AI-Driven Optimization of Wave-Controlled Reconfigurable Intelligent Surfaces

TL;DR

This paper presents a data-driven method using neural networks, genetic algorithms, and simulated annealing to optimize wave-controlled reconfigurable intelligent surfaces for improved radiation pattern control.

Contribution

It introduces a novel neural network-based approach combined with optimization algorithms to accurately configure RIS without relying on detailed physical modeling.

Findings

Neural network effectively maps BSW amplitudes to radiation patterns.

Genetic algorithm optimizes neural network parameters for pattern accuracy.

Simulated annealing finds optimal BSW amplitudes for desired signal quality.

Abstract

A promising type of Reconfigurable Intelligent Surface (RIS) employs tunable control of its varactors using biasing transmission lines below the RIS reflecting elements. Biasing standing waves (BSWs) are excited by a time-periodic signal and sampled at each RIS element to create a desired biasing voltage and control the reflection coefficients of the elements. A simple rectifier can be used to sample the voltages and capture the peaks of the BSWs over time. Like other types of RIS, attempting to model and accurately configure a wave-controlled RIS is extremely challenging due to factors such as device non-linearities, frequency dependence, element coupling, etc., and thus significant differences will arise between the actual and assumed performance. An alternative approach to solving this problem is data-driven: Using training data obtained by sampling the reflected radiation pattern of the RIS for a set of BSWs, a neural network (NN) is designed to create an input-output map between the BSW amplitudes and the resulting sampled radiation pattern. This is the approach discussed in this paper. In the proposed approach, the NN is optimized using a genetic algorithm (GA) to minimize the error between the predicted and measured radiation patterns. The BSW amplitudes are then designed via Simulated Annealing (SA) to optimize a signal-to-leakage-plus-noise ratio measure by iteratively forward-propagating the BSW amplitudes through the NN and using its output as feedback to determine convergence. The resulting optimal solutions are stored in a lookup table to be used both as settings to instantly configure the RIS and as a basis for determining more complex radiation patterns.