Bültmann & Gerriets
Robust Optimization-Directed Design
von Andrew J. Kurdila, Michael Zabarankin, Panos M. Pardalos
Verlag: Springer US
Reihe: Nonconvex Optimization and Its Applications Nr. 81
Hardcover
ISBN: 978-1-4614-9834-6
Auflage: 2006
Erschienen am 19.11.2014
Sprache: Englisch
Format: 235 mm [H] x 155 mm [B] x 16 mm [T]
Gewicht: 435 Gramm
Umfang: 284 Seiten

Preis: 106,99 €
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Klappentext
Inhaltsverzeichnis

Robust design¿that is, managing design uncertainties such as model uncertainty or parametric uncertainty¿is the often unpleasant issue crucial in much multidisciplinary optimal design work. Recently, there has been enormous practical interest in strategies for applying optimization tools to the development of robust solutions and designs in several areas, including aerodynamics, the integration of sensing (e.g., laser radars, vision-based systems, and millimeter-wave radars) and control, cooperative control with poorly modeled uncertainty, cascading failures in military and civilian applications, multi-mode seekers/sensor fusion, and data association problems and tracking systems. The contributions to this book explore these different strategies. The expression "optimization-directed¿ in this book¿s title is meant to suggest that the focus is not agonizing over whether optimization strategies identify a true global optimum, but rather whether these strategies make significant design improvements.



A Multigrid Approach to Optimal Control Computations for Navier-Stokes Flows.- Control System Radii and Robustness Under Approximation.- Equilibrium Analysis for a Network Market Model.- Distributed Solution of Optimal Control Problems Governed by Parabolic Equations.- Modeling and Implementation of Risk-Averse Preferences in Stochastic Programs Using Risk Measures.- Shape Optimization of Electrodes for Piezoelectric Actuators.- Robust Static Super-Replication of Barrier Options in the Black-Scholes model.- Numerical Techniques in Relaxed Optimization Problems.- Combining Model and Test Data for Optimal Determination of Percentiles and Allowables: CVaR Regression Approach, Part I.- Combining Model and Test Data for Optimal Determination of Percentiles and Allowables: CVaR Regression Approach, Part II.- Semidefinite Programming for Sensor Network and Graph Localization.


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