2014
DOI: 10.1109/tit.2014.2311822
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Capacity of Gaussian Channels With Energy Harvesting and Processing Cost

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Cited by 69 publications
(59 citation statements)
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“…Our goal in this section is to formalize the results in (7) and (8). Before presenting the first main result, we define the second-order achievable rate as follows.…”
Section: Resultsmentioning
confidence: 99%
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“…Our goal in this section is to formalize the results in (7) and (8). Before presenting the first main result, we define the second-order achievable rate as follows.…”
Section: Resultsmentioning
confidence: 99%
“…The qualitative interpretation of V + ε will be given in Remark 4 in Section III-C. Note that (7) and (8) together reveal that the back-off from C(P ) for the optimal length-n code with error probability less than ε is of the order L n . Therefore, the impact of correlation in the EH process can be interpreted as effectively decreasing the blocklength by a factor of L. In other words, to achieve the same reliability, one needs to increase the blocklength by a factor equal to the coherence time of the EH process.…”
Section: A Main Contributionmentioning
confidence: 91%
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“…Authors in [8] studied the ergodic capacity under the assumption that the circuit energy cost other than the transmission power is independent of the power allocation strategy.…”
Section: Proposition 32mentioning
confidence: 99%
“…Instead, here we propose an efficient heuristic power allocation given by P s t = min P * t , B t − P (c) + , where P * t is the optimal solution obtained under conventional power grid model by letting P = μ. We obtain the power allocation P s t by following Theorem 3 in [8], which states that without circuit power overhead at the transmitter, the modified waterfilling solution, by counting the hard energy constraint at each time slot, is capacity achieving. Here our circuit power is slightly different; so we adopt P s t as a near-optimal heuristic solution.…”
Section: Proposition 32mentioning
confidence: 99%