RIS-Based Self-Interference Cancellation for Full-Duplex Broadband Transmission

TL;DR

This paper introduces a novel RIS-based self-interference cancellation scheme for full-duplex wireless systems, enhancing SIC capability and system capacity through optimized reflection control under various phase control scenarios.

Contribution

It proposes a new RIS-based SIC scheme, formulates an optimization problem, and provides solutions for ideal, continuous, and discrete phase control cases, validated by simulations.

Findings

Enhanced SIC performance with RIS deployment.

Optimal reflection coefficient control improves system capacity.

Validated effectiveness through simulation results.

Abstract

Full-duplex (FD) is an attractive technology that can significantly boost the throughput of wireless communications. However, it is limited by the severe self-interference (SI) from the transmitter to the local receiver. In this paper, we propose a new SI cancellation (SIC) scheme based on reconfigurable intelligent surface (RIS), where small RISs are deployed inside FD devices to enhance SIC capability and system capacity under frequencyselective fading channels. The novel scheme can not only address the challenges associated with SIC but also improve the overall performance. We first analyze the near-field behavior of the RIS and then formulate an optimization problem to maximize the SIC capability by controlling the reflection coefficients (RCs) of the RIS and allocating the transmit power of the device. The problem is solved with alternate optimization (AO) algorithm in three cases: ideal case, where both the amplitude and phase of each RIS unit cell can be controlled independently and continuously, continuous phases, where the phase of each RIS unit cell can be controlled independently, while the amplitude is fixed to one, and discrete phases, where the RC of each RIS unit cell can only take discrete values and these discrete values are equally spaced on the unit circle. For the ideal case, the closed-form solution to RC is derived with Karush-Kuhn-Tucker (KKT) conditions. Based on Riemannian conjugate gradient (RCG) algorithm, we optimize the RC for the case of continuous phases and then extend the solution to the case of discrete phases by the nearest point projection (NPP) method. Simulation results are given to validate the performance of our proposed SIC scheme.