Work place: Electronics Engineering Department, SVNIT, Surat, 395007, India
E-mail: hsgoklani@gmail.com
Website:
Research Interests: Image Processing, Computer Architecture and Organization, Computer systems and computational processes
Biography
Hemant S. Goklani is an Assistant Professor in the department of Electronics and Telecommunication Engineering at SVMIT, Bharuch, Gujarat. He is pursuing Ph.D at SVNIT, Surat, Gujarat. He received his B.E. from North Gujarat University, Patan, Gujarat and M.Tech. from SVNIT, Surat, Gujarat. His main research areas are Image processing and Communication Systems. He has published many research papers in international journals and conference proceedings. He is a life member of ISTE.
By Hemant S. Goklani Jignesh N. Sarvaiya Fahad Abdul
DOI: https://doi.org/10.5815/ijigsp.2017.08.04, Pub. Date: 8 Aug. 2017
A sampled signal can be properly reconstructed if the sampling rate follows the Nyquist criteria. If Nyquist criteria is imposed on various image and video processing applications, a large number of samples are produced. Hence, storage, processing and transmission of these huge amounts of data make this task impractical. As an alternate, Compressed Sensing (CS) concept was applied to reduce the sampling rate. Compressed sensing method explores signal sparsity and hence the signal acquisition process in the area of transformation can be carried out below the Nyquist rate. As per CS theory, signal can be represented by alternative non-adaptive linear projections, which preserve the signal structure and the reconstruction of the signal can be achieved using optimization process. Hence signals can be reconstructed from severely undersampled measurements by taking advantage of their inherent low-dimensional structure. As Compressed Sensing, requires a lower sampling rate for reconstruction, data captured within the specified time will be obviously less than the traditional method.
In this paper, three Compressed Sensing algorithms, namely Orthogonal Matching Pursuit (OMP), Compressive Sampling Matching Pursuit (CoSaMP) and Normalized Iterative Hard Thresholding (NIHT) are reviewed and their performance is evaluated at different sparsity levels for image reconstruction.
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