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Автор Oso, J.B.
Автор Meadowsd, H.E.
Дата выпуска 1972
dc.description The short-range hydrothermal power scheduling problem is set as a problem in optimal control theory. New methods of modeling the upper- and lower-bound con straints on the reservoir capacity are proposed. The general equations that the optimal control satisfies are derived in the form of a constrained 2-point boundary-value problem (TPBVP). Properties of the optimal water usage policy are derived analytically and verified by simulation using the System 360 Continuous Systems Modeling Program.
Издатель Sage Publications
Название Simulation and short-range scheduling of hydrothermal power systems using system 360 CSMP
Тип Journal Article
DOI 10.1177/003754977201900207
Print ISSN 0037-5497
Журнал Simulation
Том 19
Первая страница 55
Последняя страница 60
Аффилиация Oso, J.B., Bell Laboratories Holmdel, New Jersey 07733
Аффилиация Meadowsd, H.E., Dept. of Electrical Engineering and computer Science, Columbia University, New York, New York 10027
Выпуск 2
Библиографическая ссылка Kirchmayer L.K.Economic Operation of Power Systems2nd Ed WileyNew York1967
Библиографическая ссылка Perera K K Y W et aZ Short-range economic optimization of a hydrothermaZ power system considering operating range limitations and unit commitment aspects Paper presented at IEEE Summer Power Meeting Dallas Texas June 22-27 1969
Библиографическая ссылка Kirchmayer L.K. and Glimn A.F. Economic operation of variable-head hydroelectric plants AIEE Transaction on Power Apparatus and Systems No 39 pp 1070-1079 December 1958
Библиографическая ссылка Oso J.B.Modeling, simulation, and economic control of generalized hydrothermal power systems Systems Research Group Technical Report No 126Department of Electrical Engineering and Computer Science Columbia UniversityNew York June 1970
Библиографическая ссылка Rosing J. and Garza G.C. Benefits obtained from the optimal operation of hydroelectric power systems Report CCS-9 Institute in Engineering Economic Systems Stanford University May 1967
Библиографическая ссылка Pontryagin et aZ The mathematical theory of optimal processes InterscienceNew York 1962
Библиографическая ссылка System 360 Continuous Modeling ProgramIBM1968

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