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Sos S. Agaian

Researcher at City University of New York

Publications -  582
Citations -  10193

Sos S. Agaian is an academic researcher from City University of New York. The author has contributed to research in topics: Image processing & Computer science. The author has an hindex of 38, co-authored 532 publications receiving 8216 citations. Previous affiliations of Sos S. Agaian include College of Staten Island & University of Texas System.

Papers
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Proceedings ArticleDOI

Image noise removal using image inpainting

TL;DR: New methods are addressed for impulse and speckle noise removal in images based on the fusion of noise detection and image inpainting techniques, employing a Neuro-Fuzzy model and an algorithm based on Frost filtering and image resizing.
Book ChapterDOI

Single Image Based Random-Value Impulse Noise Level Estimation Algorithm

TL;DR: A new random-valued impulse noise level estimation (RVI-E) algorithm using only a single image is presented, based on distribution property of impulse noise pixels, on correlation among the image, and on a new linear relationship between the percentage of big-distorted noise and one of all noise.
Journal ArticleDOI

2-D Octonion Discrete Fourier Transform: Fast Algorithms

TL;DR: In this paper, the 2-D two-side octonion DFT (ODFT) algorithm is described, where the color image from one of the color models, for instance the RGB model, can be transformed into the quaternion algebra and be represented as one quaternions image which allows to process simultaneously of all color components of the image.
Proceedings ArticleDOI

Fibonacci thresholding: Signal representation and morphological filters

TL;DR: In this article, a new weighted thresholding concept is presented, which is used for the set-theoretical representation of signals, producing new signals containing a large number of key features that are in the original signals and the new morphological filters.
Journal ArticleDOI

An examination of decomposition sparsity

TL;DR: Measurement of transform domain sparsity provides a means of comparing wavelet and subband decomposition performance and indicates that nonlinear sub band decompositions employing median filters or central order statistics can produce sparser decomposition than wavelets for certain classes of signals and images.