Applied Mathematics for Restructured Electric Power Systems: by Joe H. Chow, Felix F. Wu, James A. Momoh

By Joe H. Chow, Felix F. Wu, James A. Momoh

Applied arithmetic for Restructured electrical energy platforms: Optimization, regulate, and Computational Intelligence involves chapters in keeping with paintings offered at a countrywide technological know-how starting place workshop geared up in November 2003. The subject of the workshop used to be using utilized arithmetic to resolve tough strength process difficulties. The parts incorporated keep watch over, optimization, and computational intelligence. as well as the introductory bankruptcy, this booklet contains 12 chapters written through well known specialists of their revered fields. each one bankruptcy follows a three-part layout: (1) an outline of an enormous strength procedure challenge or difficulties, (2) the present perform and/or specific study techniques, and (3) destiny study instructions. jointly, the technical parts mentioned are voltage and oscillatory balance, energy method defense margins, hierarchical and decentralized regulate, balance tracking, embedded optimization, neural community regulate with adaptive critic structure, keep an eye on tuning utilizing genetic algorithms, and cargo forecasting and part prediction.

This quantity is meant for energy platforms researchers and execs charged with fixing electrical and gear process problems.

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Additional info for Applied Mathematics for Restructured Electric Power Systems: Optimization, Control, and Computational Intelligence

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It is better to use some screening criteria to find out the important lines, which are critical for voltage stability. There are two parameters, which can be used for this screening purpose: power and line length. Basically, the ideas are: 1 If the line transfers more active power, it is more likely to be the critical tie line for either the sending- or receiving-end system, and more prone to have voltage stability problems. 2 For a long transmission line, even though the active power flow is low, it is still prone to have voltage stability problem.

2, from the Voltage-Angle and Power-Angle curves, the P V curve can be obtained for any given Q/P ratio. , Therefore a higher value of V S M I implies that 0 is farther away from the O,, and the two-bus system has a larger voltage stability margin. On the other hand, a lower value of V S M I means that 0 is closer to the O,, and hence, a smaller voltage stability margin. 6) are based on the assumption that sending-end bus is an infinite bus. 2. Process to develop P V curve from voltage-angle and power-angle curves.

Power System Voltage Stability. McGraw Hill, New York, 1994. [9] T. Van Cutsem and C. Vounas. Voltage Stability of Electric Power Systems. Kluwer Academic Publishers, Boston, 1998. REFERENCES 9 [lo] R. Podmore. Identification of Coherent Generators for Dynamic Equivalents. IEEE Transactions on Power Apparatus and Systems, PAS-97:1344-1354, 1978. H. Chow, G. V. Kokotovic, B. R. Winkelman. Time-Scale Modeling of Dynamic Networks with Applications to Power Systems. Lecture Notes in Control and Information Sciences, 46, Springer-Verlag, New York, 1982.

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