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An Affine Arithmetic-Based Methodology for Reliable Power Flow Analysis in the Presence of Data Uncertainty

机译:存在数据不确定性时基于仿射算术的可靠潮流分析方法

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Power flow studies are typically used to determine the steady state or operating conditions of power systems for specified sets of load and generation values, and is one of the most intensely used tools in power engineering. When the input conditions are uncertain, numerous scenarios need to be analyzed to cover the required range of uncertainty. Under such conditions, reliable solution algorithms that incorporate the effect of data uncertainty into the power flow analysis are required. To address this problem, this paper proposes a new solution methodology based on the use of affine arithmetic, which is an enhanced model for self-validated numerical analysis in which the quantities of interest are represented as affine combinations of certain primitive variables representing the sources of uncertainty in the data or approximations made during the computation. The application of this technique to the power flow problem is explained in detail, and several numerical results are presented and discussed, demonstrating the effectiveness of the proposed methodology, especially in comparison to previously proposed interval arithmetic's techniques.
机译:潮流研究通常用于确定特定负载和发电值集的电力系统的稳态或运行状况,并且是电力工程中使用最广泛的工具之一。当输入条件不确定时,需要分析众多方案以涵盖所需的不确定性范围。在这种情况下,需要将数据不确定性的影响纳入潮流分析的可靠解决方案算法。为解决此问题,本文提出了一种基于仿射算法的新解决方案方法,该方法是一种用于自验证数值分析的增强模型,其中,感兴趣的量表示为表示原始数据的某些原始变量的仿射组合。计算过程中数据的不确定性或近似值。详细说明了该技术在潮流问题中的应用,并给出和讨论了一些数值结果,证明了所提出方法的有效性,特别是与先前提出的区间算术技术相比。

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