Shape Optimization And Optimal Design

John Cagnol (Pole Universitaire Leonard de Vinci, Paris, France) (Edited by) , Michael P. Polis (Oakland University, Rochester, Michigan, USA) (Edited by) , Jean-Paul Zolesio (CNRS, Sophia Antipolis, France) (Edited by)

• Boundary variations in the Navier-Stokes equations and Langrangian functionals; shape sensitivity analysis in the Maxwell's equations; tangential calculus and shape derivatives; slope stability and shape optimization - numerical aspects; parallel solution of contact problems; Eulerian derivative for noncylindrical functionals; simultaneous exact/approximate boundary controllability of thermo-elastic plates with variable transmission coefficient; shape derivative on a fractured manifold; shape sensitivity analysis of problems with singularities; mapping method in optimal shape design problems governed by hemivariational inequalities; existence of free-boundary for a two non-Newtonian fluids problem; some new problems occurring in modelling of oxygen sensors; adaptive control of a wake flow using proper orthogonal decomposition; nonlinear boundary feedback stabilization of dynamic elasticity with thermal effects; domain optimization for unilateral problems by an embedding domain method; feedback laws for the optimal control of parabolic variational inequalities; application of special smoothing procedure to numerical solutions of inverse problems for real 2-D systems; asymtotic analysis of aircraft wing model in subsonic airflow; weak set evolution and variational applications.