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Advances in control systems : theory and applications. Volume 3 /

Advances in Control Systems.

Detalles Bibliográficos
Clasificación:Libro Electrónico
Otros Autores: Leondes, Cornelius T (Editor )
Formato: Electrónico eBook
Idioma:Inglés
Publicado: New York ; London : Academic Press, 1966.
Temas:
Acceso en línea:Texto completo
Texto completo
Tabla de Contenidos:
  • Front Cover; Advances in Control Systems: Theory and Applications; Copyright Page; Contributors; Preface; Table of Contents; Chapter1. Guidance and Control of Reentry and Aerospace Vehicles; I. Introduction; II. Near-Earth Navigation; III. Orbit Determination; IV. Rendezvous Guidance; V. Entry Guidance; References; Chapter 2. Two-Point Boundary-Value
  • Problem Techniques; I. Introduction; II. Formulation of the Two-Point Boundary-Value Problem; III. The Generalized Newton-Raphson Operator; IV. Convergence Theorems.
  • v. Application of the Newton-Raphson Operator Method to the Problem of Optimal Control; VI. Comparison with Direct Methods; VII. Conclusions; References; Chapter 3. The Existence Theory of Optimal Control Systems; I. Introduction; II. Review of the Principal Existence Theorems in Optimal Control; III. Controllability; IV. The Role of Existence Theorems in Optimal-Control Theory; References; Chapter 4. Application of the Theory of Minimum-Normed Operators to Optimum-Control-System Problems; I. Optimum Terminal Control of Lumped Linear Systems.
  • II. Synthesis of Minimum-Effort and Minimum-Time Control Functions; III. Minimum-Effort Control with a Magnitude Constraint on the Control Functions; IV. Minimum-Effort Control of Distributed-Parameter Systems; V. Summary and Extensions of the Work Presented in This Chapter; References; Chapter 5. Kaiman Filtering Techniques; I. Introduction; II. Kaiman Filter Theory; III. Computational Considerations; IV. Application of the Kaiman Filter to Nonlinear Problems; V. Summary and Concluding Remarks; References; Chapter 6. Application of State-Space Methods to Navigation Problems; I. Introduction.
  • II. Examples of Nominal Trajectories; III. Equations of Motion and Notation; IV. Guidance Laws; V. Error Analysis; VI. Determination of State; VII. Parameter Estimation; References; Author Index; Subject Index.