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Khaled M. Elleithy

Researcher at University of Bridgeport

Publications -  348
Citations -  3585

Khaled M. Elleithy is an academic researcher from University of Bridgeport. The author has contributed to research in topics: Wireless sensor network & Key distribution in wireless sensor networks. The author has an hindex of 26, co-authored 334 publications receiving 2868 citations. Previous affiliations of Khaled M. Elleithy include Sewanee: The University of the South & University of Louisiana at Lafayette.

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Sensor-Based Assistive Devices for Visually-Impaired People: Current Status, Challenges, and Future Directions

TL;DR: A comparative survey of the wearable and portable assistive devices for visually-impaired people is presented to show the progress in assistive technology for this group of people and to address and present most of the issues of these systems.
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A Robust and Secure Video Steganography Method in DWT-DCT Domains Based on Multiple Object Tracking and ECC

TL;DR: A robust and secure video steganographic algorithm in discrete wavelet transform (DWT) and discrete cosine Transform (DCT) domains based on the multiple object tracking (MOT) algorithm and error correcting codes is proposed.
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Retinal Vessels Segmentation Techniques and Algorithms: A Survey

TL;DR: A comprehensive overview of the preprocessing operations and state of the art methods of retinal vessels identification are introduced and the evaluation and validation of the results ofretinal vessels segmentation are discussed.
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A video steganography algorithm based on Kanade-Lucas-Tomasi tracking algorithm and error correcting codes

TL;DR: Experimental results demonstrate that the proposed method achieves higher embedding capacity as well as better visual quality of stego videos and the two preprocessing steps increase the security and robustness of the proposed algorithm as compared to state-of-the-art methods.
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Fast and flexible architectures for RNS arithmetic decoding

TL;DR: An implementation of a fast and flexible residue decoder for residue-number-system (RNS)-based architectures is proposed, based on the Chinese remainder theorem, which has a time complexity of theta (log N), where N is the number of moduli.