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Application of Holomorphic Embedding to the Power-Flow Problem.

机译:全纯嵌入在潮流问题中的应用。

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摘要

With the power system being increasingly operated near its limits, there is an increasing need for a power-flow (PF) solution devoid of convergence issues. Traditional iterative methods are extremely initial-estimate dependent and not guaranteed to converge to the required solution. Holomorphic Embedding (HE) is a novel non-iterative procedure for solving the PF problem. While the theory behind a restricted version of the method is well rooted in complex analysis, holomorphic functions and algebraic curves, the practical implementation of the method requires going beyond the published details and involves numerical issues related to Taylor's series expansion, Pade approximants, convolution and solving linear matrix equations.;The HE power flow was developed by a non-electrical engineer with language that is foreign to most engineers. One purpose of this document to describe the approach using electric-power engineering parlance and provide an understanding rooted in electric power concepts. This understanding of the methodology is gained by applying the approach to a two-bus dc PF problem and then gradually from moving from this simple two-bus dc PF problem to the general ac PF case.;Software to implement the HE method was developed using MATLAB and numerical tests were carried out on small and medium sized systems to validate the approach. Implementation of different analytic continuation techniques is included and their relevance in applications such as evaluating the voltage solution and estimating the bifurcation point (BP) is discussed. The ability of the HE method to trace the PV curve of the system is identified.
机译:随着电源系统越来越接近其极限运行,越来越需要一种没有收敛问题的功率流(PF)解决方案。传统的迭代方法非常依赖初始估计,并且不能保证收敛到所需的解决方案。全纯嵌入(HE)是解决PF问题的一种新颖的非迭代过程。虽然该方法的受限版本背后的理论扎根于复杂的分析,全纯函数和代数曲线,但该方法的实际实现需要超越已公开的细节,并涉及与泰勒级数展开,Pade近似值,卷积和HE功率流是由非电气工程师开发的,这种语言对于大多数工程师来说都是陌生的。本文档的一个目的是描述使用电力工程术语的方法,并提供扎根于电力概念的理解。通过将方法应用于两总线直流PF问题,然后从该简单的两总线直流PF问题逐步过渡到一般交流PF情况,可以得到对方法的这种理解。在中小型系统上进行了MATLAB和数值测试以验证该方法。包括了不同分析连续技术的实现,并讨论了它们在诸如评估电压解和估计分叉点(BP)的应用中的相关性。确定了HE方法跟踪系统PV曲线的能力。

著录项

  • 作者

    Subramanian, Muthu Kumar.;

  • 作者单位

    Arizona State University.;

  • 授予单位 Arizona State University.;
  • 学科 Engineering Electronics and Electrical.
  • 学位 M.S.
  • 年度 2014
  • 页码 141 p.
  • 总页数 141
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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