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On Achieving High-Fidelity Grant-free Non-Orthogonal Multiple Access

Haoran Mei, Limei Peng, Pin-Han Ho

TL;DR

This work tackles the challenge of achieving high-fidelity, low-latency grant-free UL access for massive machine-type communications by proposing K-GFA, which integrates Reed-Solomon coding with CRDSA-based iterative interference cancellation. The authors design a MAC protocol that encodes data into ($KQ$, $Q$) RS codewords transmitted over a STF of $Q$ frames, enabling recovery if at least $Q$ RS packets are received, and they develop a CRDSA-based MUD with flexible interference cancellation strategies. They derive analytical and approximate models for the access probability as a function of traffic load through $oldsymbol{ extgamma}=N/R$, $Q$, and $K$, and validate these models with extensive simulations, providing insights for parameter selection. The results demonstrate that the combination of RS coding and IIC significantly improves DU-level and message-level performance, offering practical guidance for deploying high-reliability grant-free uplink in dense mMTC scenarios.

Abstract

Grant-free access (GFA) has been envisioned to play an active role in massive Machine Type Communication (mMTC) under 5G and Beyond mobile systems, which targets at achieving significant reduction of signaling overhead and access latency in the presence of sporadic traffic and small-size data. The paper focuses on a novel K-repetition GFA (K-GFA) scheme by incorporating Reed-Solomon (RS) code with the contention resolution diversity slotted ALOHA (CRDSA), aiming to achieve high-reliability and low-latency access in the presence of massive uncoordinated MTC devices (MTCDs). We firstly defines a MAC layer transmission structure at each MTCD for supporting message-level RS coding on a data message of $Q$ packets, where a RS code of $KQ$ packets is generated and sent in a super time frame (STF) that is composed of $Q$ time frames. The access point (AP) can recover the original $Q$ packets of the data message if at least $Q$ out of the $KQ$ packets of the RS code are successfully received. The AP buffers the received MTCD signals of each resource block (RB) within an STF and exercises the CRDSA based multi-user detection (MUD) by exploring signal-level inter-RB correlation via iterative interference cancellation (IIC). With the proposed CRDSA based K-GFA scheme, we provide the complexity analysis, and derive a closed-form analytical model on the access probability for each MTCD as well as its simplified approximate form. Extensive numerical experiments are conducted to validate its effectiveness on the proposed CRDSA based K-GFA scheme and gain deep understanding on its performance regarding various key operational parameters.

On Achieving High-Fidelity Grant-free Non-Orthogonal Multiple Access

TL;DR

This work tackles the challenge of achieving high-fidelity, low-latency grant-free UL access for massive machine-type communications by proposing K-GFA, which integrates Reed-Solomon coding with CRDSA-based iterative interference cancellation. The authors design a MAC protocol that encodes data into (, ) RS codewords transmitted over a STF of frames, enabling recovery if at least RS packets are received, and they develop a CRDSA-based MUD with flexible interference cancellation strategies. They derive analytical and approximate models for the access probability as a function of traffic load through , , and , and validate these models with extensive simulations, providing insights for parameter selection. The results demonstrate that the combination of RS coding and IIC significantly improves DU-level and message-level performance, offering practical guidance for deploying high-reliability grant-free uplink in dense mMTC scenarios.

Abstract

Grant-free access (GFA) has been envisioned to play an active role in massive Machine Type Communication (mMTC) under 5G and Beyond mobile systems, which targets at achieving significant reduction of signaling overhead and access latency in the presence of sporadic traffic and small-size data. The paper focuses on a novel K-repetition GFA (K-GFA) scheme by incorporating Reed-Solomon (RS) code with the contention resolution diversity slotted ALOHA (CRDSA), aiming to achieve high-reliability and low-latency access in the presence of massive uncoordinated MTC devices (MTCDs). We firstly defines a MAC layer transmission structure at each MTCD for supporting message-level RS coding on a data message of packets, where a RS code of packets is generated and sent in a super time frame (STF) that is composed of time frames. The access point (AP) can recover the original packets of the data message if at least out of the packets of the RS code are successfully received. The AP buffers the received MTCD signals of each resource block (RB) within an STF and exercises the CRDSA based multi-user detection (MUD) by exploring signal-level inter-RB correlation via iterative interference cancellation (IIC). With the proposed CRDSA based K-GFA scheme, we provide the complexity analysis, and derive a closed-form analytical model on the access probability for each MTCD as well as its simplified approximate form. Extensive numerical experiments are conducted to validate its effectiveness on the proposed CRDSA based K-GFA scheme and gain deep understanding on its performance regarding various key operational parameters.
Paper Structure (12 sections, 30 equations, 5 figures, 1 table)

This paper contains 12 sections, 30 equations, 5 figures, 1 table.

Figures (5)

  • Figure 1: K-Repetition Grant-Free Transmission Procedure.
  • Figure 2: (a) Proposed K-GFA MAC structure and (b) resource structure of a super time frame and MTCDs distribution over RBs ($R=6$, $N=5$, $K=2$, $Q=2$).
  • Figure 3: A generic model for the IIC process of the proposed K-GFA scheme.
  • Figure 4: Excepted DU-level access probability of a MTCD for different K-GFA systems versus various values of $K$ under $N$ = 100 with $\gamma = 0.2$ and 0.3
  • Figure 5: Performance of (2,1)-K-GFA-RS system in terms of (a) excepted DU-level access probability and (b) message delay versus various values of $Q$ under $N$ = 100, $K = 2$, 5 with $\gamma =$ 0.3, 0.35 and 0.4