Sum-Rate Capacity for Symmetric Gaussian Multiple Access Channels with Feedback

11/23/2018
by   Erixhen Sula, et al.
0

The feedback sum-rate capacity is established for the symmetric J-user Gaussian multiple-access channel (GMAC). The main contribution is a converse bound that combines the dependence-balance argument of Hekstra and Willems (1989) with a variant of the factorization of a convex envelope of Geng and Nair (2014). The converse bound matches the achievable sum-rate of the Fourier-Modulated Estimate Correction strategy of Kramer (2002).

READ FULL TEXT

page 1

page 2

page 3

page 4

research
05/09/2021

Feedback Gains for Gaussian Massive Multiple-Access Channels

Feedback is shown to increase the sum-rate capacity of K-user Gaussian m...
research
05/10/2023

Perfect vs. Independent Feedback in the Multiple-Access Channel

The multiple access channel (MAC) capacity with feedback is considered u...
research
05/23/2019

Simple Bounds for the Symmetric Capacity of the Rayleigh Fading Multiple Access Channel

Communication over the i.i.d. Rayleigh slow-fading MAC is considered, wh...
research
07/30/2020

A Second-Order Converse Bound for the Multiple-Access Channel via Wringing Dependence

A new converse bound is presented for the two-user multiple-access chann...
research
04/22/2019

On the Sum-Rate Capacity of Poisson Multiple Access Channel with Non-Perfect Photon-Counting Receiver

We first investigate two-user nonasymmetric sum-rate Poisson capacity wi...
research
05/26/2022

On the separation of correlation-assisted sum capacities of multiple access channels

The capacity of a channel characterizes the maximum rate at which inform...
research
10/23/2018

Two-way Function Computation

We explore the role of interaction for the problem of reliable computati...

Please sign up or login with your details

Forgot password? Click here to reset