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April 10, 20260 citationsOpen Access

Quantum Graph Neural Networks for Double-Sided Reconfigurable Intelligent Surface Optimization

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NHNoha HassanXFXavier FernandoHYHalim Yanikomeroglu

Key Points

  • The aim is to optimize double-sided reconfigurable intelligent surfaces for enhanced 6G communications using a quantum framework.
  • Developing a quantum framework (QGCN) for optimization tasks.
  • Incorporating discrete phase shifts and inter-element coupling in the RIS design.
  • Solving a multi-objective problem focused on maximizing user data rates under specific constraints.
  • QGCN shows reduced computational complexity and memory usage compared to existing methods.
  • Outperformed classical graph neural networks by +0.38 bps/Hz.
  • The performance advantage increases with larger array sizes.

Abstract

As a key enabler for sixth-generation (6G) wireless communications, reconfigurable intelligent surfaces (RISs) provide the flexibility to control signal strength. Nevertheless,optimizing hundreds of elements is computationally expensive. To overcome this challenge, we present a quantum framework (QGCN) to jointly optimize the physical and electromagnetic response of a double-sided RIS design that incorporates discrete phase shifts and inter-element coupling. The core contribution is the adaptive activation or deactivation of elements, allowing a virtual spacing mechanism using PIN diode switches. We then solve a multi-objective problem that maximizes the minimumuser data rate subject to constraints on aperture length and mutual coupling between active elements. Experimental results on IBM Quantum’s 127-qubit ibm kyiv superconducting processor demonstrate that the proposed QGCN algorithm reduces both per-iteration computational complexity and memory requirementscompared to existing approaches. Also, the QGCN outperforms classical graph neural networks (GNN) on an equivalent graph topology by an additional +0.38 bps/Hz. This advantage is increasing with increasing array sizes.

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Cite This Study

Hassan et al. (2026) studied this question.

synapsesocial.com/papers/69d894ce6c1944d70ce05afahttps://doi.org/10.5281/zenodo.19446587
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