DocumentCode
1644994
Title
Passivity for Differential-algebraic Systems with Application to Excitation System
Author
Xiuhua, Zhang ; Qingling, Zhang
Author_Institution
Northeastern Univ., Shenyang
fYear
2007
Firstpage
335
Lastpage
337
Abstract
In this paper, Passive definition of differential-algebraic systems and KVP property definition were proposed.Similar to methods of differential geometry theory, equivalent theorem between differential-algebraic systems´ passivation and KVP property was used by introducing M derivative . In the end the storage function was constructed for excitation system with differential-algebraic model.M derivative method can be considered as extension of L derivative method Results were obtained,which make passivity theory for differential-algebraic system realized in power systems.
Keywords
differential algebraic equations; differential geometry; power systems; L derivative method; M derivative method; differential geometry theory; differential-algebraic systems passivity; excitation system; power systems; storage function; Control systems; Educational institutions; Geometry; Passivation; Power system modeling; Differential-algebraic system; Excitation system; M derivative; Passivity; Storage function;
fLanguage
English
Publisher
ieee
Conference_Titel
Control Conference, 2007. CCC 2007. Chinese
Conference_Location
Hunan
Print_ISBN
978-7-81124-055-9
Electronic_ISBN
978-7-900719-22-5
Type
conf
DOI
10.1109/CHICC.2006.4347078
Filename
4347078
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