Electrical Power Unit Commitment von Yuping Huang | Deterministic and Two-Stage Stochastic Programming Models and Algorithms | ISBN 9781493967681

Electrical Power Unit Commitment

Deterministic and Two-Stage Stochastic Programming Models and Algorithms

von Yuping Huang, Panos M. Pardalos und Qipeng P. Zheng
Mitwirkende
Autor / AutorinYuping Huang
Autor / AutorinPanos M. Pardalos
Autor / AutorinQipeng P. Zheng
Buchcover Electrical Power Unit Commitment | Yuping Huang | EAN 9781493967681 | ISBN 1-4939-6768-1 | ISBN 978-1-4939-6768-1
“A short, carefully written and accessible text, despite the mathematical complexity, the reader is provided with a comprehensive view of the problem allowing to quickly reach know-how in the handling of various models and algorithms aiming to formulate and reach solutions for it. Obviously interesting for both academics and practitioners in energy production and planning domains.” ( Manuel Alberto M. Ferreira, Acta Scientiae et Intellectus, Vol. 4 (04), 2018)

Electrical Power Unit Commitment

Deterministic and Two-Stage Stochastic Programming Models and Algorithms

von Yuping Huang, Panos M. Pardalos und Qipeng P. Zheng
Mitwirkende
Autor / AutorinYuping Huang
Autor / AutorinPanos M. Pardalos
Autor / AutorinQipeng P. Zheng

This volume in the SpringerBriefs in Energy series offers a systematic review of unit commitment (UC) problems in electrical power generation. It updates texts written in the late 1990s and early 2000s by including the fundamentals of both UC and state-of-the-art modeling as well as solution algorithms and highlighting stochastic models and mixed-integer programming techniques.

The UC problems are mostly formulated as mixed-integer linear programs, although there are many variants. A number of algorithms have been developed for, or applied to, UC problems, including dynamic programming, Lagrangian relaxation, general mixed-integer programming algorithms, and Benders decomposition. In addition the book discusses the recent trends in solving UC problems, especially stochastic programming models, and advanced techniques to handle large numbers of integer- decision variables due to scenario propagation