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    A Stationary-Sources and Rotating-Detectors Computed Tomography Architecture for Higher Temporal Resolution and Lower Radiation Dose 

    Cao, Guohua; Liu, Baodong; Gong, Hao; Yu, Hengyong; Wang, Ge (IEEE, 2014)
    In current computed tomography (CT) architecture, both X-ray tubes and X-ray detectors are rotated mechanically around an object to collect a sufficient number of projections. This architecture has been shown to not be ...
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    SART-Type Image Reconstruction from Overlapped Projections 

    Yu, Hengyong; Ji, Changguo; Wang, Ge (Hindawi, 2010-09-05)
    To maximize the time-integrated X-ray flux from multiple X-ray sources and shorten the data acquisition process, a promising way is to allow overlapped projections from multiple sources being simultaneously on without ...
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    Cone-Beam Composite-Circling Scan and Exact Image Reconstruction for a Quasi-Short Object 

    Yu, Hengyong; Wang, Ge (Hindawi, 2008-02-03)
    Here we propose a cone-beam composite-circling mode to solve the quasi-short object problem, which is to reconstruct a short portion of a long object from longitudinally truncated cone-beam data involving the short object. ...
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    Inverse Fourier Transform in the Gamma Coordinate System 

    Wei, Yuchuan; Yu, Hengyong; Wang, Ge (Hindawi, 2010-10-26)
    This paper provides auxiliary results for our general scheme of computed tomography. In 3D parallel-beam geometry, we first demonstrate that the inverse Fourier transform in different coordinate systems ...
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    Line-Source Based X-Ray Tomography 

    Bharkhada, Deepak; Yu, Hengyong; Liu, Hong; Plemmons, Robert; Wang, Ge (Hindawi, 2009-04-27)
    Current computed tomography (CT) scanners, including micro-CT scanners, utilize a point x-ray source. As we target higher and higher spatial resolutions, the reduced x-ray focal spot size limits the temporal and contrast ...
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    Exact Interior Reconstruction with Cone-Beam CT 

    Ye, Yangbo; Yu, Hengyong; Wang, Ge (Hindawi, 2008-01-23)
    Using the backprojection filtration (BPF) and filtered backprojection (FBP) approaches, respectively, we prove that with cone-beam CT the interior problem can be exactly solved by analytic continuation. The prior knowledge ...
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    Exact Interior Reconstruction from Truncated Limited-Angle Projection Data 

    Ye, Yangbo; Yu, Hengyong; Wang, Ge (Hindawi, 2008-05-06)
    Using filtered backprojection (FBP) and an analytic continuation approach, we prove that exact interior reconstruction is possible and unique from truncated limited-angle projection data, if we assume a prior knowledge on ...
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    A General Formula for Fan-Beam Lambda Tomography 

    Yu, Hengyong; Wang, Ge (Hindawi, 2007-08-23)
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    A General Total Variation Minimization Theorem for Compressed Sensing Based Interior Tomography 

    Han, Weimin; Yu, Hengyong; Wang, Ge (Hindawi, 2009-11-17)
    Recently, in the compressed sensing framework we found that a two-dimensional interior region-of-interest (ROI) can be exactly reconstructed via the total variation minimization if the ROI is piecewise constant (Yu and ...
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    A General Local Reconstruction Approach Based on a Truncated Hilbert Transform 

    Ye, Yangbo; Yu, Hengyong; Wei, Yuchuan; Wang, Ge (Hindawi, 2007-06-17)
    Exact image reconstruction from limited projection data has been a central topic in the computed tomography (CT) field. In this paper, we present a general region-of-interest/volume-of-interest (ROI/VOI) reconstruction ...
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    Content TypeArticle - Refereed (12)SubjectComputed tomography (1)interior tomography (1)multisource (1)radiation dose (1)temporal resolution (1)... View MoreDate Issued2014 (1)2012 (1)2010 (3)2009 (2)2008 (3)2007 (2)Author
    Wang, Ge (12)
    Yu, Hengyong (12)
    Ye, Yangbo (3)Wei, Yuchuan (2)Bennett, James (1)... View MoreHas File(s)Yes (12)

    If you believe that any material in VTechWorks should be removed, please see our policy and procedure for Requesting that Material be Amended or Removed. All takedown requests will be promptly acknowledged and investigated.

    Virginia Tech | University Libraries | Contact Us