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Optimal control theory with aerospace applications / Joseph Z. Ben-Asher.

Knovel Aerospace Radar Technology Academic Available online

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Format:
Book
Author/Creator:
Ben-Asher, Joseph Z., 1955-
Series:
AIAA education series.
AIAA education series
Language:
English
Subjects (All):
Automatic pilot (Airplanes).
Flight control.
Guided missiles--Control systems.
Guided missiles.
Physical Description:
xvii, 262 p. : ill.
Edition:
1st ed.
Place of Publication:
Reston, Va. : American Institute of Aeronautics and Astronautics, Inc., c2010.
Language Note:
English
Summary:
Optimal control theory is a mathematical optimization method with important applications in the aerospace industry. This graduate-level textbook is based on the author's two decades of teaching at Tel-Aviv University and the Technion Israel Institute of Technology, and builds upon the pioneering methodologies developed by H.J. Kelley. Unlike other books on the subject, the text places optimal control theory within a historical perspective. Following the historical introduction are five chapters dealing with theory and five dealing with primarily aerospace applications. The theoretical section follows the calculus of variations approach, while also covering topics such as gradient methods, adjoint analysis, hodograph perspectives, and singular control. Important examples such as Zermelo's navigation problem are addressed throughout the theoretical chapters of the book. The applications section contains case studies in areas such as atmospheric flight, rocket performance, and missile guidance. The cases chosen are those that demonstrate some new computational aspects, are historically important, or are connected to the legacy of H.J. Kelley.To keep the mathematical level at that of graduate students in engineering, rigorous proofs of many important results are not given, while the interested reader is referred to more mathematical sources. Problem sets are also included.
Contents:
Historical background
Ordinary minimum problems : from the beginning of calculus to Kuhn-Tucker
Calculus of variations : from Bernoulli to Bliss
Minimum principle of Pontryagin and Hestenes
Application of the Jacobi test in optimal control and neighboring extremals
Numerical techniques for the optimal control problem
Singular perturbation technique and its application to air-to-space interception
Application to aircraft performance : Rutowski and Kaiser's techniques and more
Application to rocket performance : the Goddard problem
Application to missile guidance : proportional navigation
Application to time-optimal rotational maneuvers of flexible spacecraft.
Notes:
Bibliographic Level Mode of Issuance: Monograph
Includes bibliographical references and index.
ISBN:
1-60086-734-0
1-60086-733-2
1-61344-043-X
OCLC:
922978930

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