TY - JOUR
T1 - Quantum Optimization of Reconfigurable Intelligent Surfaces for Mitigating Multipath Fading in Wireless Networks
AU - Colella, Emanuel
AU - Bastianelli, Luca
AU - Primiani, Valter Mariani
AU - Peng, Zhen
AU - Moglie, Franco
AU - Gradoni, Gabriele
N1 - This work is supported by the UKRI research grant EP/X038491/1 under the ECCS-EPSRC collaboration scheme on \u201CTowards Quantum-assisted Reconfigurable Indoor Wireless Environments\u201D.
PY - 2024
Y1 - 2024
N2 - Wireless communication technology has become important in modern life. Real-world radio environments present significant challenges, particularly concerning latency and multipath fading. A promising solution is represented by reconfigurable intelligent surfaces (RIS), which can manipulate electromagnetic waves to enhance transmission quality. In this study, we introduce a novel approach that employs the quantum approximate optimization algorithm (QAOA) to efficiently configure RIS in multipath environments. Applying the spin glass (SG) theoretical framework to describe chaotic systems, along with a variable noise model, we propose a quantum-based minimization algorithm to optimize RIS in various electromagnetic scenarios affected by multipath fading. The method involves training a parameterized quantum circuit using a mathematical model that scales with the size of the RIS. When applied to different EM scenarios, it directly identifies the optimal RIS configuration. This approach eliminates the need for large datasets for training, validation, and testing, streamlines, and accelerates the training process. Furthermore, the algorithm will not need to be rerun for each individual scenario. In particular, our analysis considers a system with one transmitting antenna, multiple receiving antennas, and varying noise levels. The results show that QAOA enhances the performance of RIS in both noise-free and noisy environments, highlighting the potential of quantum computing to address the complexities of RIS optimization and improve the performance of the wireless network.
AB - Wireless communication technology has become important in modern life. Real-world radio environments present significant challenges, particularly concerning latency and multipath fading. A promising solution is represented by reconfigurable intelligent surfaces (RIS), which can manipulate electromagnetic waves to enhance transmission quality. In this study, we introduce a novel approach that employs the quantum approximate optimization algorithm (QAOA) to efficiently configure RIS in multipath environments. Applying the spin glass (SG) theoretical framework to describe chaotic systems, along with a variable noise model, we propose a quantum-based minimization algorithm to optimize RIS in various electromagnetic scenarios affected by multipath fading. The method involves training a parameterized quantum circuit using a mathematical model that scales with the size of the RIS. When applied to different EM scenarios, it directly identifies the optimal RIS configuration. This approach eliminates the need for large datasets for training, validation, and testing, streamlines, and accelerates the training process. Furthermore, the algorithm will not need to be rerun for each individual scenario. In particular, our analysis considers a system with one transmitting antenna, multiple receiving antennas, and varying noise levels. The results show that QAOA enhances the performance of RIS in both noise-free and noisy environments, highlighting the potential of quantum computing to address the complexities of RIS optimization and improve the performance of the wireless network.
KW - 6G
KW - fast fading
KW - ising model
KW - metamaterials
KW - optimization
KW - quantum computing
KW - reconfigurable intelligent surface
KW - wireless communication
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U2 - 10.1109/JMMCT.2024.3494037
DO - 10.1109/JMMCT.2024.3494037
M3 - Article
AN - SCOPUS:85209732196
SN - 2379-8793
VL - 9
SP - 403
EP - 414
JO - IEEE Journal on Multiscale and Multiphysics Computational Techniques
JF - IEEE Journal on Multiscale and Multiphysics Computational Techniques
ER -