Hector O. Fattorini
Infinite Dimensional Optimization and Control Theory
Hector O. Fattorini
Infinite Dimensional Optimization and Control Theory
- Broschiertes Buch
- Merkliste
- Auf die Merkliste
- Bewerten Bewerten
- Teilen
- Produkt teilen
- Produkterinnerung
- Produkterinnerung
Treats optimal problems for systems described by ODEs and PDEs, using an approach that unifies finite and infinite dimensional nonlinear programming.
Andere Kunden interessierten sich auch für
- K.C. ChangInfinite Dimensional Morse Theory and Multiple Solution Problems137,99 €
- Giuseppe Da PratoStochastic Equations in Infinite Dimensions125,99 €
- I. LasieckaControl Theory for Partial Differential Equations282,99 €
- I. LasieckaControl Theory for Partial Differential Equations180,99 €
- RobinsonFrom Finite to Infinite Dimensional Dynamical Systems81,99 €
- Infinite Dimensional Dynamical Systems75,99 €
- RobinsonFrom Finite to Infinite Dimensional Dynamical Systems81,99 €
-
-
-
Treats optimal problems for systems described by ODEs and PDEs, using an approach that unifies finite and infinite dimensional nonlinear programming.
Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Produktdetails
- Produktdetails
- Verlag: Cambridge University Press
- Seitenzahl: 816
- Erscheinungstermin: 30. Juni 2010
- Englisch
- Abmessung: 234mm x 156mm x 43mm
- Gewicht: 1214g
- ISBN-13: 9780521154543
- ISBN-10: 0521154545
- Artikelnr.: 30975784
- Herstellerkennzeichnung
- Libri GmbH
- Europaallee 1
- 36244 Bad Hersfeld
- gpsr@libri.de
- Verlag: Cambridge University Press
- Seitenzahl: 816
- Erscheinungstermin: 30. Juni 2010
- Englisch
- Abmessung: 234mm x 156mm x 43mm
- Gewicht: 1214g
- ISBN-13: 9780521154543
- ISBN-10: 0521154545
- Artikelnr.: 30975784
- Herstellerkennzeichnung
- Libri GmbH
- Europaallee 1
- 36244 Bad Hersfeld
- gpsr@libri.de
Hector O. Fattorini graduated from the Licenciado en Matemática, Universidad de Buenos Aires in 1960 and gained a Ph.D. in Mathematics from the Courant Institute of Mathematical Sciences, New York University, in 1965. Since 1967, he has been a member of the Department of Mathematics at the University of California, Los Angeles.
Part I. Finite Dimensional Control Problems: 1. Calculus of variations and
control theory; 2. Optimal control problems without target conditions; 3.
Abstract minimization problems: the minimum principle for the time optimal
problem; 4. Abstract minimization problems: the minimum principle for
general optimal control problems; Part II. Infinite Dimensional Control
Problems: 5. Differential equations in Banach spaces and semigroup theory;
6. Abstract minimization problems in Hilbert spaces: applications to
hyperbolic control systems; 7. Abstract minimization problems in Banach
spaces: abstract parabolic linear and semilinear equations; 8.
Interpolation and domains of fractional powers; 9. Linear control systems;
10. Optimal control problems with state constraints; 11. Optimal control
problems with state constraints: The abstract parabolic case; Part III.
Relaxed Controls: 12. Spaces of relaxed controls: topology and measure
theory; 13. Relaxed controls in finite dimensional systems: existence
theory; 14. Relaxed controls in infinite dimensional spaces: existence
theory.
control theory; 2. Optimal control problems without target conditions; 3.
Abstract minimization problems: the minimum principle for the time optimal
problem; 4. Abstract minimization problems: the minimum principle for
general optimal control problems; Part II. Infinite Dimensional Control
Problems: 5. Differential equations in Banach spaces and semigroup theory;
6. Abstract minimization problems in Hilbert spaces: applications to
hyperbolic control systems; 7. Abstract minimization problems in Banach
spaces: abstract parabolic linear and semilinear equations; 8.
Interpolation and domains of fractional powers; 9. Linear control systems;
10. Optimal control problems with state constraints; 11. Optimal control
problems with state constraints: The abstract parabolic case; Part III.
Relaxed Controls: 12. Spaces of relaxed controls: topology and measure
theory; 13. Relaxed controls in finite dimensional systems: existence
theory; 14. Relaxed controls in infinite dimensional spaces: existence
theory.
Part I. Finite Dimensional Control Problems: 1. Calculus of variations and
control theory; 2. Optimal control problems without target conditions; 3.
Abstract minimization problems: the minimum principle for the time optimal
problem; 4. Abstract minimization problems: the minimum principle for
general optimal control problems; Part II. Infinite Dimensional Control
Problems: 5. Differential equations in Banach spaces and semigroup theory;
6. Abstract minimization problems in Hilbert spaces: applications to
hyperbolic control systems; 7. Abstract minimization problems in Banach
spaces: abstract parabolic linear and semilinear equations; 8.
Interpolation and domains of fractional powers; 9. Linear control systems;
10. Optimal control problems with state constraints; 11. Optimal control
problems with state constraints: The abstract parabolic case; Part III.
Relaxed Controls: 12. Spaces of relaxed controls: topology and measure
theory; 13. Relaxed controls in finite dimensional systems: existence
theory; 14. Relaxed controls in infinite dimensional spaces: existence
theory.
control theory; 2. Optimal control problems without target conditions; 3.
Abstract minimization problems: the minimum principle for the time optimal
problem; 4. Abstract minimization problems: the minimum principle for
general optimal control problems; Part II. Infinite Dimensional Control
Problems: 5. Differential equations in Banach spaces and semigroup theory;
6. Abstract minimization problems in Hilbert spaces: applications to
hyperbolic control systems; 7. Abstract minimization problems in Banach
spaces: abstract parabolic linear and semilinear equations; 8.
Interpolation and domains of fractional powers; 9. Linear control systems;
10. Optimal control problems with state constraints; 11. Optimal control
problems with state constraints: The abstract parabolic case; Part III.
Relaxed Controls: 12. Spaces of relaxed controls: topology and measure
theory; 13. Relaxed controls in finite dimensional systems: existence
theory; 14. Relaxed controls in infinite dimensional spaces: existence
theory.