Differential equations and control theory -(E-BOOK) edited by Sergiu Aizicovici, Nicolae H. Pavel.

Contributor(s): Aizicovici, Sergiu, 1948- | Pavel, N. HSeries: Lecture notes in pure and applied mathematics: Publisher: New York : Marcel Dekker, c2002Description: viii, 328 p. : ill. ; 26 cmISBN: 0824706811 (acid-free paper)Subject(s): Control theory | Differential equations | Mathematical optimization | E-BOOKDDC classification: 629.8312 Online resources: Publisher description
Contents:
1.Existence and Uniqueness of Solutions to a Second Order Nonlinear Nonlocal Hyperbolic Equation 2. Fully Nonlinear Programming Problems with Closed Range Operators 3. Internal Stabilization of the Diffusion Equation 4. Flow-Invariant Sets with Respect to Navier-Stokes Equation 5. Numerical Approximation of the Riccati Equation via Fractional Steps Method 6. Asymptotic Analysis of the 7. Global Existence for a Class of Dispersive Equations 8. Viable Domains for Differential Equations Governed 9. Almost Periodic Solutions to Neutral Functional Equations 10. The One Dimensional Wave Equation with Wentzell Boundary Conditions 11. On the Longterm Behaviour of a Parabolic Phase-Field Model with Memory 12. On the Kato Classes of Distributions and the BMO-Classes 13. The Global Solution Set for a Class of Semilinear Problems 14. Optimal Control and Algebraic Riccati Equations under Singular Estimates 15. Solving Identification Problems for the Wave Equation by Optimal Control Methods 16. Singular Perturbations and Approximations for Integrodifferential Equations 17. Remarks on Impulse Control Problems for the Stochastic Navier-Stokes Equations 18. Recent Progress on the Lavrentiev Phenomenon with Applications 19. Abstract Eigenvalue Problem for Monotone Operators and Applications to Differential Operators 20. Implied Volatility for American Options via Optimal Control and Fast Numerical Solutions of Obstacle Problems 21. First Order Necessary Conditions of Optimality for Semilinear Optimal Control Problems 22. Lyapunov Equation and the Stability of Nonautonomous Evolution Equations in Hilbert Spaces 23. Least Action for TV-Body Problems with Quasihomogeneous Potentials
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Item type Current location Home library Collection Call number URL Status Date due Barcode Item holds
Book Book Military College of Signals (MCS)
Military College of Signals (MCS)
NFIC 629.8312 DIF (Browse shelf) Link to resource Available MCSEB-882
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1.Existence and Uniqueness of Solutions to a Second Order Nonlinear Nonlocal Hyperbolic Equation 2. Fully Nonlinear Programming Problems with Closed Range Operators 3. Internal Stabilization of the Diffusion Equation 4. Flow-Invariant Sets with Respect to Navier-Stokes Equation 5. Numerical Approximation of the Riccati Equation via Fractional Steps Method 6. Asymptotic Analysis of the 7. Global Existence for a Class of Dispersive Equations 8. Viable Domains for Differential Equations Governed 9. Almost Periodic Solutions to Neutral Functional Equations 10. The One Dimensional Wave Equation with Wentzell Boundary Conditions 11. On the Longterm Behaviour of a Parabolic Phase-Field Model with Memory 12. On the Kato Classes of Distributions and the BMO-Classes 13. The Global Solution Set for a Class of Semilinear Problems 14. Optimal Control and Algebraic Riccati Equations under Singular Estimates 15. Solving Identification Problems for the Wave Equation by Optimal Control Methods 16. Singular Perturbations and Approximations for Integrodifferential Equations 17. Remarks on Impulse Control Problems for the Stochastic Navier-Stokes Equations 18. Recent Progress on the Lavrentiev Phenomenon with Applications 19. Abstract Eigenvalue Problem for Monotone Operators and Applications to Differential Operators 20. Implied Volatility for American Options via Optimal Control and Fast Numerical Solutions of Obstacle Problems 21. First Order Necessary Conditions of Optimality for Semilinear Optimal Control Problems 22. Lyapunov Equation and the Stability of Nonautonomous Evolution Equations in Hilbert Spaces 23. Least Action for TV-Body Problems with Quasihomogeneous Potentials

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