Delay Scaling in Many-Sources Wireless Networks without Queue State Information

Author:

Borst Sem1,Zubeldia Martin2

Affiliation:

1. Nokia Bell Labs, Murray Hill, NJ, USA

2. Massachusetts Institute of Technology, Cambrdige, MA, USA

Abstract

We examine a canonical scenario where several wireless data sources generate sporadic delay-sensitive messages that need to be transmitted to a common access point. The access point operates in a time-slotted fashion, and can instruct the various sources in each slot with what probability to transmit a message, if they have any. When several sources transmit simultaneously, the access point can detect a collision, but is unable to infer the identities of the sources involved. While the access point can use the channel activity observations to obtain estimates of the queue states at the various sources, it does not have any explicit queue length information otherwise. We explore the achievable delay performance in a regime where the number of sources n grows large while the relative load remains fixed. This scaling is particularly pertinent in Internet of Things (IoT) scenarios, where a key challenge is to achieve low delay when the overall traffic activity is dispersed across massive numbers of highly intermittent sources. We establish that, under any medium access algorithm without queue state information, the average delay must be at least of the order of n slots when the load exceeds some threshold λ* < 1$. This demonstrates that bounded delay can only be achieved if a positive fraction of the system capacity is sacrificed. Furthermore, we introduce a scalable Two-Phase algorithm for low-delay IoT applications which achieves a delay upper bounded uniformly in n when the load is below e -1 , and a delay of the order of n slots when the load is between e -1 and 1. Additionally, this algorithm provides robustness against correlated source activity, which is also prevalent in IoT scenarios.

Publisher

Association for Computing Machinery (ACM)

Subject

General Medicine

Reference47 articles.

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4. I.J.B.F. Adan J.A.C. Resing (2001). Queueing Theory. Eindhoven University of Technology. Department of Mathematics and Computer Science. I.J.B.F. Adan J.A.C. Resing (2001). Queueing Theory. Eindhoven University of Technology. Department of Mathematics and Computer Science.

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