Author | Hager, William H. author |
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Title | Optimal Control [electronic resource] : Theory, Algorithms, and Applications / by William H. Hager, Panos M. Pardalos |
Imprint | Boston, MA : Springer US : Imprint: Springer, 1998 |
Connect to | http://dx.doi.org/10.1007/978-1-4757-6095-8 |
Descript | XVI, 516 p. online resource |
Uniform Decays in Nonlinear Thermoelastic Systems -- Absolute Stability of Feedback Systems in Hilbert Spaces -- A Projection Method for Accurate Computation of Design Sensitivities -- On Exact Controllability and Convergence of Optimal Controls to Exact Controls of Parabolic Equations -- Spectral Analysis of Thermo-elastic Plates with Rotational Forces -- Robinsonโs Strong Regularity Implies Robust Local Convergence of Newtonโs Method -- Augmented Gradient Projection Calculations for Regulator Problems with Pointwise State and Control Constraints -- On a SQP-Multigrid Technique for Nonlinear Parabolic Boundary Control Problems -- Formulation and Analysis of a Sequential Quadratic Programming Method for the Optimal Dirichlet Boundary Control of Navier-Stokes Flow -- A Shape Optimization Problem for the Heat Equation -- Energy Decay in H2 ร L2 for Semilinear Plates with Nonlinear Boundary Dissipation Acting via Moments Only -- Cut-Loci and Cusp Singularities in Parameterized Families of Extremals -- Optimization Techniques for Stable Reduced Order Controllers for Partial Differential Equations -- High-Order Extended Maximum Principles for Optimal Control Problems with Non-Regular Constraints -- Optimization of the Short Term Operation of a Cascade of Hydro Power Stations -- Remarks on Hybrid Systems -- Uniform Stabilization of a Thin Cylindrical Shell with Rotational Inertia Terms -- H? Optimal Control of Time-Varying Systems with Integral State Constraints 369 -- Interaction of Design and Control: Optimization with Dynamic Models -- Multidifferential Calculus: Chain Rule, Open Mapping and Transversal Intersection Theorems -- Resolution of Regularized Output Least Squares Estimators for Elliptic and Parabolic Problems