Stabilization, Optimal and Robust Control

1. General Introduction

I. Convex Analysis and Duality Principles

2. Convexity and Topology

3. A Brief Overview of Sobolev Spaces

4. Legendre–Fenchel Transformation and Duality

5. Lagrange Duality Theory

II. General Results and Concepts on Robust and Optimal Control Theory for Evolutive Systems

6. Studied Systems and General Results

7. Optimal Control Problems

8. Stabilization and Robust Control Problem

9. Remarks on Numerical Techniques

III. Applications in the Biological and Physical Sciences: Modeling and Stabilization

10. Vortex Dynamics in Superconductors and Ginzburg–Landau-type Models

11. Multi-scale Modeling of Alloy Solidification and Phase-field Model

12. Large-scale Ocean in the Climate System

13. Heat Transfer Laws on Temperature Distribution in Biological Tissues

14. Lotka–Volterra-type Systems with Logistic Time-varying Delays

15. Other Systems

DRM-restrictions

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