Classical control using H [infinity] methods : theory, optimization, and design /

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Bibliographic Details
Author / Creator:Helton, J. William, 1944-
Imprint:Philadelphia : SIAM, c1998.
Description:xvi, 292 p. : ill. ; 25 cm.
Language:English
Subject:
Format: Print Book
URL for this record:http://pi.lib.uchicago.edu/1001/cat/bib/3653944
Hidden Bibliographic Details
Other authors / contributors:Merino, Orlando.
Society for Industrial and Applied Mathematics.
ISBN:0898714192
Notes:On t.p. "[infinity]" appears as the infinity symbol.
"BKOT0065"--P. 4 of cover.
Includes bibliographical references and index.
Table of Contents:
  • Preface
  • Part I. Short Design Course
  • Chapter 1. A Method for Solving System Design Problems
  • Chapter 2. Internal Stability
  • Chapter 3. Frequency Domain Performance Requirements
  • Chapter 4. Optimization; Review of Concepts
  • Chapter 5. A Design Example With OPTDesign
  • Part II. More on Design
  • Chapter 6. Examples
  • Chapter 7. Internal Stability
  • Part III. H^ infty Theory
  • Chapter 8. H^ infty Optimization and Control
  • Chapter 10. Facts About Analytic Functions
  • Chapter 11. Proof of the Main Result
  • Chapter 12. Computer Solutions to OPT
  • Part IV. H^ infty Theory: Vector Case
  • Chapter 13. Many Analytic Functions
  • Chapter 14. Coordinate Descent Approaches to OPT
  • Chapter 15. More Numerical Algorithms
  • Chapter 16. More Theory of the Vector OPT Problem
  • Part V. Semidefinite Programming vs. H^ infty Optimization
  • Chapter 17. Matrix H^ infty Optimization
  • Chapter 18. Numerical Algorithms for H^ infty Optimization
  • Chapter 19. Semidefinite Programming vs. Matrix H^ infty Optimization
  • Chapter 20. Proofs
  • Part VI. Appendices
  • Appendix A. History and Perspective
  • Appendix B. Pure Mathematics and H^ infty Optimization
  • Appendix C. Uncertainty
  • Appendix D. Computer Code for Examples in Chapter 6
  • Appendix E. Getting OPTDesign and Anopt
  • Appendix F. Anopt Notebook
  • Appendix G. NewtonInterpolant Notebook
  • Appendix H. NewtonFit Notebook