Published August 2010 | Version v1
Journal article

An algorithm for computed tomography image reconstruction from limited-view projections

  • 1. National Digital Switching System Engineering and Technological R and D Centre, Zhengzhou 450002 (China)
  • 2. The Beijing City Key Lab of Medical Physics and Engineering, Peking University, Beijing 100871 (China)

Description

With the development of the compressive sensing theory, the image reconstruction from the projections viewed in limited angles is one of the hot problems in the research of computed tomography technology. This paper develops an iterative algorithm for image reconstruction, which can fit most cases. This method gives an image reconstruction flow with the difference image vector, which is based on the concept that the difference image vector between the reconstructed and the reference image is sparse enough. Then the l1-norm minimization method is used to reconstruct the difference vector to recover the image for flat subjects in limited angles. The algorithm has been tested with a thin planar phantom and a real object in limited-view projection data. Moreover, all the studies showed the satisfactory results in accuracy at a rather high reconstruction speed. (cross-disciplinary physics and related areas of science and technology)

Availability note (English)

Available from http://dx.doi.org/10.1088/1674-1056/19/8/088106

Additional details

Publishing Information

Journal Title
Chinese Physics. B
Journal Volume
19
Journal Issue
8
Journal Page Range
[6 p.]
ISSN
1674-1056

INIS

Country of Publication
China
Country of Input or Organization
International Atomic Energy Agency (IAEA)
INIS RN
45009323
Subject category
S71: CLASSICAL AND QUANTUM MECHANICS, GENERAL PHYSICS;
Descriptors DEI
ACCURACY; ALGORITHMS; COMPUTERIZED TOMOGRAPHY; IMAGE PROCESSING; IMAGES; ITERATIVE METHODS; MINIMIZATION; PHANTOMS; VECTORS; VELOCITY
Descriptors DEC
CALCULATION METHODS; DIAGNOSTIC TECHNIQUES; MATHEMATICAL LOGIC; MOCKUP; OPTIMIZATION; PROCESSING; STRUCTURAL MODELS; TENSORS; TOMOGRAPHY