Modeling of a large electric power system for optimal control of dynamic stability |
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Authors: | Bü lent Bilir, M. Kemal Sariolu,Suat Ertem |
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Affiliation: | a University of Missouri-Columbia, Kansas City, MO 64110, USA b Istanbul Technical University, Istanbul, Turkey |
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Abstract: | This paper describes a general state-variable form of mathematical modeling which may be used to control the dynamic stability of a larger power system optimally. Based on the linearization about the operating point of the system, a complete model for dynamic stability control is obtained by combining transmission network equations, full-order synchronous machine equations, the exciter and voltage regulator model, torque equations, and the governor-hydraulic model in a matrix form which includes supplementary excitation and governor control signals. The complete model may then be simplified as a low-order model by neglecting the governor effects, exciter time constant, and all but the field flux linkage variations of the machines in order to reduce computational requirements. |
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Keywords: | Modeling techniques Optimal control Dynamic stability |
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