Stochastic optimization methods[elec...
Marti, Kurt.

 

  • Stochastic optimization methods[electronic resource] :applications in engineering and operations research /
  • レコード種別: 言語・文字資料 (印刷物) : 単行資料
    [NT 15000414] null: 519.23
    タイトル / 著者: Stochastic optimization methods : applications in engineering and operations research // by Kurt Marti.
    著者: Marti, Kurt.
    出版された: Berlin, Heidelberg : : Springer Berlin Heidelberg :, 2015.
    記述: xxiv, 368 p. : : ill., digital ;; 24 cm.
    含まれています: Springer eBooks
    主題: Stochastic processes.
    主題: Mathematical optimization.
    主題: Economics/Management Science.
    主題: Operation Research/Decision Theory.
    主題: Optimization.
    主題: Computational Intelligence.
    国際標準図書番号 (ISBN) : 9783662462140 (electronic bk.)
    国際標準図書番号 (ISBN) : 9783662462133 (paper)
    [NT 15000228] null: Stochastic Optimization Methods -- Optimal Control Under Stochastic Uncertainty -- Stochastic Optimal Open-Loop Feedback Control -- Adaptive Optimal Stochastic Trajectory Planning and Control (AOSTPC) -- Optimal Design of Regulators -- Expected Total Cost Minimum Design of Plane Frames -- Stochastic Structural Optimization with Quadratic Loss Functions -- Maximum Entropy Techniques.
    [NT 15000229] null: This book examines optimization problems that in practice involve random model parameters. It details the computation of robust optimal solutions, i.e., optimal solutions that are insensitive with respect to random parameter variations, where appropriate deterministic substitute problems are needed. Based on the probability distribution of the random data, and using decision theoretical concepts, optimization problems under stochastic uncertainty are converted into appropriate deterministic substitute problems. Due to the probabilities and expectations involved, the book also shows how to apply approximative solution techniques. Several deterministic and stochastic approximation methods are provided: Taylor expansion methods, regression and response surface methods (RSM), probability inequalities, multiple linearization of survival/failure domains, discretization methods, convex approximation/deterministic descent directions/efficient points, stochastic approximation and gradient procedures, and differentiation formulas for probabilities and expectations. In the third edition, this book further develops stochastic optimization methods. In particular, it now shows how to apply stochastic optimization methods to the approximate solution of important concrete problems arising in engineering, economics and operations research.
    電子資源: http://dx.doi.org/10.1007/978-3-662-46214-0
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http://dx.doi.org/10.1007/978-3-662-46214-0
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