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An adaptive modified Newton–Raphson-based optimizer for efficient optimal power flow performance under multiple operating conditions

適応型修正Newton-Raphson最適化手法による多動作条件下での効率的な最適潮流計算 (AI 翻訳)

Ali S. Aljumah, Mohammed H. Alqahtani, A. Shaheen, M. O. Atallah

Scientific Reports📚 査読済 / ジャーナル2026-06-28#エネルギー転換対象セクター: power
DOI: 10.1038/s41598-026-58397-y
原典: https://www.nature.com/articles/s41598-026-58397-y.pdf
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🤖 gxceed AI 要約

日本語

本論文は、最適潮流問題に対して修正Newton-Raphsonベース最適化手法を提案する。適応的交叉機構とシグモイド減衰を導入し、IEEE30母線システムで検証。太陽光発電の不確実性を考慮した確率的OPFも扱う。GX/ESGへの直接応用はない。

English

This paper proposes a Modified Newton-Raphson-Based Optimizer for optimal power flow with renewable photovoltaic sources. It adds adaptive crossover and sigmoid decay, tested on IEEE 30-bus system. Includes probabilistic OPF with solar uncertainty. No direct ESG or disclosure application.

Unofficial AI-generated summary based on the public title and abstract. Not an official translation.

📝 gxceed 編集解説 — Why this matters

日本のGX文脈において

本論文は最適潮流計算のアルゴリズム改善に焦点を当てており、日本のGX政策やSSBJ開示との直接的な接点は乏しい。ただし、再エネ統合の技術的課題に取り組む点で、エネルギー転換の基盤技術として間接的に貢献する。

In the global GX context

This paper focuses on algorithmic improvements for optimal power flow, which is relevant to grid integration of renewables. It does not directly address climate disclosure or ESG evaluation, but supports technical aspects of energy transition.

👥 読者別の含意

🔬研究者:Optimization researchers may find the adaptive mechanism useful for power system problems.

📄 Abstract(原文)

The optimal power flow (OPF) problem is essentially about finding the cheapest and safest way to operate a power system without breaking any of the operational limits that govern it. In this paper, we introduce a new Modified Newton–Raphson-Based Optimizer (MNRBO) specifically designed to tackle real-world OPF problems, integrating renewable photovoltaic sources. The NRBO integrates gradient-inspired search using the NR search rule and the trap avoidance strategy. Our MNRBO extends this framework by adding two adaptive components. An Adaptive Crossover Mechanism (ACM) is added that lets solutions dynamically exchange useful information with each other, keeping the population diverse and preventing everyone from getting stuck in the same mediocre spot too soon. Also, a Sigmoid decay mode that smoothly and gradually shifts the algorithm from broad exploration (looking around the whole search space) in the early stages to careful fine-tuning (exploitation) toward the end. This gives much steadier and more predictable convergence than the original abrupt or polynomial decay. The resulting MNRBO algorithm forms a self-evolving optimization framework that automatically adjusts its learning strategy as the search progresses. We thoroughly tested MNRBO on the standard IEEE 30-bus system across a wide range of realistic scenarios: minimizing fuel costs (with smooth quadratic models, valve-point ripples, and multi-fuel options), handling generators with prohibited operating zones, and minimizing transmission losses under normal, peak, and light-load conditions. In every single case, MNRBO delivered better solutions, faster and more consistent convergence, and dramatically lower variation across multiple runs compared to the original NRBO and several other state-of-the-art algorithms. The results clearly show that MNRBO is not only more accurate but also far more robust and dependable, exactly what operators need when solving OPF in real power systems where reliability really matters. To further validate the applicability of the proposed approach under renewable energy uncertainty, a probabilistic OPF framework incorporating photovoltaic renewable generation is developed. In this case study, the integration of renewable solar photovoltaic energy in conditions of variable irradiance is examined using the Point Estimate Method (PEM) with lognormal irradiance modeling. In addition, an ablation study is conducted to quantify the individual contributions of the ACM and sigmoid decay strategy in the presence of renewable photovoltaic sources, demonstrating their significant impact on convergence stability, robustness, and optimization accuracy.

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