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Singular sets and surfaces and their implications in power systems
Conference proceeding

Singular sets and surfaces and their implications in power systems

S Ayasun, C.O Nwankpa and H.G Kwatny
Proceedings of the 1999 American Control Conference (Cat. No. 99CH36251), v 6, pp 4198-4202 vol.6
1999

Abstract

Bifurcation Differential algebraic equations Power system analysis computing Power system dynamics Power system modeling Power system stability Power systems Software packages Stability analysis Voltage
The dynamics of power systems are usually modeled as a set of parameter dependent differential algebraic equations. The stability properties of the DAE model under parameter variations provide a theoretical understanding of voltage stability and voltage collapse. Early investigations have shown that an understanding of voltage stability and the development of practical analysis tools require consideration of bifurcation phenomena. This paper attempts to identify singular surfaces and interpret the associated stability limits using a portable software package, called Voltage Stability Toolbox. Simulation results for the IEEE 14 bus system are illustrated.

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