Self-Sustainable Metasurface-Assisted mmWave Indoor Communication System

TL;DR

This paper proposes a self-sustainable metasurface system for indoor mmWave communication that balances performance, coverage, and operating costs, using an optimization algorithm to enhance data rates.

Contribution

It introduces a novel self-sustainable metasurface design and a joint optimization algorithm for indoor mmWave systems, addressing cost and reconfigurability challenges.

Findings

SSMs outperform SMS in small environments with tight budgets.

The proposed algorithm effectively maximizes minimum data rate.

Self-sustainable metasurfaces reduce operating costs compared to RIS.

Abstract

In the design of a metasurface-assisted system for indoor environments, it is essential to take into account not only the performance gains and coverage extension provided by the metasurface but also the operating costs brought by its reconfigurability, such as powering and cabling. These costs can present challenges, particularly in indoor dense spaces (IDSs). A self-sustainable metasurface (SSM), which retains reconfigurability unlike a static metasurface (SMS), achieves a lower operating cost than a reconfigurable intelligent surface (RIS) by being self-sustainable through power harvesting. In this paper, in order to find a better trade-off between metasurface gain, coverage, and operating cost, the design and performance of an SSM-assisted indoor mmWave communication system are investigated. We first simplify the design of the SSM-assisted system by considering the use of SSMs in a preset-based manner and the formation of coverage groups by associating SSMs with the closest user equipments (UEs). We propose a two-stage iterative algorithm to maximize the minimum data rate in the system by jointly deciding the association between the UEs and the SSMs, the phase-shifts of the SSMs, and allocating time resources for each UE. The non-convexities that exist in the proposed optimization problem are tackled using the feasible point pursuit successive convex approximation method and the concave-convex procedure. To understand the best scenario for using SSM, the resulting performance is compared with that achieved with RIS and SMS. Our numerical results indicate that SSMs are best utilized in a small environment where self-sustainability is easier to achieve when the budget for operating costs is tight.