DocumentCode :
3313396
Title :
A New Approximate Load Flow Calculation Method for Contingency Selection
Author :
Meng, Z.J. ; Xue, Y. ; Lo, K.L.
Author_Institution :
Nanjing Autom. Res. Inst.
fYear :
2006
fDate :
Oct. 29 2006-Nov. 1 2006
Firstpage :
1601
Lastpage :
1605
Abstract :
Contingency selection is a necessary part of online contingency analysis. Normally it requires a fast calculation method to approximate load flow results. This paper proposes a mathematical formulation for the efficient implementation of the first iteration of the Newton load flow following a line outage, which takes full advantage of the known factors of the pre-contingency base case Jacobian matrix and the sparsity of nodal power mismatches vectors. Based on it, a new approximate load flow calculation method has been proposed for the selection of single transmission line outage. Although the proposed method is more time consuming than the commonly used 1P-1Q calculation, its accuracy makes it a suitable candidate for applications where post-contingency voltage magnitudes are important or more accurate approximations of load flow results are needed The approach has been demonstrated through simulation results in three standard test systems
Keywords :
Jacobian matrices; Newton method; load flow; power system security; power system simulation; transmission line matrix methods; transmission network calculations; Newton load flow; contingency selection; iterative method; load flow calculation method; online contingency analysis; power system security assessment; pre-contingency Jacobian matrix; single transmission line outage simulation; Accuracy; Automation; Jacobian matrices; Load flow; Load flow analysis; Power system simulation; Power transmission lines; Reactive power; Transmission line matrix methods; Voltage;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Power Systems Conference and Exposition, 2006. PSCE '06. 2006 IEEE PES
Conference_Location :
Atlanta, GA
Print_ISBN :
1-4244-0177-1
Electronic_ISBN :
1-4244-0178-X
Type :
conf
DOI :
10.1109/PSCE.2006.296152
Filename :
4075978
Link To Document :
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