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潮流计算问题求解方法研究

Research on the Solution Method of the Tidal Current Calculation Problem

  • 摘要: 综述了潮流计算的发展路径与主流方法,从经典的高斯-赛德尔法与牛顿-拉夫逊法入手,分析了其在大规模系统中存在的收敛性差、计算负担重等局限,并介绍了多种改进策略,如加速因子、自适应调节与电流注入模型等。针对传统方法难以应对高维非线性问题的挑战,进一步探讨了人工智能算法在潮流计算中的新进展,包括基于神经网络、演化算法、物理信息神经网络等模型的构建与优化,展现出在泛化能力和复杂环境适应性方面的优势。此外,重点关注了量子算法在潮流计算中的应用前景,介绍了基于变分量子算法(VQA)和HHL算法的混合量子-经典解法框架,初步验证了其在精度与可扩展性方面的潜力。最后,总结了各类方法的特点及适用范围,并展望了未来潮流计算在智能化、自适应与高性能方向的发展趋势。

     

    Abstract: This paper provides a comprehensive review of the evolution of power flow solution methods. Starting with classical approaches such as the Gauss-Seidel and Newton-Raphson methods, the study analyzes their limitations in large-scale systems, particularly in terms of convergence and computational efficiency, and introduces various improvements including acceleration factors, adaptive schemes, and current injection models. To address the growing challenges of high-dimensional and nonlinear systems, recent advancements in artificial intelligence (AI) methods are explored, including neural networks, evolutionary algorithms, and physics-informed neural networks (PINNs), which offer better generalization and adaptability in dynamic environments. Furthermore, the paper highlights the emerging role of quantum algorithms in power flow computation, focusing on hybrid quantum-classical frameworks based on variational quantum algorithms (VQA) and the Harrow-Hassidim-Lloyd (HHL) algorithm. These approaches demonstrate promising potential in improving scalability and accuracy through quantum encoding, circuit construction, and amplitude estimation techniques. The paper concludes by summarizing the features and applicability of each method and provides future perspectives on intelligent, adaptive, and high-performance power flow computation.

     

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