Control of Boundaries and Stabilization

1. Front Matter

   Pages I-IX

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2. Remarks on the exact controllability for large times

   • Jacques Louis Lions

   Pages 1-13

3. Microlocal ideas in control and stabilization

   • Claude Bardos, Gilles Lebeau, Jeffrey Rauch

   Pages 14-30

4. Spectral and asymptotic properties of linear elastic systems with internal energy dissipation

   • David L. Russell

   Pages 31-50

5. On riblets in laminar flows

   • O. Pironneau, G. Arumugam

   Pages 51-65

6. Iterated homogenization and the effective properties of polycrystals

   • Marco Avellaneda

   Pages 66-74

7. Some remarks on the exact controllability in a neighbourhood of the boundary of a perforated domain

   • Doina Cioranescu, Patrizia Donato

   Pages 75-93

8. Shape Analysis and Optimization: Lagrangian Methods and Applications

   • M. C. Delfour, J. P. Zolésio

   Pages 95-108

9. A newton ’s method in a domain optimization problem

   • Y. Goto, N. Fujii

   Pages 109-127

10. Optimal control of hemivariational inequalities

    • Jacques Haslinger, P. D. Panagiotopoulos

    Pages 128-139

11. Exact controllability in short time

    • Vilmos Komornik

    Pages 140-153

12. Uniform boundary stabilization of tiiermoelastic plates

    • Jacques E. Lagnese

    Pages 154-167

13. Asymptotic behavior of the solutions of the kirkhoff plate with nonlinear dissipation in the bending moment

    • I. Lasiecka

    Pages 168-176

14. Stabilization of a vibrating string system linked by point masses

    • E. Bruce Lee, Yuncheng You

    Pages 177-198

15. Some identification problems in petroleum geophisics

    • Li Ta-tsien, Tan Yong-ji

    Pages 199-210

16. Development of a two/three dimensional shape optimization program with solid modelling, semi-automatic mesh generation and adaptive mesh refinement

    • C. V. Ramakrishnan

    Pages 211-230

17. Optimisation d’un système surfacique (équation de la chaleur)

    • B. Rousselet

    Pages 231-240

18. Output least square estimation of power-laws in distributed damping models: Beams

    • L. W. White

    Pages 241-250

19. Some remarks on the boundary stabilizability of the wave equation

    • Enrike Zuazua

    Pages 251-266

20. Back Matter

    Pages 267-269

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The present proceedings volume is devoted to two subjects. Stabilization with emphasis on exact controllability: considering a physical system, such as a vibrating plate, one can reach a steady state in a finite time by acting on the boundary. Control of boundaries: given a physical system find the geometry of the domain (optimal shape) which minimizes a cost related to the solution of a boundary value problem in this domain, for example find a minimum drag profile. Many lectures included mathematical analysis as well as engineering applications and numerical simulation.

• Prüfbarkeit
• Prüfung von Randelementen
• Stabilisierung
• control
• geometry
• simulation
• stabilization
• system

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