On Capacity and Capacity per Unit Cost of Gaussian Multiple Access Channel with Peak Power Constraints
Siavash Ghavami, Farshad Lahouti

TL;DR
This paper analyzes the capacity and capacity per unit cost of Gaussian multiple access channels with peak power constraints, providing numerical optimization, analytical characterizations, and insights into energy-efficient communication strategies.
Contribution
It introduces a novel approach using Blahut-Arimoto Algorithm for capacity optimization and derives the capacity per unit cost for GMAC with peak power constraints.
Findings
Symmetric antipodal input distribution for users with higher SNR
Capacity per unit cost is independent of user rate ratio
Optimal strategies differ from average-power constraint scenarios
Abstract
This paper investigates the capacity and capacity per unit cost of Gaussian multiple access-channel (GMAC) with peak power constraints. We first devise an approach based on Blahut-Arimoto Algorithm to numerically optimize the sum rate and quantify the corresponding input distributions. The results reveal that in the case with identical peak power constraints, the user with higher SNR is to have a symmetric antipodal input distribution for all values of noise variance. Next, we analytically derive and characterize an achievable rate region for the capacity in cases with small peak power constraints, which coincides with the capacity in a certain scenario. The capacity per unit cost is of interest in low power regimes and is a target performance measure in energy efficient communications. In this work, we derive the capacity per unit cost of additive white Gaussian channel and GMAC with…
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Taxonomy
TopicsAdvanced MIMO Systems Optimization · Wireless Communication Security Techniques · Energy Harvesting in Wireless Networks
