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Wireless Networks

Covert communication with noise and channel uncertainties

Hien Quang Ta, Quoc‐Viet Pham, Khuong Ho‐Van, Sang Woon Kim

Published Nov 17, 2021• 12 citations
Publisher
DOI
10.1007/s11276-021-02828-3

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Covert communication is achieved when a transmitter Al-ice can successfully transmit a message to a receiver Bob without being detected by an attentive and capable adversary Willie. Early results demonstrated the difficulty of the covert communications problem: with AWGN discrete-time channels between all parties, only$O(\sqrt{n})$bits can be sent in$n$channel uses. But it was soon recognized that uncertainty about the environment at Willie, for example, uncertainty in his own noise statistics, could allow for a positive rate:$O(n)$bits can be sent covertly in$n$channel uses. However, most covert communication results, including this promising positive rate result, have been obtained for a discrete-time communications channel. Here, we demonstrate that the assumption of a discrete-time channel is problematic when trying to exploit Willie's noise uncertainty. In particular, we demonstrate that if Alice transmits$\omega(\sqrt{T})$bits in a length$T$interval to Bob on a continuous-time channel, then there exists a detector at Willie that can detect her transmission, as the probability of false alarm and missed detection$P_{MD}+P_{FA}\rightarrow 0$as$T\rightarrow\infty$. In other words, the communication is not covert, unlike the case of a discrete-time channel.

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Uncertainty about noise variance is unavoidable. Many existing works exploited the noise uncertainty for covert communication and meanwhile assumed that the adversary third party Willie adopts a radiometer detector, in which case a positive covert and reliable rate O(N) bits/N channel uses is achievable. Nonetheless, the radiometer is not optimal in general. The limit covert and reliable rate based on noise uncertainty against the optimal detector remains unknown. To shed light on this problem, this letter proves that when Willie suffers from noise uncertainty but has two or more antennas for detection, the limit covert and reliable rate over additive white Gaussian noise channels is O(N) bits/N channel uses. This rate is the same as the limit rate without the noise uncertainty, which means that the covert performance gain stemming from the noise uncertainty is indeed fragile. The key of the proof is the proposed correlation detector for Willie, which is easy to deploy and does not require any knowledge about channel coefficients or transmitter’s codebook.

IEEE Wireless Communications Letters•Oct 11, 2023•5 citations
Covert or low probability of detection communication is crucial to protect user privacy and provide a strong security. We analyze the joint impact of imperfect knowledge of the channel gain (channel uncertainty) and noise power (noise uncertainty) on the average probability of detection error at the eavesdropper and the covert throughput in Rayleigh fading channel. We characterize the covert throughput gain provided by the channel uncertainty as well as the covert throughput loss caused by the channel fading as a function of the noise uncertainty. Our result shows that the channel fading is essential to hiding the signal transmission, particularly when the noise uncertainty is below a threshold and/or the receive SNR is above a threshold. The impact of the channel uncertainty on the average probability of detection error and covert throughput is more significant when the noise uncertainty is larger.
Covert communication is achieved when a transmitter Al-ice can successfully transmit a message to a receiver Bob without being detected by an attentive and capable adversary Willie. Early results demonstrated the difficulty of the covert communications problem: with AWGN discrete-time channels between all parties, onlyO(n)O(\sqrt{n})O(n​)bits can be sent innnnchannel uses. But it was soon recognized that uncertainty about the environment at Willie, for example, uncertainty in his own noise statistics, could allow for a positive rate:O(n)O(n)O(n)bits can be sent covertly innnnchannel uses. However, most covert communication results, including this promising positive rate result, have been obtained for a discrete-time communications channel. Here, we demonstrate that the assumption of a discrete-time channel is problematic when trying to exploit Willie's noise uncertainty. In particular, we demonstrate that if Alice transmitsω(T)\omega(\sqrt{T})ω(T​)bits in a lengthTTTinterval to Bob on a continuous-time channel, then there exists a detector at Willie that can detect her transmission, as the probability of false alarm and missed detectionPMD+PFA→0P_{MD}+P_{FA}\rightarrow 0PMD​+PFA​→0asT→∞T\rightarrow\inftyT→∞. In other words, the communication is not covert, unlike the case of a discrete-time channel.
Uncertainty about noise variance is unavoidable. Many existing works exploited the noise uncertainty for covert communication and meanwhile assumed that the adversary third party Willie adopts a radiometer detector, in which case a positive covert and reliable rate O(N) bits/N channel uses is achievable. Nonetheless, the radiometer is not optimal in general. The limit covert and reliable rate based on noise uncertainty against the optimal detector remains unknown. To shed light on this problem, this letter proves that when Willie suffers from noise uncertainty but has two or more antennas for detection, the limit covert and reliable rate over additive white Gaussian noise channels is O(N) bits/N channel uses. This rate is the same as the limit rate without the noise uncertainty, which means that the covert performance gain stemming from the noise uncertainty is indeed fragile. The key of the proof is the proposed correlation detector for Willie, which is easy to deploy and does not require any knowledge about channel coefficients or transmitter’s codebook.