Application of Quantum Computing in Power System Optimization: A New Method to Improve Grid Efficiency

The quick development of power systems and the growing need for grid stability and energy efficiency have placed a lot of strain on conventional optimization techniques. Quantum Computing (QC) is increasingly recognized as a powerful tool for advancing power system optimization by addressing complex, large-scale challenges that traditional methods struggle to solve efficiently. The goal of the study is to optimize power systems using QC to increase grid efficiency. This study introduces a novel Refined Tunicate Swarm Optimized Malleable Random Forest (RTSO-MRF) designed to improve grid efficiency by leveraging QC. The RTSO-optimized MRF, which is essential to this strategy, is designed for crucial grid management functions such as defect detection, load balancing and real-time power distribution modifications. Historical power grid operation datasets are collected from a variety of sources, this information can include fault records, load profiles, generating statistics and power flows, with preprocessing steps such as data cleaning, managing missing data and outliers by using Z score normalization. Feature extraction is carried out using power spectral density to enhance fault detection and operational stability. The QC-based RTSO-MRF model demonstrates marked improvements in accuracy (98.4%), precision (97.5%), recall (98.33%), F1 score (98%), MAE (0.98), MSE (2.51), RMSE (1.23). This QC-based method presents a significant step forward in power system optimization, paving the way for robust and efficient future grid systems.

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Publication Details

Journal
SPIN
Published
2025-01-10
DOI
https://doi.org/10.1142/s2010324725400016
Primary Topic
Optimal Power Flow Distribution
Type
article
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article

Application of Quantum Computing in Power System Optimization: A New Method to Improve Grid Efficiency

Hui Zhu, Shu Zhu, Jian-Song Pan, Hejie Wang et al.
SPIN
Optimal Power Flow Distribution
article

Application of Quantum Computing in Power System Optimization: A New Method to Improve Grid Efficiency

Hui Zhu, Shu Zhu, Jian-Song Pan, Hejie Wang, Kaixiang Tang
article en

Abstract

The quick development of power systems and the growing need for grid stability and energy efficiency have placed a lot of strain on conventional optimization techniques. Quantum Computing (QC) is increasingly recognized as a powerful tool for advancing power system optimization by addressing complex, large-scale challenges that traditional methods struggle to solve efficiently. The goal of the study is to optimize power systems using QC to increase grid efficiency. This study introduces a novel Refined Tunicate Swarm Optimized Malleable Random Forest (RTSO-MRF) designed to improve grid efficiency by leveraging QC. The RTSO-optimized MRF, which is essential to this strategy, is designed for crucial grid management functions such as defect detection, load balancing and real-time power distribution modifications. Historical power grid operation datasets are collected from a variety of sources, this information can include fault records, load profiles, generating statistics and power flows, with preprocessing steps such as data cleaning, managing missing data and outliers by using Z score normalization. Feature extraction is carried out using power spectral density to enhance fault detection and operational stability. The QC-based RTSO-MRF model demonstrates marked improvements in accuracy (98.4%), precision (97.5%), recall (98.33%), F1 score (98%), MAE (0.98), MSE (2.51), RMSE (1.23). This QC-based method presents a significant step forward in power system optimization, paving the way for robust and efficient future grid systems.

SPINVol. 15(04)
State Grid Corporation of China (China) (CN), China Electric Equipment Group (China) (CN), Shanghai Electric (China) (CN)
Affordable and clean energy
Openalex Percentile: Top 100%
Optimal Power Flow Distribution
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Application of Quantum Computing in Power System Optimization: A New Method to Improve Grid Efficiency — Hui Zhu, Shu Zhu, et al. · SPIN (2025) | TGRS Research Map | TGRS