Stochastic optimal control of structures / Yongbo Peng, Jie Li.
Peng, Yongbo, author.; Li, Jie, author.
2019
TA654.9 .P46 2019
Available Online

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Title Stochastic optimal control of structures / Yongbo Peng, Jie Li.
Author Peng, Yongbo, author.
ISBN 9789811367649 (electronic book)
9811367647 (electronic book)
9789811367632
Published Singapore : Springer ; [Shanghai] : Shanghai Scientific and Technical Publishers, [2019]
Language English
Description 1 online resource (xii, 322 pages) : illustrations
Call Number TA654.9 .P46 2019
Dewey Decimal Classification 624.1
Summary This book proposes, for the first time, a basic formulation for structural control that takes into account the stochastic dynamics induced by engineering excitations in the nature of non-stationary and non-Gaussian processes. Further, it establishes the theory of and methods for stochastic optimal control of randomly-excited engineering structures in the context of probability density evolution methods, such as physically-based stochastic optimal (PSO) control. By logically integrating randomness into control gain, the book helps readers design elegant control systems, mitigate risks in civil engineering structures, and avoid the dilemmas posed by the methods predominantly applied in current practice, such as deterministic control and classical linear quadratic Gaussian (LQG) control associated with nominal white noises.
Note Includes index.
Access Note Access limited to authorized users.
Source of Description Description based on online resource; title from digital title page (viewed on July 24, 2019).
Added Author Li, Jie, author.
Linked Resources Online Access
Record Appears in Online Resources > Ebooks
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Preface
Introduction
Theoretical essentials
PDEM based stochastic optimal control
Probabilistic criteria of stochastic optimal control
Generalized optimal control policy
Stochastic optimal control of nonlinear structures
Stochastic optimal control of wind-induced comfortability
Stochastic optimal semi-active control of structures
Shaking table test of controlled structures
References
Appendix A: Mapping from excitation vector to co-state vector
Appendix B: Statistical linearization based LQG control
Appendix C: Riccati matrix difference equation and discrete dynamic programming
Index.

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