Title | ||
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Towards Approaching Total-Power-Capacity: Transmit and Decoding Power Minimization for LDPC Codes. |
Abstract | ||
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Motivated by recently derived fundamental limits on total (transmit + decoding) power for coded communication, this paper investigates how close regular LDPC codes can get to these fundamental limits. For two decoding algorithms (Gallager-A and Gallager-B), we provide upper and lower bounds on the required decoding power based on models of parallelized decoding implementations. As the target error-probability is lowered to zero, we show that the transmit power must increase unboundedly in order to minimize total (transmit + decoding) power. Complementing our theoretical results, we develop detailed physical models of decoding implementations using rigorous (post-layout) circuit simulations, and use them to provide a framework to search for codes that may minimize total power. Our results show that approaching the total-power channel capacity requires increasing the complexity of both the code design and the corresponding decoding algorithm as the communication distance is increased, or as the target error-probability is lowered. |
Year | Venue | DocType |
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2015 | arXiv: Information Theory | Journal |
Volume | Citations | PageRank |
abs/1504.01019 | 2 | 0.38 |
References | Authors | |
37 | 4 |
Name | Order | Citations | PageRank |
---|---|---|---|
Karthik Ganesan | 1 | 128 | 9.41 |
Pulkit Grover | 2 | 557 | 65.99 |
Jan M. Rabaey | 3 | 4796 | 1049.96 |
Andrea J. Goldsmith | 4 | 14992 | 1685.67 |