2011 IEEE GLOBECOM Workshops (GC Wkshps) 2011
DOI: 10.1109/glocomw.2011.6162578
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A remark on secret-key generation over correlated fading channels

Abstract: Abstract-We study secret-key agreement with public discussion over a flat-fading wiretap channel model. The fading gains are correlated across the receivers and sampled independently at each time. Perfect receiver channel state information (CSI) is assumed, whereas a noisy CSI of the main channel is also available to the transmitter. We propose lower and upper bounds on the capacity. Our lower bound is achieved by a coding scheme that involves a separate binning of the receiver CSI sequence and its channel out… Show more

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Cited by 6 publications
(4 citation statements)
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“…Furthermore since lim P →∞ log 1 + P2 1+P1 = 0 clearly holds, using (19) and (20) it follows that lim P →∞ R − AB (P ) + R − BA (P ) = γ (100)…”
Section: Proof Of Corollarymentioning
confidence: 99%
See 1 more Smart Citation
“…Furthermore since lim P →∞ log 1 + P2 1+P1 = 0 clearly holds, using (19) and (20) it follows that lim P →∞ R − AB (P ) + R − BA (P ) = γ (100)…”
Section: Proof Of Corollarymentioning
confidence: 99%
“…Motivated by applications to wireless channels references [16], [17] study secret-key generation over a state-controlled broadcast channel However the cost of acquiring CSI is not accounted for in these setups. Secret-key generation over a fast fading Rayleigh channel in the forward direction and a public discussion channel in the reverse direction have been studied in [18], [19] for the case of coherent channels and in [20] for the case of non-coherent channels. Note that these works only consider one-way fading channels and do not account for the role of channel reciprocity in secret-key generation, which has been the focus of practical approaches.…”
Section: Introductionmentioning
confidence: 99%
“…This property serves as a theoretical foundation to design the adaptive channel probing scheme based on a feedback controller. Assume a noisy channel, according to [15], [20], [21], the upper bound of KGR is equal to the conditional mutual information betweenĥ ab andĥ ba given Eve's observation:…”
Section: Theoretical Analysis: Probing Rate Versus Kgrmentioning
confidence: 99%
“…In computing (38) we assume that the legitimate receivers have a genie-aided side information of the respective channel gains and furthermore no overhead arising from the transmission of public messages is considered. In Fig.…”
Section: Numerical Comparisonmentioning
confidence: 99%