Title :
Computing large-scale system eigenvalues most sensitive to parameter changes, with applications to power system small-signal stability
Author :
Martins, Nelson ; Rommes, Joost
Abstract :
Summary form only given. This paper describes a new algorithm, named the sensitive pole algorithm, for the automatic computation of the eigenvalues (poles) most sensitive to parameter changes in large-scale system matrices. The effectiveness and robustness of the algorithm in tracing root-locus plots is illustrated by numerical results from the small-signal stability analysis of realistic power system models. The algorithm can be used in many other fields of engineering that also study the impact of parametric changes to linear system models.
Keywords :
eigenvalues and eigenfunctions; matrix algebra; power system stability; large-scale system eigenvalues; large-scale system matrices; linear system models; power system small-signal stability analysis; realistic power system models; root-locus plot tracing; sensitive pole algorithm; Eigenvalues and eigenfunctions; Large-scale systems; Linear systems; Power engineering and energy; Power engineering computing; Power system analysis computing; Power system modeling; Power system stability; Robust stability; Stability analysis;
Conference_Titel :
Power & Energy Society General Meeting, 2009. PES '09. IEEE
Conference_Location :
Calgary, AB
Print_ISBN :
978-1-4244-4241-6
DOI :
10.1109/PES.2009.5275707