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Compressive Sensing for Three-Dimensional Brain Magnetic Resonance Imaging

    Research output: Chapter in Book/Report/Conference proceedingConference contribution

    Abstract

    Three dimensional (3D) Magnetic Resonance Imaging (MRI) reconstructions depend heavily on the imaging speed. Magnetic Resonance (MR) images consist of large volume of redundant and sparse data. Therefore, the need to reduce this data without degrading the image information. In Fourier Domain, sparse nature of MR images enables image reconstruction with fewer Fourier coefficients. Fourier Transform (FT) maps the image into the frequency domain using fixed and same size window throughout the analysis. In our paper, a method to perform compressive sensing for MR image is presented. Anisotropic filtering using Active Contour Modelling is performed to smoothen the image in order to preserve edge information. MR image is converted into Fourier Domain using Discrete Fourier Transform (DFT). l1 and l2 reconstruction algorithms are used to reconstruct the images using minimum coefficients that have maximum information.

    Original languageEnglish
    Title of host publicationRecent Trends in Image Processing and Pattern Recognition - 2nd International Conference, RTIP2R 2018, Revised Selected Papers
    EditorsK.C. Santosh, Ravindra S. Hegadi
    PublisherSpringer Verlag
    Pages294-302
    Number of pages9
    ISBN (Print)9789811391835
    DOIs
    Publication statusPublished - 01-01-2019
    Event2nd International Conference on Recent Trends in Image Processing and Pattern Recognition, RTIP2R 2018 - Solapur, India
    Duration: 21-12-201822-12-2018

    Publication series

    NameCommunications in Computer and Information Science
    Volume1036
    ISSN (Print)1865-0929

    Conference

    Conference2nd International Conference on Recent Trends in Image Processing and Pattern Recognition, RTIP2R 2018
    Country/TerritoryIndia
    CitySolapur
    Period21-12-1822-12-18

    All Science Journal Classification (ASJC) codes

    • General Computer Science
    • General Mathematics

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