
Pending
Modality 模态
Pending
Abstract / 摘要
English

Reconstruction of images in electrical impedance tomography requires the solution of a nonlinear inverse problem on noisy data. This problem is typically ill-conditioned and requires either simplifying assumptions or regularization based on a priori knowledge. The authors present a reconstruction algorithm using neural network techniques which calculates a linear approximation of the inverse probl...

中文

中文摘要翻译待生成

Author Info / 作者信息
A. Adler Affiliation not provided by IEEE Xplore 机构中文翻译待生成或 IEEE 未提供机构
R. Guardo Affiliation not provided by IEEE Xplore 机构中文翻译待生成或 IEEE 未提供机构

Accelerated image reconstruction using ordered subsets of projection data

使用投影数据有序子集的加速图像重建

H.M. Hudson, R.S. Larkin

Body Part 身体部位
None
Modality 模态
CT
Abstract / 摘要
English

The authors define ordered subset processing for standard algorithms (such as expectation maximization, EM) for image restoration from projections. Ordered subsets methods group projection data into an ordered sequence of subsets (or blocks). An iteration of ordered subsets EM is defined as a single pass through all the subsets, in each subset using the current estimate to initialize application of EM with that data subset. This approach is similar in concept to block-Kaczmarz methods introduced by Eggermont et al. (1981) for iterative reconstruction. Simultaneous iterative reconstruction (SIRT) and multiplicative algebraic reconstruction (MART) techniques are well known special cases. Ordered subsets EM (OS-EM) provides a restoration imposing a natural positivity condition and with close links to the EM algorithm. OS-EM is applicable in both single photon (SPECT) and positron emission tomography (PET). In simulation studies in SPECT, the OS-EM algorithm provides an order-of-magnitude acceleration over EM, with restoration quality maintained. >

中文

作者定义了用于从投影数据恢复图像的标准算法(如期望最大化,EM)的有序子集处理。有序子集方法将投影数据分组为有序的子集序列(或块)。有序子集EM的一次迭代定义为一次通过所有子集,在每个子集中使用当前估计来初始化应用

Author Info / 作者信息
H.M. Hudson Department of Statistics, Macquarie University, NSW, Australia 机构中文翻译待生成或 IEEE 未提供机构
R.S. Larkin Department of Statistics, Macquarie University, NSW, Australia 机构中文翻译待生成或 IEEE 未提供机构

A.P. Zijdenbos, B.M. Dawant, R.A. Margolin, A.C. Palmer

Body Part 身体部位
Pending
Modality 模态
Pending
Abstract / 摘要
English

The analysis of MR images is evolving from qualitative to quantitative. More and more, the question asked by clinicians is how much and where, rather than a simple statement on the presence or absence of abnormalities. The authors present a study in which the results obtained with a semiautomatic, multispectral segmentation technique are quantitatively compared to manually delineated regions. The ...

中文

中文摘要翻译待生成

Author Info / 作者信息
A.P. Zijdenbos Affiliation not provided by IEEE Xplore 机构中文翻译待生成或 IEEE 未提供机构
B.M. Dawant Affiliation not provided by IEEE Xplore 机构中文翻译待生成或 IEEE 未提供机构
R.A. Margolin Affiliation not provided by IEEE Xplore 机构中文翻译待生成或 IEEE 未提供机构
A.C. Palmer Affiliation not provided by IEEE Xplore 机构中文翻译待生成或 IEEE 未提供机构
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