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Ahmad M. Rateb
Researcher at Universiti Teknologi Malaysia
Publications - 11
Citations - 87
Ahmad M. Rateb is an academic researcher from Universiti Teknologi Malaysia. The author has contributed to research in topics: Compressed sensing & Ultra-wideband. The author has an hindex of 4, co-authored 11 publications receiving 59 citations.
Papers
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Journal ArticleDOI
An Optimal Low Complexity PAPR Reduction Technique for Next Generation OFDM Systems
Ahmad M. Rateb,Mohamed Labana +1 more
TL;DR: This paper proposes a low-complexity technique for PAPR reduction based on linear scaling of a portion of signal coefficients by an optimal factor that has a very good potential for practical application in current and future OFDM-based systems, especially those which employ a very large number of subcarriers.
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A Fast Compressed Sensing Decoding Technique for Remote ECG Monitoring Systems
TL;DR: Numerical results show that decoding by F CE is on average 33 times faster than the fastest tested CS-based ECG decoding technique, and high-quality ECG signal reconstruction by FCE is achieved at 32% higher compression ratio.
Journal ArticleDOI
Performance Analysis of Compressed Sensing Given Insufficient Random Measurements
Ahmad M. Rateb,S. K. Syed-Yusof +1 more
TL;DR: This work analyzes signal reconstruction performance in scenarios in which the number of acquired measurements is insufficient to satisfy minimal exact reconstruction requirements and results are an expression of the reconstruction error as a function of the numberof acquired measurements.
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Improvement of ultra-wideband link performance over bands requiring interference mitigation in korea
TL;DR: This paper presents the Korean UWB regulations as an example of regulations that require DAA in certain bands and proposes a method to mitigate it, which provides UWB with the more efficient support of the DAA mechanism and enables it to avoid a larger number of narrowband users while sustaining the data rate.
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Recovery error bounds on compressed sensing of noisy signals
TL;DR: Upper and lower bounds on mean squared recovery error of noisy signals are derived that are valid for any number of acquired measurements and at any signal‐to‐noise ratio.