Control of Coupled Partial Differential Equations

• Corporate Author: SpringerLink (Online service)
• Other Authors: Kunisch, Karl (Editor), Sprekels, Jürgen (Editor), Leugering, Günter (Editor), Tröltzsch, Fredi (Editor)
• Format: Electronic eBook
• Language: English
• Published: Basel : Birkhäuser Basel, 2007.
• Series: International Series of Numerical Mathematics ; 155
• Subjects: Mathematics.; Mathematical analysis.; Analysis (Mathematics).; Partial differential equations.; System theory.; Mathematical optimization.; Analysis.; Partial Differential Equations.; Systems Theory, Control.; Optimization.

This volume contains selected contributions originating from the ‘Conference on Optimal Control of Coupled Systems of Partial Differential Equations’, held at the ‘Mathematisches Forschungsinstitut Oberwolfach’ in April 2005. With their articles, leading scientists cover a broad range of topics such...

Table of Contents:

• A Sharp Geometric Condition for the Boundary Exponential Stabilizability of a Square Plate by Moment Feedbacks only
• Local Exponential Stabilization Strategies of the Navier-Stokes Equations, d = 2, 3, via Feedback Stabilization of its Linearization
• Convergence Analysis of an Adaptive Finite Element Method for Distributed Control Problems with Control Constraints
• Optimal Boundary Control in Flood Management
• On Two Numerical Approaches for the Boundary Control Stabilization of Semi-linear Parabolic Systems: A Comparison
• Fast Solution Techniques in Constrained Optimal Boundary Control of the Semilinear Heat Equation
• Optimal and Model Predictive Control of the Boussinesq Approximation
• Applications of Semi-smooth Newton Methods to Variational Inequalities
• Identification of Nonlinear Coefficients in Hyperbolic PDEs, with Application to Piezoelectricity
• An SQP Active Set Method for a Semilinear Optimal Control Problem with Nonlocal Radiation Interface Conditions
• Shape Optimization for Navier-Stokes Equations
• A Family of Stabilization Problems for the Oseen Equations
• Beyond Bilinear Controllability: Applications to Quantum Control
• Optimal Control Problems with Convex Control Constraints
• Control of Moving Domains, Shape Stabilization and Variational Tube Formulations.