The Compound Multiple Access Channel with Partially Cooperating Encoders

TL;DR

This paper provides a rigorous information-theoretic analysis of the compound multiple-access channel with partially cooperating encoders, deriving coding theorems for various cooperation scenarios and their implications for wireless network capacity.

Contribution

It introduces new coding theorems for the compound MAC with partial cooperation and arbitrary channel states, extending Willems' conferencing model to modern wireless networks.

Findings

Derived capacity bounds for the compound MAC with partial cooperation.

Showed how cooperation can maximize network capacity.

Provided models for interference coordination in cellular networks.

Abstract

The goal of this paper is to provide a rigorous information-theoretic analysis of subnetworks of interference networks. We prove two coding theorems for the compound multiple-access channel with an arbitrary number of channel states. The channel state information at the transmitters is such that each transmitter has a finite partition of the set of states and knows which element of the partition the actual state belongs to. The receiver may have arbitrary channel state information. The first coding theorem is for the case that both transmitters have a common message and that each has an additional common message. The second coding theorem is for the case where rate-constrained, but noiseless transmitter cooperation is possible. This cooperation may be used to exchange information about channel state information as well as the messages to be transmitted. The cooperation protocol used here generalizes Willems' conferencing. We show how this models base station cooperation in modern wireless cellular networks used for interference coordination and capacity enhancement. In particular, the coding theorem for the cooperative case shows how much cooperation is necessary in order to achieve maximal capacity in the network considered.