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Rodney A. Kennedy
Researcher at Australian National University
Publications - 408
Citations - 10815
Rodney A. Kennedy is an academic researcher from Australian National University. The author has contributed to research in topics: Spherical harmonics & Communication channel. The author has an hindex of 41, co-authored 408 publications receiving 10349 citations. Previous affiliations of Rodney A. Kennedy include Lahore University of Management Sciences & NICTA.
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Relaying Protocols for Wireless Energy Harvesting and Information Processing
TL;DR: The numerical analysis provides practical insights into the effect of various system parameters, such as energy harvesting time, power splitting ratio, source transmission rate, source to relay distance, noise power, and energy harvesting efficiency, on the performance of wireless energy harvesting and information processing using AF relay nodes.
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Relaying Protocols for Wireless Energy Harvesting and Information Processing
TL;DR: In this article, two relaying protocols, namely, time switching-based relaying (TSR) and power splitting-based relay (PSR), are proposed to enable energy harvesting and information processing at the relay.
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Finite-state Markov modeling of fading channels - a survey of principles and applications
TL;DR: This article's goal is to provide an in-depth understanding of the principles of FSMC modeling of fading channels with its applications in wireless communication systems, and to introduce both FSMC models and flat-fading channels.
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Wireless-Powered Relays in Cooperative Communications: Time-Switching Relaying Protocols and Throughput Analysis
TL;DR: It is shown that the proposed protocols outperform the existing fixed time duration EH protocols in the literature, since they intelligently track the level of the harvested energy to switch between EH and IT in an online fashion, allowing efficient use of resources.
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Ill-convergence of Godard blind equalizers in data communication systems
TL;DR: The existence of stable undesirable equilibria for the Godard algorithm is demonstrated through a simple autoregressive (AR) channel model and it is shown that attaining the global minimum of the mean cost necessarily implies correct equalization.