2019 IEEE International Symposium on Information Theory (ISIT) 2019
DOI: 10.1109/isit.2019.8849781
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Quasi-static fading MAC with many users and finite payload

Abstract: Consider a (multiple-access) wireless communication system where users are connected to a unique base station over a shared-spectrum radio links. Each user has a fixed number k of bits to send to the base station, and his signal gets attenuated by a random channel gain (quasi-static fading). In this paper we consider the many-user asymptotics of Chen-Chen-Guo'2017, where the number of users grows linearly with the blocklength. In addition, we adopt a per-user probability of error criterion of Polyanskiy'2017 (… Show more

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Cited by 29 publications
(27 citation statements)
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“…In the literature, very few bounds have been developed for multi-user fading channels of short blocklengths. In the insightful analysis of [3], the performance bounds of Rayleigh faded MAC are derived and compared to that of orthogonal e.g., time-division multiple access (TDMA). Since NOMA is deemed to be able to approach MAC bounds, these preliminary new bounds reveal the promising potential of NOMA for massive IoT.…”
Section: A Performance Bounds Of a Multiple Access Channel Having Short Block Lengthmentioning
confidence: 99%
See 1 more Smart Citation
“…In the literature, very few bounds have been developed for multi-user fading channels of short blocklengths. In the insightful analysis of [3], the performance bounds of Rayleigh faded MAC are derived and compared to that of orthogonal e.g., time-division multiple access (TDMA). Since NOMA is deemed to be able to approach MAC bounds, these preliminary new bounds reveal the promising potential of NOMA for massive IoT.…”
Section: A Performance Bounds Of a Multiple Access Channel Having Short Block Lengthmentioning
confidence: 99%
“…Over the last few years, NOMA assisted massive IoT has been a hot research topic [2]. From an information theoretic viewpoint, the fundamental potential of NOMA in supporting massive IoT was analyzed in [3], where the preliminary bounds were derived to show a significant gain for NOMA over orthogonal multiple access (OMA). Channel coding or NOMA is also emerging [4][5], which enriches the study in both fields of channel coding and signal processing.…”
Section: Introductionmentioning
confidence: 99%
“…However, the authors focused on joint decoding error probability and typicality-based decoders. The authors of [20] studied a similar problem to that in [19] but when the number of users K grows linearly with the number of c.u. n, i.e., K = µn where µ is the user density.…”
Section: Multi-user Finite Block-length: State Of the Artmentioning
confidence: 99%
“…The second idea that relies on an information theory view considers that one packet is transmitted within a small number of channel uses (typically less than few hundreds). Under this assumption, the classical asymptotic regime used in information theory (e.g., [23,24,31]) does not hold, and the finite block-length regime needs to be used [19][20][21][22]. This constraint increases the difficulty of the mathematical analysis, but it also gives access to the latency versus reliability fundamental trade-off.…”
Section: Model and Parametersmentioning
confidence: 99%
“…2], since P (n) e → 0 only if E n → ∞ (see Lemma 1 ahead). Remark 2: Many works in the literature on many-access channels, including [4], [5], [10]- [13], consider a peruser probability of error…”
Section: Remarkmentioning
confidence: 99%