1 / 24
文档名称:

电气工程及其自动化专业毕业论文文献翻译中英文对照.doc

格式:doc   页数:24
下载后只包含 1 个 DOC 格式的文档,没有任何的图纸或源代码,查看文件列表

如果您已付费下载过本站文档,您可以点这里二次下载

分享

预览

电气工程及其自动化专业毕业论文文献翻译中英文对照.doc

上传人:chemcary 2014/5/16 文件大小:0 KB

下载得到文件列表

电气工程及其自动化专业毕业论文文献翻译中英文对照.doc

文档介绍

文档介绍:parison of Power Flow by Different Ordering Schemes

Wenbo Li, Xueshan Han, Bo Zhang
The School of Electric Engineering
Shandong University
Jinan, China
Email:liwenbo_1984@
Abstract—Node ordering algorithms, aiming at keeping sparsity as far as possible, are widely used today. In such algorithms, their influence on the accuracy of the solution is neglected because it won’t make significant difference in normal systems. While, along with the development of modern power systems, the problem will e more ill-conditioned and it is necessary to take the accuracy into count during node ordering. In this paper we intend to lay groundwork for the more rationality ordering algorithm which could make promising between memory and accuracy. Three schemes of node ordering for different purpose are proposed pare the performance of the power flow calculation and an example of simple six-work is discussed detailed.
Keywords—power flow calculation; node ordering; sparsity; accuracy; Newton-Raphson method ; linear equations
I. INTRODUCTION
Power flow is the most basic and important concept in power system analysis and power flow calculation is the basis of power system planning, operation, scheduling and control [1].Mathematically speaking, power flow problem is to find a numerical solution of nonlinear equations. Newton method is the monly used to solve the problem and it involves repeated direct solutions of a system of linear equations. The solving efficiency and precision of the linear equations directly influences the performance of Newton-Raphson power flow algorithm. Based on numerical mathematics and physical characteristics of power system in power flow calculation, scholars dedicated to the research to improve putational efficiency of linear equations by reordering nodes’ number and received a lot of ess which laid a solid foundation for power system analysis.
Jacobian matrix in power flow calculation, similar with the admittance matrix, has symmetrical structur